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        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3B: valence electrons and bonding/Lewis structures</text>

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      <text>CH4</text>
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      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-15 at 1.32.20 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>123</xleft>
      <ytop>168</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>3</choice>
      <xleft>253</xleft>
      <ytop>168</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>6</choice>
      <xleft>189</xleft>
      <ytop>240</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>5</choice>
      <xleft>319</xleft>
      <ytop>96</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>6</choice>
      <xleft>185</xleft>
      <ytop>97</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>5</choice>
      <xleft>55</xleft>
      <ytop>92</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>5</choice>
      <xleft>317</xleft>
      <ytop>239</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>5</choice>
      <xleft>48</xleft>
      <ytop>242</ytop>
    </drop>
    <drop>
      <text></text>
      <no>9</no>
      <choice>5</choice>
      <xleft>123</xleft>
      <ytop>311</ytop>
    </drop>
    <drop>
      <text></text>
      <no>10</no>
      <choice>5</choice>
      <xleft>253</xleft>
      <ytop>314</ytop>
    </drop>
    <drop>
      <text></text>
      <no>11</no>
      <choice>5</choice>
      <xleft>116</xleft>
      <ytop>21</ytop>
    </drop>
    <drop>
      <text></text>
      <no>12</no>
      <choice>5</choice>
      <xleft>247</xleft>
      <ytop>24</ytop>
    </drop>
  </question>

<!-- question: 2506  -->
  <question type="ddimageortext">
    <name>
      <text>Cl2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
      <infinite/>
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    </drag>
    <drag>
      <no>6</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>255</xleft>
      <ytop>137</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>6</choice>
      <xleft>36</xleft>
      <ytop>140</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>6</choice>
      <xleft>464</xleft>
      <ytop>139</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>134</xleft>
      <ytop>223</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>379</xleft>
      <ytop>225</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>2</choice>
      <xleft>378</xleft>
      <ytop>46</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>2</choice>
      <xleft>131</xleft>
      <ytop>45</ytop>
    </drop>
  </question>

<!-- question: 2504  -->
  <question type="ddimageortext">
    <name>
      <text>ClO-</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-15 at 1.32.20 PM.png" 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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGbaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjQzPC9leGlmOlBpeGVsWERpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjI1PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+CoZmYdgAAAEySURBVFgJ7ZXRDURAEEBnSXzwITqQ6IMGNKAarehHBQrwJ/4kfOCsxObsHjdm+ZDsJJfsXmaed2Myx+Yl4CVhvcRz1TSyT70tVGenaYInRxvLP5St6xqSJAHGGNi2DZZlrecgCKAoCu3mkfh8G8hRliXfEKefLMvkMvSdyuevV4kwDE9Ftx/S971Si/mCyldkx3FEiXLhqqowbrscHb4ys3xGseE4DjZV5OnwFVlBRRw8z0Nk0VNkvpZs13V0E0SlzFdklwFDYOgpOnxF9spM+b5/2VqH/1M2z/O/Esv6Af4HcTW4LJm/2ytflzRND1dYHMczdcduj6DwGS8+6s4wDNA0DbRtK1KiKALXdcVd53CVfyqrI/JErTKzTzzkLqaRvauTMsd0Vu7IXXfT2bs6KXM+WzIZvqYxnWMAAAAASUVORK5CYII=</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>250</xleft>
      <ytop>132</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>351</xleft>
      <ytop>218</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>2</choice>
      <xleft>146</xleft>
      <ytop>220</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>7</choice>
      <xleft>439</xleft>
      <ytop>129</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>353</xleft>
      <ytop>42</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>141</xleft>
      <ytop>35</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>7</choice>
      <xleft>48</xleft>
      <ytop>130</ytop>
    </drop>
  </question>

<!-- question: 2498  -->
  <question type="ddimageortext">
    <name>
      <text>CO2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

    <drag>
      <no>1</no>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
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    <drop>
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      <choice>1</choice>
      <xleft>165</xleft>
      <ytop>131</ytop>
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    <drop>
      <text></text>
      <no>2</no>
      <choice>1</choice>
      <xleft>344</xleft>
      <ytop>134</ytop>
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    <drop>
      <text></text>
      <no>3</no>
      <choice>2</choice>
      <xleft>441</xleft>
      <ytop>216</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>2</choice>
      <xleft>440</xleft>
      <ytop>54</ytop>
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    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>66</xleft>
      <ytop>214</ytop>
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    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>67</xleft>
      <ytop>54</ytop>
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    <drop>
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      <no>7</no>
      <choice>5</choice>
      <xleft>259</xleft>
      <ytop>215</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>5</choice>
      <xleft>257</xleft>
      <ytop>54</ytop>
    </drop>
  </question>

<!-- question: 2499  -->
  <question type="ddimageortext">
    <name>
      <text>H2O</text>
    </name>
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      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
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      <no>1</no>
      <choice>3</choice>
      <xleft>155</xleft>
      <ytop>96</ytop>
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    <drop>
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      <no>2</no>
      <choice>3</choice>
      <xleft>349</xleft>
      <ytop>95</ytop>
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    <drop>
      <text></text>
      <no>3</no>
      <choice>5</choice>
      <xleft>443</xleft>
      <ytop>177</ytop>
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    <drop>
      <text></text>
      <no>4</no>
      <choice>5</choice>
      <xleft>58</xleft>
      <ytop>17</ytop>
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    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>247</xleft>
      <ytop>177</ytop>
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    <drop>
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      <no>6</no>
      <choice>2</choice>
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      <ytop>17</ytop>
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      <no>7</no>
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      <xleft>443</xleft>
      <ytop>15</ytop>
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    <drop>
      <text></text>
      <no>8</no>
      <choice>5</choice>
      <xleft>57</xleft>
      <ytop>180</ytop>
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<!-- question: 2500  -->
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      <text><![CDATA[<p></p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.<h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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    <partiallycorrectfeedback format="html">
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    <drag>
      <no>1</no>
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      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
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    <drop>
      <text></text>
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      <choice>3</choice>
      <xleft>164</xleft>
      <ytop>113</ytop>
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    <drop>
      <text></text>
      <no>2</no>
      <choice>3</choice>
      <xleft>345</xleft>
      <ytop>115</ytop>
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    <drop>
      <text></text>
      <no>3</no>
      <choice>5</choice>
      <xleft>445</xleft>
      <ytop>201</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>5</choice>
      <xleft>63</xleft>
      <ytop>36</ytop>
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    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>252</xleft>
      <ytop>199</ytop>
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    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>252</xleft>
      <ytop>31</ytop>
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    <drop>
      <text></text>
      <no>7</no>
      <choice>5</choice>
      <xleft>441</xleft>
      <ytop>34</ytop>
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    <drop>
      <text></text>
      <no>8</no>
      <choice>5</choice>
      <xleft>62</xleft>
      <ytop>199</ytop>
    </drop>
  </question>

<!-- question: 2507  -->
  <question type="ddimageortext">
    <name>
      <text>HF</text>
    </name>
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      <text><![CDATA[<p></p><p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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      <text></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers/>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGdaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjQ3ODwvZXhpZjpQaXhlbFhEaW1lbnNpb24+CiAgICAgICAgIDxleGlmOlBpeGVsWURpbWVuc2lvbj4yOTc8L2V4aWY6UGl4ZWxZRGltZW5zaW9uPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgPC9yZGY6UkRGPgo8L3g6eG1wbWV0YT4Kqks5UgAAEHJJREFUeAHt3UFvDVgUB/DbptIS0SYlkeiilhZiLUJ3bHwH8SFYs5X4DjY+hg02drqQiIWIiFgQBAmp6HiWZnRabc95957f20ym7Xv/e37n1p83M52ZzZ+P5kGAAAECBAiECMyGpAghQIAAAQIEfgkoXheBAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKCA4g3EFkWAAAECBBSvO0CAAAECBAIFFG8gtigCBAgQIKB43QECBAgQIBAooHgDsUURIECAAAHF6w4QIECAAIFAAcUbiC2KAAECBAgoXneAAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKCA4g3EFkWAAAECBBSvO0CAAAECBAIFFG8gtigCBAgQIKB43QECBAgQIBAooHgDsUURIECAAAHF6w4QIECAAIFAAcUbiC2KAAECBAgoXneAAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKCA4g3EFkWAAAECBBSvO0CAAAECBAIFFG8gtigCBAgQIKB43QECBAgQIBAooHgDsUURIECAAAHF6w4QIECAAIFAAcUbiC2KAAECBAgoXneAAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKCA4g3EFkWAAAECBBSvO0CAAAECBAIFFG8gtigCBAgQIKB43QECBAgQIBAooHgDsUURIECAAAHF6w4QIECAAIFAAcUbiC2KAAECBAgoXneAAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKCA4g3EFkWAAAECBBSvO0CAAAECBAIFFG8gtigCBAgQIKB43QECBAgQIBAooHgDsUURIECAAAHF6w4QIECAAIFAAcUbiC2KAAECBAgoXneAAAECBAgECijeQGxRBAgQIEBA8boDBAgQIEAgUEDxBmKLIkCAAAECitcdIECAAAECgQKKNxBbFAECBAgQULzuAAECBAgQCBRQvIHYoggQIECAgOJ1BwgQIECAQKDAXGBW6agfP360jx8/tlevXv3669evX395LCwstMXFxXb8+PG2vLzcZmf7/73Q77O+f/++HTx4sI04a+lLbXgCBP5KQPH+Fdv2n/Tp06d2/vz5tr6+vq0nra6utocPH7YTJ05s6+un6Yu+ffvWLl682O7fv7+tY/U867YG9EXDCrx48aJduXJl23d9GiGWlpbamzdv2vz8/DQeb+gzzWz+fAw9YfJwJ0+ebJNv0p08Jt8Qkz8l9vZYW1vb8S9Evc7a226cd+8Ebty40W7evLl3L5j4SmfOnGmPHz9OPEHN6P7f15zyvU3eRt7p48OHD23ydm1vj8lb6Tt99DrrTuf09WMIPHv2bJjSnWxk8k7c9+/fx1hOR1Mo3o6W5agECOQK3L59O/cA+5A++fdOPGIFFG+stzQCBDoWePToUcend/RpEVC807IJ5yBAgECCwIEDBxJSa0cq3tr7Nz0BAgQIBAso3mBwcQQIEJgmgY2NjWk6TomzKN4SazYkAQIECEyLgOKdlk04BwECBBIEVlZWElJrRyre2vs3PQEChQUuX77c5ub8AMPoK0A8WlweAQLlBCY/HvVvfpjOfkFNftjN2bNn2927d/crwutuIaB4t8DxKQIECOyFwPPnz9vMzMxevJTXGEDAW80DLNEIBAhMt4AfiT/d+4k+neKNFpdHgAABAqUFFG/p9RueAAECBKIFFG+0uDwCBAgQKC2geEuv3/AECBAgEC2geKPF5REgQIBAaQHFW3r9hidAgACBaAHFGy0ujwABAgRKCyje0us3PAECBAhECyjeaHF5BAgQIFBaQPGWXr/hCRAgQCBaQPFGi8sjQIAAgdICirf0+g1PgAABAtECijdaXB4BAgQIlBZQvKXXb3gCBAgQiBZQvNHi8ggQIECgtIDiLb1+wxMgQIBAtIDijRaXR4AAAQKlBRRv6fUbngABAgSiBRRvtLg8AgQIECgtoHhLr9/wBAgQIBAtoHijxeURIECAQGkBxVt6/YYnQIAAgWgBxRstLo8AAQIESgso3tLrNzwBAgQIRAso3mhxeQQIECBQWkDxll6/4QkQIEAgWkDxRovLI0CAAIHSAop3Stc/O2s1U7oaxyJAgMCuBOZ29WxP3jeBtbW1fXvt/Xrh9fX1/Xppr0uAAIFhBBTvlK7y/v37U3oyxyJAgACB3Qh4P3M3ep5LgACBbQj4R0fbQCr0Jf7EW2jZRiVAIEfgzp077dChQznhv6WeOnWqnT59+reP+ttIAcUbqS2LAIGSAlevXp2quW/dutWuXbs2VWeqdBhvNVfatlkJECDwU+D69ettc3OTRZKA4k2CF0uAAIFMgdevX2fGl85WvKXXb3gCBKoKbGxsVB09fW7Fm74CByBAgACBSgKKt9K2zUqAAAEC6QKKN30FDkCAAAEClQQUb6Vtm5UAAQIE0gX8d7zpK/jvAzx48KAtLi7+9yen8KPz8/Pt0qVL7cWLF1N4OkciQOB3gZWVld8/5O+DBBRvEPROY86dO9dmZmZ2+rTUr+/pNwqpUMIJJAusrq62uTm//GetwVvNWfL/k+s/bv8fIJ8mQOCvBZ4+ffrXz/XE3Qv4Lc/uDb0CAQIEthT48uVLW1hY2PJroj7pf9gQJf3nHMX7ZxufIUCAwJ4ITEpX4e0J5RAv4q3mIdZoCAIECBDoRUDx9rIp5yRAgACBIQQU7xBrNAQBAgQI9CKgeHvZlHMSIECAwBACineINRqCAAECBHoRULy9bMo5CRAgQGAIAcU7xBoNQYAAAQK9CCjeXjblnAQIECAwhIDiHWKNhiBAgACBXgQUby+bck4CBAgQGEJA8Q6xRkMQIECAQC8CireXTTknAQIECAwhoHiHWKMhCBAgQKAXAcXby6ackwABAgSGEFC8Q6zREAQIECDQi4Di7WVTzkmAAAECQwgo3iHWaAgCBAgQ6EVA8fayKeckQIAAgSEEFO8QazQEAQIECPQioHh72ZRzEiBAgMAQAop3iDUaggABAgR6EVC8vWzKOQkQIEBgCAHFO8QaDUGAAAECvQgo3l425ZwECBAgMISA4h1ijYYgQIAAgV4EFG8vm3JOAgQIEBhCQPEOsUZDECBAgEAvAoq3l005JwECBAgMIaB4h1ijIQgQIECgFwHF28umnJMAAQIEhhBQvEOs0RAECBAg0IuA4u1lU85JgAABAkMIKN4h1mgIAgQIEOhFQPH2sinnJECAAIEhBBTvEGs0BAECBAj0IqB4e9mUcxIgQIDAEAKKd4g1GoIAAQIEehFQvL1syjkJECBAYAgBxTvEGg1BgAABAr0IKN5eNuWcBAgQIDCEgOLd5zV+/PhxxwlLS0ttdra/1SwuLpaZdceDesIQApW+n4dY2JQO0d+v7lMK+adjPXnypF24cOFPn/7Xx8+cOdOeP3/+r4/38IF79+6VmbWHfTjj3gv8zffzy5cv9/4gXrFrgZnNn4+uJ+jk8BPmz58/t3fv3rVPnz61b9++ta9fv7aFhYV29OjRtry83A4fPtxmZmY6mWjrY05mnMz69u3bX3NOvnrUWbeW8NkRBbb6fj5y5Eg7duxYm7xzNcr384g7zJxJ8WbqyyZAgACBcgLeai63cgMTIECAQKaA4s3Ul02AAAEC5QQUb7mVG5gAAQIEMgUUb6a+bAIECBAoJ6B4y63cwAQIECCQKaB4M/VlEyBAgEA5AcVbbuUGJkCAAIFMAcWbqS+bAAECBMoJKN5yKzcwAQIECGQKKN5MfdkECBAgUE5A8ZZbuYEJECBAIFNA8WbqyyZAgACBcgKKt9zKDUyAAAECmQKKN1NfNgECBAiUE1C85VZuYAIECBDIFFC8mfqyCRAgQKCcgOItt3IDEyBAgECmgOLN1JdNgAABAuUEFG+5lRuYAAECBDIFFG+mvmwCBAgQKCegeMut3MAECBAgkCmgeDP1ZRMgQIBAOQHFW27lBiZAgACBTAHFm6kvmwABAgTKCSjecis3MAECBAhkCijeTH3ZBAgQIFBOQPGWW7mBCRAgQCBTQPFm6ssmQIAAgXICirfcyg1MgAABApkCijdTXzYBAgQIlBNQvOVWbmACBAgQyBRQvJn6sgkQIECgnIDiLbdyAxMgQIBApoDizdSXTYAAAQLlBBRvuZUbmAABAgQyBRRvpr5sAgQIECgnoHjLrdzABAgQIJApoHgz9WUTIECAQDkBxVtu5QYmQIAAgUwBxZupL5sAAQIEygko3nIrNzABAgQIZAoo3kx92QQIECBQTkDxllu5gQkQIEAgU0DxZurLJkCAAIFyAoq33MoNTIAAAQKZAoo3U182AQIECJQTULzlVm5gAgQIEMgUULyZ+rIJECBAoJyA4i23cgMTIECAQKaA4s3Ul02AAAEC5QQUb7mVG5gAAQIEMgUUb6a+bAIECBAoJ6B4y63cwAQIECCQKaB4M/VlEyBAgEA5AcVbbuUGJkCAAIFMAcWbqS+bAAECBMoJKN5yKzcwAQIECGQKKN5MfdkECBAgUE5A8ZZbuYEJECBAIFNA8WbqyyZAgACBcgKKt9zKDUyAAAECmQKKN1NfNgECBAiUE1C85VZuYAIECBDIFFC8mfqyCRAgQKCcgOItt3IDEyBAgECmgOLN1JdNgAABAuUEFG+5lRuYAAECBDIFFG+mvmwCBAgQKCegeMut3MAECBAgkCmgeDP1ZRMgQIBAOQHFW27lBiZAgACBTAHFm6kvmwABAgTKCSjecis3MAECBAhkCijeTH3ZBAgQIFBOQPGWW7mBCRAgQCBTQPFm6ssmQIAAgXICirfcyg1MgAABApkCijdTXzYBAgQIlBNQvOVWbmACBAgQyBRQvJn6sgkQIECgnIDiLbdyAxMgQIBApoDizdSXTYAAAQLlBBRvuZUbmAABAgQyBRRvpr5sAgQIECgnoHjLrdzABAgQIJApoHgz9WUTIECAQDkBxVtu5QYmQIAAgUwBxZupL5sAAQIEygko3nIrNzABAgQIZAoo3kx92QQIECBQTkDxllu5gQkQIEAgU0DxZurLJkCAAIFyAoq33MoNTIAAAQKZAoo3U182AQIECJQTULzlVm5gAgQIEMgUULyZ+rIJECBAoJyA4i23cgMTIECAQKaA4s3Ul02AAAEC5QQUb7mVG5gAAQIEMgUUb6a+bAIECBAoJ6B4y63cwAQIECCQKaB4M/VlEyBAgEA5gX8AKBT8JzE9YzYAAAAASUVORK5CYII=</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
      <infinite/>
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    </drag>
    <drag>
      <no>6</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGbaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjI4PC9leGlmOlBpeGVsWERpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjU5PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+Ci5t+0cAAAHcSURBVFgJ7VcxqsJAEH2RXwkiKIKNoDaCWHgCO3sbi5xGL2EtHiF4AA9gp4jYqiAIFiLaRPRnAvn8xsxbXMRiB9YU+/Le7JuM7HjPKPDByHxQK5ZygtYdd5Zat/SHZXw8HlitVliv17jdbshms6jX62g0GsjlciwNII2vxXw+lz+Hl8v3fY3ib18VjE72Uuh/EpIUE6rgfr+nBDudDqP3tNYW2+2WqqMqGAQBRZTP5ymcKni9XimiSqVC4dQaLhYLqobVatVODQuFApc5i9LSCsOQOuF4PNao4n3VUkENBgNVVPqVCU9AjBvL5RKTyQRRg+N8PsevNJtN9Ho99Pt9eJ7H0IAWpNgIkNoWBIcRxAka2cWAnaWMS0YYZ6mRXQzYWcq4ZIRxlhrZxYCdpYxLRpjvtXQ6naLdbse3M7mhyarVahgOh7jf7/wpmbukDJwRY+qSCzMT6kU4GmZShZJERqMRo/dUBdmB1Nowczgc+PoQSPUrnc1mBA3QarUonCpYKpUoot1uR+FUwW63SxElA44GVgU1gmSftVT9SuVbj0jVtdls7LSFsByPx1RBtgeFy2g+vFwuOJ1OkKdEuVxGsVhEJsNXxkgwVnnzh0/tTaHkdSeYOGHt+XFLfwFBV/NSutsq+QAAAABJRU5ErkJggg==</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>212</xleft>
      <ytop>106</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>5</choice>
      <xleft>5</xleft>
      <ytop>108</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>6</choice>
      <xleft>395</xleft>
      <ytop>111</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>5</choice>
      <xleft>87</xleft>
      <ytop>201</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>5</choice>
      <xleft>87</xleft>
      <ytop>15</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>2</choice>
      <xleft>322</xleft>
      <ytop>16</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>2</choice>
      <xleft>322</xleft>
      <ytop>202</ytop>
    </drop>
  </question>

<!-- question: 2505  -->
  <question type="ddimageortext">
    <name>
      <text>NBR3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGbaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjI4PC9leGlmOlBpeGVsWERpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjU5PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+Ci5t+0cAAAHcSURBVFgJ7VcxqsJAEH2RXwkiKIKNoDaCWHgCO3sbi5xGL2EtHiF4AA9gp4jYqiAIFiLaRPRnAvn8xsxbXMRiB9YU+/Le7JuM7HjPKPDByHxQK5ZygtYdd5Zat/SHZXw8HlitVliv17jdbshms6jX62g0GsjlciwNII2vxXw+lz+Hl8v3fY3ib18VjE72Uuh/EpIUE6rgfr+nBDudDqP3tNYW2+2WqqMqGAQBRZTP5ymcKni9XimiSqVC4dQaLhYLqobVatVODQuFApc5i9LSCsOQOuF4PNao4n3VUkENBgNVVPqVCU9AjBvL5RKTyQRRg+N8PsevNJtN9Ho99Pt9eJ7H0IAWpNgIkNoWBIcRxAka2cWAnaWMS0YYZ6mRXQzYWcq4ZIRxlhrZxYCdpYxLRpjvtXQ6naLdbse3M7mhyarVahgOh7jf7/wpmbukDJwRY+qSCzMT6kU4GmZShZJERqMRo/dUBdmB1Nowczgc+PoQSPUrnc1mBA3QarUonCpYKpUoot1uR+FUwW63SxElA44GVgU1gmSftVT9SuVbj0jVtdls7LSFsByPx1RBtgeFy2g+vFwuOJ1OkKdEuVxGsVhEJsNXxkgwVnnzh0/tTaHkdSeYOGHt+XFLfwFBV/NSutsq+QAAAABJRU5ErkJggg==</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>181</xleft>
      <ytop>238</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>3</choice>
      <xleft>341</xleft>
      <ytop>238</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>7</choice>
      <xleft>513</xleft>
      <ytop>239</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>7</choice>
      <xleft>348</xleft>
      <ytop>76</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>75</xleft>
      <ytop>312</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>76</xleft>
      <ytop>161</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>2</choice>
      <xleft>432</xleft>
      <ytop>158</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>2</choice>
      <xleft>432</xleft>
      <ytop>316</ytop>
    </drop>
    <drop>
      <text></text>
      <no>9</no>
      <choice>7</choice>
      <xleft>0</xleft>
      <ytop>236</ytop>
    </drop>
    <drop>
      <text></text>
      <no>10</no>
      <choice>7</choice>
      <xleft>168</xleft>
      <ytop>73</ytop>
    </drop>
    <drop>
      <text></text>
      <no>11</no>
      <choice>2</choice>
      <xleft>265</xleft>
      <ytop>0</ytop>
    </drop>
    <drop>
      <text></text>
      <no>12</no>
      <choice>2</choice>
      <xleft>260</xleft>
      <ytop>314</ytop>
    </drop>
    <drop>
      <text></text>
      <no>13</no>
      <choice>6</choice>
      <xleft>261</xleft>
      <ytop>155</ytop>
    </drop>
  </question>

<!-- question: 8524  -->
  <question type="ddimageortext">
    <name>
      <text>O22-</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

    <drag>
      <no>1</no>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-15 at 1.32.20 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>225</xleft>
      <ytop>88</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>2</choice>
      <xleft>313</xleft>
      <ytop>172</ytop>
    </drop>
    <drop>
      <text></text>
      <no>3</no>
      <choice>2</choice>
      <xleft>131</xleft>
      <ytop>171</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>7</choice>
      <xleft>394</xleft>
      <ytop>86</ytop>
    </drop>
    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>315</xleft>
      <ytop>4</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>134</xleft>
      <ytop>5</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>7</choice>
      <xleft>52</xleft>
      <ytop>89</ytop>
    </drop>
  </question>

<!-- question: 2502  -->
  <question type="ddimageortext">
    <name>
      <text>OCS</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p></p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-07 at 3.58.50 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

      <draggroup>1</draggroup>
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    <drop>
      <text></text>
      <no>1</no>
      <choice>1</choice>
      <xleft>171</xleft>
      <ytop>93</ytop>
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    <drop>
      <text></text>
      <no>2</no>
      <choice>1</choice>
      <xleft>365</xleft>
      <ytop>95</ytop>
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    <drop>
      <text></text>
      <no>3</no>
      <choice>5</choice>
      <xleft>276</xleft>
      <ytop>177</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>5</choice>
      <xleft>270</xleft>
      <ytop>6</ytop>
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    <drop>
      <text></text>
      <no>5</no>
      <choice>2</choice>
      <xleft>62</xleft>
      <ytop>176</ytop>
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    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>63</xleft>
      <ytop>8</ytop>
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    <drop>
      <text></text>
      <no>7</no>
      <choice>2</choice>
      <xleft>455</xleft>
      <ytop>5</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>2</choice>
      <xleft>455</xleft>
      <ytop>180</ytop>
    </drop>
  </question>

<!-- question: 8525  -->
  <question type="ddimageortext">
    <name>
      <text>OF2</text>
    </name>
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      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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nlRhucK8PatTQdy8Obd1wEyx6wrHMV9X7huafe4GN5KLPWNYKFYCFYgYCIYNU/wUol4zLl92OkUwtbcOl65HEy+Z0Vn/qhiKgFa/fXZRuXy0+u+Jo5ZB1wcH+ZOnu1pNMIFoKFYCFYCBaChWAhWLUgWKWr58kZ3fY1BZZOXzhGJr42T9XcrA9WoeuqLFkrPzh/sPHX6jSTs8c9IJVJnwpo6gTBQrAQLASrutcIlnLDs2yCCBaCpQk5dSpYiTJ58OqRprCyz0FHybNzVtf4iTxbuAptnLEtH8p1F59ufH+sbjJl0SYEC8FCsBAsU0hFsJQhyNLMveNnu+EIFoKVO4KVlrX/nizHHqTXqwYtDpIf/vE1SWbZxPe2YO38uHXV23JSV9uXCkdd9piUphAsBAvB8o5r3a8QLARLveFZNkEEC8EKh5y6E6xkrFRuunyEOpw0bFQkV946SUorxbwRWQJy6Lp2//zs5+6T7u2aq69hv8OOl6nzP37bBgQLwUKwECxPH7PUIIIVWCgIFoLlOX9Nc/M8gFjXQKbzLF45R07q1EL/eyqPO1+WFceDoaO2BKvqY2XZGhn/5RP1itWklVz/4HM7BA7BQrAQLARL29sRrEAIQ7AQLARr55GUV397mTqYNG1ziPzhpXlZ578uBKvqY+mHr8uBLRqor6X76VdJSWUSwUKwECwEy9XHLDWIYAUWCoKFYHnOX9PcPA8g1jVQ3dipbSvlglOOUIaSQjluxFhZviWuCh21KVgff4zLzaOO0n8fWVFnmbW6FMFCsBAsBEvd2xGsQAhDsBAsBOvjY/nrf5IvHtBK9zv9mreRCf/4MDj/dSVYVceiKY9Kz9ZF6pA19pGZWb9MiGAhWAgWgoVgGUOQpZl7x892wxEsBKvOBSsZk0dvv0KaNdQ1mrZHnydrYyl16Kh9wUpLbMN7ctbg3uqANeirt8mmSgQLwUKwECxdb0ewAiEMwUKwEKztYWTrGrl8WHf1G3T+aMIUlcrUpWCJVMo/fvkdKWyg/D6sLw2WN1eWIVgIFoKFYCFYmrE0IcjSzL3jZ7vhCBaCVdeCtXn5LDm2lfL7lfY/Rv48a7kpdNSFYFX9s3neM9KwUPfN7k279pPH31iOYCFYCBaCZapBBAvBUheKNSAiWPkvWAteulv9pbSjhn9DPthYkQeCtf11Yq2M6FCofFf3LnL7hH9KCsFCsBAsBAvBCo+lCUGWZu4dP9sNR7AQrLoVrKS8cPu3lV8ebCJf/85vpCSheyKsa8GqurZbvqb9ycgm8r3xf5RECsFCsBAsy7jW/QrBQrDUG55lE0SwEKzQvdCuw0xrWXPO//X51Ba5ZXgfVYMpbNZabnjuXbXK1Llgbf846d4x0lTZQPtffLPEEikEC8FCsBAsBCs0liYEWZq5d/xsNxzBQrDqUrCSWxbL6X0OUTWY5m3ay+TFJeonwroXrLS89eSd0k3ZQFsOvES2xBKqe6qpEwQLwUKwEKzqXiNYyg3PsgkiWAhW6F5o12Gmtaw5590/X7z4Fel7SCdVg9m/w9myrFyvMrkgWCvemiTHdmuqur7G7U+XZaVxBAvBQrAQLAQrNJYmBFmauXf8bDccwUKw6lKwlrz2Gzl0/8aqBtOx71gpSemfCHNBsDYveUOG9t1f95OEBcfI3I0x1T3V1AmChWAhWAhWda8RLOWGZ9kEESwEK3QvtOsw01rWnPN/Pp+UGY/dKF2b6xrM8Zf9ZtdP2eWLYMU3LZGRQ/qof0py0oINCBaChWAhWAhWaCxNCLI0c+/42W44goVg1Z1gxWXyL8ZKB2WD+cb4p0xPhLkgWMmylXLpGceZApbmnmrqBMFCsBAsBKu61wiWcsOzbIIIFoIVuhfadZhpLWvOedfnE+Xy8A0XSZHybQz+54+vmFQmFwQrnSiWe849TRoom+idU5cgWAgWgoVgIVihsTQhyNLMveNnu+HqgNVme8D6v1XqDTNTcWmCo3azR7DyW7BS8VL5+dXnKN+I8/My4fm5eSdY6WSpPHzpcHXAuuGZeap7qqkTBKueCdbkDxAsBAvBqo+CVXV07tpVBpx4ogwYMGCvHgNPHibXj39KypIIVn0WrFSsRG65fIQyYHWTR6fMyz/BSlfKP+74ivp3Et74zDwEC8Gq9mi/334yYODAvb//Dhoqo697QDZsq0SwlP0dwUKwaiRYtX0UFR0oL7xXjGA5ryMfBKuybKP88Ly+kQSsnBUsR8DS3NNs+xaCVT8FqzaPwoJ28vAbyxAsBAvBqi3BqtWjUVP5+v3/koTyadDyJIRg5YZgxUs3yjVf6Ydg7Xbc8pcFCBaClRPHoJ88J5UIFoKFYNU/wSpo2FRG3fbqrgJHsOqfYFkCVoOC5vLb5/+Vh4IVk2cvPVsKC/QBS3NPs+1bCBaCFcUx8IonJY5gmXMBglWDG4Jg1W7AQrAQrB3vcl7QQx6dsqDeCxbfg4Vg5VvACq0ZBAvBQrByMGBdgGC5r6O+CRbfg4VgIVi1e5y4PWDFECxzLkCwanBDEKzaORo02kdGPzJbksqnQcuTEILF92BZAnLouhAsBKs+CtbI216UBIKFYCFY9U+wmhQ1kylLS9SFhmDlo2Bt2B6wetZvwUptk4k/OFP9PVi/mrpYdU+z7VsIFoIVxfHIDH6KEMFCsGpHsBo2ls/1GSBDhw7d68eppw2T8Y9ONT0NWp6EEKzcEKyqNxq99eqRqs2+YcH+8rvnZ+efYCW2yF2Gd3LndxEiWJmO/Y44Toaeuvf336GnnibX3T1RKiqTNZqrbKEVwUKw1IEm01iaEGRp5t7xs91wbcBq3GpfGf/Cu1JcXLzXj60lZZJIplSFi2Dlr2DteCf3a76ifqK+/pEX806wUuVr5LKzTlT+pGR7mbx4s+qeZtu3EKz6KVhXTXxHirfu/f23eGuJVCZSNd6vECwEC8HidxFmnXsEa+8JVtXvIrzvx9+WJupf9jwx7wQrvmGRnHNKL9X1NS04RuZtjiFYCBa/ixDBQrBCY2lCkKWZe8fPdsOtAUu7YWYqLk1w1G72CFZ+C1Y6FZe/jh8r7ZQN5pSxv887wdq67C0ZdnQ33btndz5LVpTGVfdUUycIVv0SrJ0ByzpXUe8XnnvqDT6aca37FYKFYKk3PMsmiGAhWKF7oV2Hmday5pz/8/mE/PO+G6RzY12D2feEH0lpngnW8hmPyzFdddfX5pQrpTieQLAQLAQLwUKwQmNpQpClmXvHz3bDESwEq84EK52ShVNuk4P31TWYTgeeJ6vj+SVYs5+7Vw5qqru+oaNvl3gipbqnmjpBsBAsBAvBqu41gqXc8CybIIKFYIXuhXYdZlrLmnPe/fOb3n1RevfYV9VgWrbtINM/qsgrwXrsju8rv4m/qYy+/XFJpNIIFoKFYCFYCFZoLE0IsjRz7/jZbjiChWDVnWClpWLN2/KlIz+v+ybwlm3l4Tc+yiPBSsnPL+yr+/6rou5y15NvSkp5TzV1gmAhWAgWglXdawRLueFZNkEEC8EK3QvtOsy0ljXn/F+fT6yXH52ke7PRgobN5aKfTZFYKk8EK75STu1YqLq29of0l8lzVgf3ulCY1IRLTYPQ3DvL3oVgIVjWudLueQgWgoVgKcKl9ilD3eAQrJwXrHQ6Jg9d/iXll9EK5fRR18q68mReCNbWhc9Ky8IGqms77LihMn9dTH1PNXWCYCFYCBaCVd1rBEu54Vk2QQQLwQrdC+06zLSWNee85+fffOoG9ZuN7tvvDJnx/qbcF6xUhTz3kxHqd3A/7ZsPSUkqPFehMKkJl5oGobl3lr0LwUKwrHOl3fMQLAQLwVKES+1ThqrBCYKVH4KVllXvPCudtL8EvOgQefilBTkvWPHNS+XiIX3VwfGGSfNNT++aOkGwECwEC8Gq7jWCpdzwLJsggoVghe6Fdh1mWsuac97z82Ub35fzj2ilDiODf3CPVOa4YM167i7p1kp3PYVtjpcFm+KquQqFSU241DQIzb2z7F0IFoJlnSvtnodgIVgIliJcap8yNAsw9FrbWBCsvS9YydhWuemyYeqA1aZLX5m7WyAJhY7aF6yU3Pqtg9XX0+trN8i2yiSChWAhWAiWurcjWIEQhmAhWAhW1ZGUNx/5pRxY1EgXShoXyag7npHyZG4K1sZ/T5LCBg2UX/LsKuOfeENSad1chcKkJlxqGoTm3ln2LgQLwbLOlXbPQ7AQLARLES61TxmaBRh6rW0sCNbeF6yqY+sHb0i/w7qo1afjgHNk1sqtOSdYqfL18uPvDVdfR+feA2Xa0s2SFtvTu6ZOECwEC8FCsKp7jWApNzzLJohgIVihe6Fdh5nWsuacqz3HVJncf8FQdTCpOr5+86OSyDHBmvb4T+XzrfTXcNGYP0u5Ya5CYVITLjUNQnM+lr0LwUKwrHOl3fMQLAQLwVKES+1ThmYBhl5rGwuCVTuCVXW8++oEU8Bq3rWPvLZkSzB01JZgxTfMl149OqrPv1FBN3lpyWbX07umThAsBAvBQrCqe41gKTc8yyaIYCFYoXuhXYeZ1rLmnDOdY6xktVx2ehdDyCqUvsd/R+Yt32reiCwBOXRdO77EueYduWrAEepzb1BQJCPG3i+VyZRprkJhUhMuNQ1Ccz6WvQvBQrCsc6Xd8xAsBAvBUoRL7VOGZgGGXmsbC4JVe4KVTlXKyw/9SDq10CtWYUFrOfny+3d9mU3T3KwPVuH7VSF3/qCPtG6qP+/9uh8tz89aIem07+ldUycIFoKFYCFY1b1GsJQbnmUTRLAQrNC90K7DTGtZc87Z7lOydIV8e/gRpi8VFjRqKiddN0GWF29Tb0SWgJztuso2LZf7xo2wne/24/K7XpGYci9CsBAsBAvB0oRBBMvRKDXXgmAhWPkuWJ/8qSx66S71O7vvOlp0kJO/e4esL0+ZNs0aCVZso4y/sL+0a97YdK7t+50pK7bE1BttaI+wrF1L0wmtl2x7kPe6ECwEC8HS9XYEKxDCECwEC8H69PklY6Vy79VnSrOGxpBVUChf7HeGPP3KbKlI7j3BSicqZObfn5SvHnmwWa7a79tTnpq6yLQXIVgIFoKFYGnCIILlaJSaa0GwEKz6IVgff37jotfk1EO7mAPMjhDT9Qsy+oZbZfGa4sgFa8MHb8v1V35XenRp6zq3K+5+RkrjKdWmr50ry9q1NB3Lw5t3XAQLwarJWvHsVwgWgqXe8CybIIKFYGlCTl0L1s5/Xzbjf6VHpxauIFN1NGzUWM675Dp55InJsnTFWimPJW1PutuPRLxc1ix/T/76hwly1TeHu8+lYJ/WMvTK30rsk58aRLB0axXBQrAQLASr2rE0IcjSzL3jZ7vhCBaClYuCVfVPMlEhf/vdJXJAmwJ/sKkKWoVtpW//E2XE2efKPX+YKNPfnCfrNm6WililpPY4l8rKCtmyab0smDNDnn74Pjl7xHAZcHQvaVVQs3Poc/aNsmBdya53bNc+wCFYCBaChWBpgzCCFQgZCBaCZX2gqK+C9fERl1cfHC2dW9cs4NTZ0aSl9D77elkXS7n3IgQLwUKwECxNGESwHI1Scy0IFoJV3wRr58dEvFie+eUFckAehqzel94u8z75XrBMewaChWAhWAiWtbcjWIEQhmAhWAiW9okwIe9MflAOO+iAvAhW7fc7VMbe+SeJBx4UNHsRgoVgIVgIliYMIliORqm5FgQLwaqvgrXzz1PJhMz91wty4eBuOR2uuvQZIpNeniNl8aRqz0CwECwEC8Gy9nYEKxDCECwEC8GyPxEmK8vkid/eLMf26pFDwaqxdO3RW6776ZOyvqQiWOMIlm6tIlgIFoKFYFU7liYEWZq5d/xsNxzBQrDyRbD+679JVsqKhW/Kz394kezfvnmdhqsGBR3kkuvvkmlvLZaE8slS+wCHYCFYCBaCpQ3CCFYgZNS2YK199zXpqSju5u06ytNz1iFYCFbWtaw5Z81maXkiLNu0Sh67/UYZOWSQdO3UrlZCVavOPQKRZlkAAAzeSURBVOSEwafKuPuflmXrS0xhGMFCsHYJVtlS6a9cc797YxWChWAhWPkkWBXFq+XXl58vbVrsk7m4W3aWUWNvk/XlSfWGmam4NMFRu9kjWJ9hwfrUeaWkbMt6mT7tRbn/17+QC748SNo03yfyYDVwxCi56Y575cU33pbVG7eq7kNoz0CwPruClU5uk4d+eLHs375l5nXXrIMMHnW1fFSWQLAQLAQrnwRr5+tUrFzWrfhQ5s+ZIzNnTpfp06fL23Pmy7KVq6Xik3fArslN1RaKNSAiWAhWpvmvrCiVpQtmy6SJE2TM986REWeeIUMGnywnHH+cHNWvj/Tq2VOOPPLIHcfhhx8uh2//2KtvXznm2GPlpMFDZNjwM+SbF39f7pzwuMxesFS2bIvXKOB79yIEq/4K1q6/l4jJhlUrZeHcubv239lvz5Wly1bKtopEsHHn4lxlC60IFoKlDjSZxtKEIEsz945vLnZjiESwEKy6F6zMm/iOI5WSeKzqXdo3yuqPVskH7y+R9xYtkoULF+44FixYIAu2f3xv6VL5cOVK2bBpi5SVV0gqLa77pa1fzUbrmSsEK08EyzCud64QLNta0faIqPcra29HsAIhLJcESxuKECwEK9ta1obx2hCsKJ50s9UsgoVg1WTP8mgUgoVgIVgIliqsZTp/7WaPYCFYasFSbNzZrqkm9yG0ZyBYCBaChWBZezuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6O4IVCGEIFoKFYCFYCBaChWAhWJaQimApQ5ClmXvH9xS7JUQiWAgWgoVgIVgIVhRzhWDpejuCFQhhCBaChWAhWAgWgoVgIViWkIpgKUOQpZl7x/cUuyVEIlgIFoKFYCFYCFYUc4Vg6Xo7ghUIYQgWgoVgIVgIFoKFYCFYlpCKYClDkKWZe8f3FLslRCJYCBaChWAhWAhWFHOFYOl6e00E6/8B93649cvFnSEAAAAASUVORK5CYII=</file>

    <drag>
      <no>1</no>
      <text>double bond</text>

      <draggroup>1</draggroup>
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</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-15 at 1.32.20 PM.png" 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</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drop>
      <text></text>
      <no>1</no>
      <choice>3</choice>
      <xleft>156</xleft>
      <ytop>79</ytop>
    </drop>
    <drop>
      <text></text>
      <no>2</no>
      <choice>3</choice>
      <xleft>343</xleft>
      <ytop>80</ytop>
    </drop>
    <drop>
      <text></text>
      <no>4</no>
      <choice>2</choice>
      <xleft>428</xleft>
      <ytop>0</ytop>
    </drop>
    <drop>
      <text></text>
      <no>6</no>
      <choice>2</choice>
      <xleft>247</xleft>
      <ytop>0</ytop>
    </drop>
    <drop>
      <text></text>
      <no>7</no>
      <choice>2</choice>
      <xleft>432</xleft>
      <ytop>159</ytop>
    </drop>
    <drop>
      <text></text>
      <no>8</no>
      <choice>2</choice>
      <xleft>248</xleft>
      <ytop>160</ytop>
    </drop>
    <drop>
      <text></text>
      <no>9</no>
      <choice>2</choice>
      <xleft>78</xleft>
      <ytop>159</ytop>
    </drop>
    <drop>
      <text></text>
      <no>10</no>
      <choice>2</choice>
      <xleft>78</xleft>
      <ytop>1</ytop>
    </drop>
    <drop>
      <text></text>
      <no>11</no>
      <choice>7</choice>
      <xleft>507</xleft>
      <ytop>80</ytop>
    </drop>
    <drop>
      <text></text>
      <no>12</no>
      <choice>7</choice>
      <xleft>2</xleft>
      <ytop>81</ytop>
    </drop>
  </question>

<!-- question: 8523  -->
  <question type="ddimageortext">
    <name>
      <text>OH-</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Drag and drop bonds and lone pairs to create an accurate Lewis structure for this molecule.</p><h4><b>Use the<img src="@@PLUGINFILE@@/No-Symbol-e1428463752778.png" alt="" width="20" height="20" role="presentation" style="vertical-align:text-bottom; margin: 0 .5em;" class="img-responsive">for any space that should NOT have a lone pair or bond.</b></h4>]]></text>
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      <no>1</no>
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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGbaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjYyPC9leGlmOlBpeGVsWERpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjQ2PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+CrZBRrEAAAGrSURBVGgF7VlBqoMwEI3yKd1UCnbZ3qLX8DQeoKfopsdw4c5VT2E3gri1itZFEfQb+Za/eFO67EwSCJY3E3hvXhIT64xTUwY210DNs2Qr3DTnrePWcUMqYOxU/6EM1q/3JEmo8Nfj2+1WHY9Hmqc+wKA2DdQHG9b9dDohaTOmUCTLMtaC/xs2DAOSOMI1HscxPUWYRR6PB2QMhcNMpmDTNJC5eOGr1epz4V3XwWSO4Hq9xrTRyk/TVPzmBnd1XYypTOx7GIbI1xkjDzB936vL5YKnCQP0cDioIAhIps6fu2SC1ID4XZ0yzgqnKiMVt45LdZbSZR2nKiMVt45LdZbSZR2nKiMVt45LdZbURV1Yoyhifx+/3++UvBFeS5/PpyI/2ZAl/L6A/lOhqipIDK7x6/UKk7mBdV2r6bs6pA2F3243mMwRzPMc0obCYSZT0Pd9yFy88LIsPxe+2+1gMkdwv99D2nBXb9tWeZ4HB3ADp/cZpAyn+mazUefzGQ7gBBZFQdKFji/Zulq6O46zQCyemrPrQk9f/N8Kf2UJ/PG+LAIFL5Ks8KUSpjx/ARdESL7MaIYoAAAAAElFTkSuQmCC</file>
    </drag>
    <drag>
      <no>2</no>
      <text>lone pair</text>

      <draggroup>1</draggroup>
      <infinite/>
      <file name="Screen Shot 2016-11-15 at 1.32.20 PM.png" 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NtUm1P2aXaJzpEOfo42Trr7tNw0d/vfCDyYLbrLVKLW6d7u8d9z3yvI94OPtK+VL5zfr3+9QHlgXlB6cHxIeRDLmTNUJ7QtbDB8JsRSZFuh/WipKMFjnAdZYthiqU9hj22FPf+eGf87YTsxMgT+5OMT+omm6aQUo+nXT31+PTYmS/pi2eXMxbP/cicz/qcPZfz5fzPC7QXVfKC8ksLui9NFM5enrrytuhVcV/Jk6uNpQ3XOss+X+er2H8j/+arKsZb5reTkdNr5b5ktUdNXm1/PeaBfMPBhycaS5samhsfXW852xrTFtke9zi9o+BJ8dNLnWeehXfZPJfoRneP9NzpTevz67d6oTegN2g15DYc/jLx1cmRmNdeb3RG2Ufnxurenhx3fCfxHv/+w0TrZMHUoQ+a01TTAzPFs8c++n7ymPP5HPgl5GvIfMg38veIH1ELkYu+SwbLNMt3f+r9fLbivPJ5tXedamNk2//ioA0ygV6iPGEsnI4WR/dgorFS2FncVbwPhRTFCqGTspAqkmhNLUtDTbNE+4qumb6cIZMxhsmb2ZpFnVWUjYltnX2Go5+zkauSu5gnjzeHL2tXOn+SQIQgSUhPmFf4p0iXaKFYqLjhbj4JlMSs5LDUE+l6meuyuXJx8q4KKopYxR6lbGVHFTaVV6oFah57ZNWx6mN7qzXSNX20dLWFdGh1ge4PvWn9IYMHhjlGnsaCxuMmuaYWZjizVvMECyNLVsuPVo3WmTY+tmp2RLsx+5sORx2NnZic3jqX7QtG7v+V/Q8PxB3UccW79pHy3fzd93hQeYx4XvM65K3sve7T5Bvnp+kP/JsDjgfqBKGD2oNPhGiF/DxUQXZC7uzyMIuwhfDciD0RY5Fxh7kOP4xyjWaOHjlScTQhxjFWJHbpWGtc5nHveN0EsUTWE5RJIGnh5ETy85Sq1FNppFPyp3GnR87cSk89659hcI7+3OPMfZlzWdHZWjna55Mv4C+m5k0WsF2SLVS5rHJFoUiqWKSE7ypbKd01QhlFOQ0SSeo3XG+erLxZ9eLW+h2Ru873zt3vq2GsdarLrx9uwDwUbTRocms+9uhSS2Pr27bNx3wdOk+8n57qvP1sqGujW7RnX+/5vrEXsgOnB78M27ysG+F7nT0q9Zb6XeRk2kzUZ/PvSytWW/7f+R1uq2CR7DQTyTPtTyN1FoCMGiTPfAAACwEASyIAtioAdbISoAwqAeR/4u/9ASGJJx7JOZkBDxAF8kimaQqckcz5MEhBMsoboBH0gw9gHaKHRCFNJD8MhU4j+WA7NIGCUHwobZQH6iSS5fWjVmF+2AyOhsvgYTQerYoORBejX2HoMSZIRtaKhbCa2DhsCw6DM8adxb3E8+ED8HUUOAoHijKKVYIZ4QphmdKcsowKTeVG1UoUJKYQv1DbUjcgmU4GLaA9RDtJ50TXQ69P/5BBmaGaUZWxlcmaaYI5nAXLksMqxFrLZs42w57MIcMxwVnI5cYtzv2T5zFvNp/HLnl+LP9rgbuC6UIBwiYi4qJE0XmxQfEHuy9JxEq6SKlIM0rPyzyXvS6XIu+jYKwoqcSktKn8WWVMtV+tc0+7etveDo1uzRGtGe0lXaCHRc45vCHeiMKYyoTRlM9M3tzcIsgyy6rBesqWaCdv7+QQ43jZqc152oVyv/QB+4NHXUtI3W4/PQQ8bbxOeDf4rPrp+F8IWAlyD+4/pE9uCJMPr4qUOHw7es+R3pjgY5xxQ/FZiaYnlk5mpexObT/leYYp/W3G88zR7M1c3osq+aaXDl6OKrpcMnJNovzyDenK8dtX7h2ooayrbNjfJN7C067/pKiLqkekb2kgY1jkVd+bS2/Pv+//4Dq78pn+643vYEF6SWV5cyV1tXZtYP3BRvGvkE2l7fMD2v7NgR5wACEgCzSAGXABgSAWZIASUAd6wBTYgJghKcgY8oISoCLoEfQehUYJo0xRZNRFVCvqK8wJm8BH4Sp4Es2OtkanodsxEEYdcwTzALOO1cAmYJ/iaHFOuKu473gtfCb+A4UaRSbFHEEf8fk6pSPlPSQTJlMNEFWIl6kpqQ9TT9M40XTT6tM20+2la6LXoe9ksGEYRTLTVaZ0ZjHmZyyHWJlZq9ms2D6wR3EQOUo4NTknuTK4jXmoeUZ57/Kd2eXLry3AKvBJ8KHQWWEvEW1RQTF6cfxujAReklqKXppOBi+zIjsjNyzfqfBI8ZFSp/Jrle9q1Huk1a32+mqEaZK1fLQddQx0VfTk9ZUNDAwPGsUaXzHpMJ0357DQs/RH7rQsm/O22XZZ9pcdmhy/OSvsi3N5foD7YJhrjxu/u5dHtud9r27vSZ81P2Z/uQDbwIigi8HNIR/JLKH6YRHh1yJGDtNGmUWnH3kZIxQbc2ziuHcCbWJnUlgyNuVkGvpU8hmO9NaM+EzHbJ3zahfU8tQKVApFr6CLHpdElHJce1juVsF0Y7Sy/VbPncX7MjVH65410DTqNpNbSttmO7Sf3umS6c7vHe1fGPg2NP1yYmTmzcJb6B1hgnFKYNpwNmdO6Wvqj9LlgJXutcT11o2FXyvb/kchu58OcAMJsBdYAS8QA3LALdAFPkIUkDhkBpGhXKgZ+ohiRumiwlClqBGYDjaCE+FmeAOtho5G16PXMVqYVMwwVhR7HDuK24srwuPxwfgBChWKAgKK4EcYpNSlfEClQvWIaEn8QB1Pw0fTTOtCu0R3ll6C/jlDECORsYxJm+kNcxQLN0s36xk2N3ZtDjFORs41rlHuWp5zvIF8pruk+VkFsAIrgt+Evgr/ENkQoxYX2K0p4SoZJ1UgXSvzQvaHPLuCkWK8UqsKlaqL2i11HPJdtVFrl3amLrNepYGzEZ1xn+lF82BLO2tZmxE7Z/suR0OnF/u8XH4eSHCFSCFugx5KnvneFD7H/Qj+xYFmwSCkhhwcxh3eGhke5XHkS2xJXNTxofj1RNQJfBLtSbnk0JSBNLtTs2eSz0pmvMpMzlbL+ZZbfvFAPqHgWqHS5YdFGsXNV3VLO8ssywcqbG/0VupX1d0WuXP+Hv5+TPV6bUq90IPeh/FNis2zLfltFo/RHQ+ehj4T75rsvtTr2M/4on8wfdj45ebIjTcWozNvw8c33sdPwlPx06iZhI/oT8fmvnzR/xo1X/Dt9PfwH7o/lheuL5ovvl7yWVpajlie/enys2dFZ6Vilbgastq/prCWu/Zt3Wi9aH1tw3bj5i/4l+OvG5vQpt3m9S3/h3rJyW5fHxCVNgCYsc3NH0IA4M4BsJGxublWtLm5UYwkG28AaA7Y+W9n+66hBSD/7RbqFBuM+/d/LP8F9xXNjifWpR0AAAGbaVRYdFhNTDpjb20uYWRvYmUueG1wAAAAAAA8eDp4bXBtZXRhIHhtbG5zOng9ImFkb2JlOm5zOm1ldGEvIiB4OnhtcHRrPSJYTVAgQ29yZSA1LjQuMCI+CiAgIDxyZGY6UkRGIHhtbG5zOnJkZj0iaHR0cDovL3d3dy53My5vcmcvMTk5OS8wMi8yMi1yZGYtc3ludGF4LW5zIyI+CiAgICAgIDxyZGY6RGVzY3JpcHRpb24gcmRmOmFib3V0PSIiCiAgICAgICAgICAgIHhtbG5zOmV4aWY9Imh0dHA6Ly9ucy5hZG9iZS5jb20vZXhpZi8xLjAvIj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjQzPC9leGlmOlBpeGVsWERpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxZRGltZW5zaW9uPjI1PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+CoZmYdgAAAEySURBVFgJ7ZXRDURAEEBnSXzwITqQ6IMGNKAarehHBQrwJ/4kfOCsxObsHjdm+ZDsJJfsXmaed2Myx+Yl4CVhvcRz1TSyT70tVGenaYInRxvLP5St6xqSJAHGGNi2DZZlrecgCKAoCu3mkfh8G8hRliXfEKefLMvkMvSdyuevV4kwDE9Ftx/S971Si/mCyldkx3FEiXLhqqowbrscHb4ys3xGseE4DjZV5OnwFVlBRRw8z0Nk0VNkvpZs13V0E0SlzFdklwFDYOgpOnxF9spM+b5/2VqH/1M2z/O/Esv6Af4HcTW4LJm/2ytflzRND1dYHMczdcduj6DwGS8+6s4wDNA0DbRtK1KiKALXdcVd53CVfyqrI/JErTKzTzzkLqaRvauTMsd0Vu7IXXfT2bs6KXM+WzIZvqYxnWMAAAAASUVORK5CYII=</file>
    </drag>
    <drag>
      <no>3</no>
      <text>single bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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</file>
    </drag>
    <drag>
      <no>4</no>
      <text>triple bond</text>

      <draggroup>1</draggroup>
      <infinite/>
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    <drag>
      <no>5</no>
      <text>blank</text>

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    <drag>
      <no>6</no>
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    </drag>
    <drag>
      <no>7</no>
      <text>vertical lone pair</text>

      <draggroup>1</draggroup>
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    <drop>
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    <drop>
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<!-- question: 0  -->
  <question type="category">
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        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3D: names//formulas</text>

    </category>
  </question>

<!-- question: 2738  -->
  <question type="ddwtos">
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      <text>formulas 1</text>
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      <text><![CDATA[<p>What is the formula for sodium sulfate?</p><p>[[16]][[2]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
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    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
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    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
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    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
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    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2747  -->
  <question type="ddwtos">
    <name>
      <text>formulas 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sodium carbonate?</p><p>[[16]][[2]][[9]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2748  -->
  <question type="ddwtos">
    <name>
      <text>formulas 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium nitrate?</p><p>[[17]][[10]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2749  -->
  <question type="ddwtos">
    <name>
      <text>formulas 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for calcium nitrate?</p><p>[[19]][[5]][[10]][[8]][[3]][[6]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2750  -->
  <question type="ddwtos">
    <name>
      <text>formulas 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sodium hypochlorite?</p><p>[[16]][[13]][[8]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2751  -->
  <question type="ddwtos">
    <name>
      <text>formulas 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium chlorate?</p><p>[[17]][[13]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2752  -->
  <question type="ddwtos">
    <name>
      <text>formulas 15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium hydroxide?</p><p>[[17]][[8]][[7]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2753  -->
  <question type="ddwtos">
    <name>
      <text>formulas 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sodium hydroxide?</p><p>[[16]][[8]][[7]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2754  -->
  <question type="ddwtos">
    <name>
      <text>formulas 17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for magnesium hydroxide?</p><p>[[18]][[5]][[8]][[7]][[6]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2755  -->
  <question type="ddwtos">
    <name>
      <text>formulas 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for calcium hydroxide?</p><p>[[19]][[5]][[8]][[7]][[6]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2756  -->
  <question type="ddwtos">
    <name>
      <text>formulas 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for calcium phosphate?</p><p>[[19]][[3]][[5]][[15]][[8]][[4]][[6]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2739  -->
  <question type="ddwtos">
    <name>
      <text>formulas 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium sulfate?</p><p>[[17]][[2]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2757  -->
  <question type="ddwtos">
    <name>
      <text>formulas 20</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for calcium fluoride?</p><p>[[19]][[12]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2758  -->
  <question type="ddwtos">
    <name>
      <text>formulas 21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium cyanide?</p><p>[[17]][[9]][[10]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2759  -->
  <question type="ddwtos">
    <name>
      <text>formulas 22</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium permanganate?</p><p>[[17]][[21]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2760  -->
  <question type="ddwtos">
    <name>
      <text>formulas 23</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium oxide?</p><p>[[17]][[2]][[8]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2761  -->
  <question type="ddwtos">
    <name>
      <text>formulas 24</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for iron (III) oxide?</p><p>[[22]][[2]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2762  -->
  <question type="ddwtos">
    <name>
      <text>formulas 25</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for molybdenum (II) carbide?</p><p>[[24]][[2]][[9]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2763  -->
  <question type="ddwtos">
    <name>
      <text>formulas 26</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for molybdenum (IV) oxide?</p><p>[[24]][[8]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2764  -->
  <question type="ddwtos">
    <name>
      <text>formulas 27</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for copper (II) chloride?</p><p>[[23]][[13]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2765  -->
  <question type="ddwtos">
    <name>
      <text>formulas 28</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for potassium chromate?</p><p>[[17]][[2]][[20]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2766  -->
  <question type="ddwtos">
    <name>
      <text>formulas 29</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sodium acetate?</p><p>[[16]][[9]][[2]][[7]][[3]][[8]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2740  -->
  <question type="ddwtos">
    <name>
      <text>formulas 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for calcium sulfate?</p><p>[[19]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2767  -->
  <question type="ddwtos">
    <name>
      <text>formulas 30</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for magnesium acetate?</p><p>[[18]][[5]][[9]][[2]][[7]][[3]][[8]][[2]][[6]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2768  -->
  <question type="ddwtos">
    <name>
      <text>formulas 31</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for ammonium chloride?</p><p>[[10]][[7]][[4]][[13]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2769  -->
  <question type="ddwtos">
    <name>
      <text>formulas 32</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for ammonium hydroxide?</p><p>[[10]][[7]][[4]][[8]][[7]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2770  -->
  <question type="ddwtos">
    <name>
      <text>formulas 33</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sodium bicarbonate?</p><p>[[16]][[7]][[9]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2771  -->
  <question type="ddwtos">
    <name>
      <text>formulas 34</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for carbon disulfide?</p><p>[[9]][[11]][[2]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2772  -->
  <question type="ddwtos">
    <name>
      <text>formulas 35</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for dinitrogen tetroxide?</p><p>[[10]][[2]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2773  -->
  <question type="ddwtos">
    <name>
      <text>formulas 36</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for sulfur trioxide?</p><p>[[11]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2774  -->
  <question type="ddwtos">
    <name>
      <text>formulas 37</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for nitrogen monoxide?</p><p>[[10]][[8]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2775  -->
  <question type="ddwtos">
    <name>
      <text>formulas 38</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for dinitrogen trioxide?</p><p>[[10]][[2]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2776  -->
  <question type="ddwtos">
    <name>
      <text>formulas 39</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for diphosphorus trioxide?</p><p>[[15]][[2]][[8]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2741  -->
  <question type="ddwtos">
    <name>
      <text>formulas 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for magnesium sulfate?</p><p>[[18]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2777  -->
  <question type="ddwtos">
    <name>
      <text>formulas 40</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for carbon tetrachloride?</p><p>[[9]][[13]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.<br></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2743  -->
  <question type="ddwtos">
    <name>
      <text>formulas 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for iron (II) sulfate?</p><p>[[22]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2744  -->
  <question type="ddwtos">
    <name>
      <text>formulas 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for ammonium sulfate?</p><p>[[5]][[10]][[7]][[4]][[6]][[2]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2745  -->
  <question type="ddwtos">
    <name>
      <text>formulas 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for copper (II) sulfate?</p><p>[[23]][[11]][[8]][[4]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2742  -->
  <question type="ddwtos">
    <name>
      <text>formulas 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for iron (III) sulfate?</p><p>[[22]][[2]][[5]][[11]][[8]][[4]][[6]][[3]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 2746  -->
  <question type="ddwtos">
    <name>
      <text>formulas 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What is the formula for iron (II) sulfide?</p><p>[[22]][[11]]</p><p>Click and drag element symbols and subscripts into the empty boxes to build a formula.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <dragbox>
      <text>₁</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₂</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₃</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>₄</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>(</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>)</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>H</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>O</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>C</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>N</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>S</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>F</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cl</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>I</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>P</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Na</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>K</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mg</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Ca</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cr</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mn</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Fe</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Cu</text>
      <group>1</group>
      <infinite/>
    </dragbox>
    <dragbox>
      <text>Mo</text>
      <group>1</group>
      <infinite/>
    </dragbox>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/VSEPR</text>

    </category>
  </question>

<!-- question: 2681  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule PCl<sub>3</sub></p><p>What geometry would this molecule have? [[3]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2690  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule HOF</p><p>What geometry would this molecule have? [[2]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2682  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule NCl<sub>3</sub></p><p>What geometry would this molecule have? [[3]]</p><p>Is the molecule polar or non-polar? [[7]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2683  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule NF<sub>3</sub></p><p>What geometry would this molecule have? [[3]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2684  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule PH<sub>3</sub></p><p>What geometry would this molecule have? [[3]]</p><p>Is the molecule polar or non-polar? [[7]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2685  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule SiH<sub>4</sub></p><p>What geometry would this molecule have? [[5]]</p><p>Is the molecule polar or non-polar? [[7]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2686  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule CH<sub>3</sub>F</p><p>What geometry would this molecule have? [[5]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2687  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule CH<sub>3</sub>I</p><p>What geometry would this molecule have? [[5]]</p><p>Is the molecule polar or non-polar? [[7]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2688  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule SiH<sub>3</sub>F</p><p>What geometry would this molecule have? [[5]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 2689  -->
  <question type="gapselect">
    <name>
      <text>VSEPR 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>On scratch paper, draw the Lewis structure for the molecule SF<sub>2</sub></p><p>What geometry would this molecule have? [[2]]</p><p>Is the molecule polar or non-polar? [[6]]</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>0</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <selectoption>
      <text>linear</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>bent</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal pyramidal</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>trigonal planar</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>tetrahedral</text>
      <group>1</group>
    </selectoption>
    <selectoption>
      <text>polar</text>
      <group>2</group>
    </selectoption>
    <selectoption>
      <text>non-polar</text>
      <group>2</group>
    </selectoption>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/categorize</text>

    </category>
  </question>

<!-- question: 2512  -->
  <question type="matching">
    <name>
      <text>categorize 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>sodium</p>]]></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>strontium</p>]]></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>germanium</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>helium</p>]]></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 2513  -->
  <question type="matching">
    <name>
      <text>categorize 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>magnesium</p>]]></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>molybdenum</p>]]></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>lead</p>]]></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>tin</p>]]></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 2514  -->
  <question type="matching">
    <name>
      <text>categorize 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>lithium</p>]]></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>titanium</p>]]></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>silicon</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>chlorine</p>]]></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 2515  -->
  <question type="matching">
    <name>
      <text>categorize 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>calcium</p>]]></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>scandium</p>]]></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>radon</p>]]></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>cobalt</p>]]></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 2516  -->
  <question type="matching">
    <name>
      <text>categorize 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>hydrogen</p>]]></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>fluorine</p>]]></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>carbon</p>]]></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>oxygen</p>]]></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 2517  -->
  <question type="matching">
    <name>
      <text>categorize 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Classify each element according to its group on the periodic table.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>alkali metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>barium</p>]]></text>
      <answer>
        <text>alkaline earth metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>aluminum</p>]]></text>
      <answer>
        <text>other metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>phosphorus</p>]]></text>
      <answer>
        <text>other nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>halogen</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>neon</p>]]></text>
      <answer>
        <text>noble gas</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text></text>
      <answer>
        <text>transition metal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3B: valence electrons and bonding</text>

    </category>
  </question>

<!-- question: 2530  -->
  <question type="matching">
    <name>
      <text>definitions</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Match each description with the best vocabulary word. You may use a word more than once.</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>electron transfer</p>]]></text>
      <answer>
        <text>ionic bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>electron sharing</p>]]></text>
      <answer>
        <text>covalent bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>metal + metal</p>]]></text>
      <answer>
        <text>metallic bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>ability of an atom to attract shared electrons to itself</p>]]></text>
      <answer>
        <text>electronegativity</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text>one measure of the size of an electron cloud</text>
      <answer>
        <text>atomic radius</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>metal + nonmetal</p>]]></text>
      <answer>
        <text>ionic bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>nonmetal + nonmetal</p>]]></text>
      <answer>
        <text>covalent bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>based on electrostatic attraction between opposite charges</p>]]></text>
      <answer>
        <text>ionic bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>results in a single electron cloud forming across two atoms</p>]]></text>
      <answer>
        <text>covalent bond</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>the strength of a team in a "tug-of-war" is an analogy for this</p>]]></text>
      <answer>
        <text>electronegativity</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/metal//nonmetal//metalloid</text>

    </category>
  </question>

<!-- question: 118  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>oxygen</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>helium</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>zirconium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>germanium</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 119  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>bromine</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>cadmium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>tungsten</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>silicon</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 120  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid (copy) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>radon</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>scandium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>titanium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>arsenic</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 121  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid (copy) (copy) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>hydrogen</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>potassium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>palladium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>antimony</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 122  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid (copy) (copy) (copy) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>nitrogen</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>sodium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>boron</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>chlorine</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 123  -->
  <question type="matching">
    <name>
      <text>metal/nonmetal/metalloid (copy) (copy) (copy) (copy) (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Is each element a metal, nonmetal, or metalloid?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <shuffleanswers>true</shuffleanswers>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <subquestion format="html">
      <text><![CDATA[<p>phosphorus</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>calcium</p>]]></text>
      <answer>
        <text>metal</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>tellurium</p>]]></text>
      <answer>
        <text>metalloid</text>
      </answer>
    </subquestion>
    <subquestion format="html">
      <text><![CDATA[<p>neon</p>]]></text>
      <answer>
        <text>nonmetal</text>
      </answer>
    </subquestion>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3B: valence electrons and bonding/bonding</text>

    </category>
  </question>

<!-- question: 2531  -->
  <question type="multichoice">
    <name>
      <text>bond type 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>H + O</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2540  -->
  <question type="multichoice">
    <name>
      <text>bond type 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>N + Cl</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2541  -->
  <question type="multichoice">
    <name>
      <text>bond type 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>H + S</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2542  -->
  <question type="multichoice">
    <name>
      <text>bond type 11 (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>C + S</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2543  -->
  <question type="multichoice">
    <name>
      <text>bond type 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>C + H</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2544  -->
  <question type="multichoice">
    <name>
      <text>bond type 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Na + K</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2545  -->
  <question type="multichoice">
    <name>
      <text>bond type 14 (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Cr + Mo</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2546  -->
  <question type="multichoice">
    <name>
      <text>bond type 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Cd + Hg</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2547  -->
  <question type="multichoice">
    <name>
      <text>bond type 16 (copy)</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Cu + Au</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2548  -->
  <question type="multichoice">
    <name>
      <text>bond type 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Ar + N</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2549  -->
  <question type="multichoice">
    <name>
      <text>bond type 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Si + He</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2532  -->
  <question type="multichoice">
    <name>
      <text>bond type 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Na + F</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2550  -->
  <question type="multichoice">
    <name>
      <text>bond type 20</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Ne + C</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2533  -->
  <question type="multichoice">
    <name>
      <text>bond type 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>Ca + O</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2534  -->
  <question type="multichoice">
    <name>
      <text>bond type 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>K + Cl</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2535  -->
  <question type="multichoice">
    <name>
      <text>bond type 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>W + C</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2536  -->
  <question type="multichoice">
    <name>
      <text>bond type 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>H + N</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2537  -->
  <question type="multichoice">
    <name>
      <text>bond type 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>C + N</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2538  -->
  <question type="multichoice">
    <name>
      <text>bond type 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>O + N</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2539  -->
  <question type="multichoice">
    <name>
      <text>bond type 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What type of bond would form between these atoms?</p><p>P + Cl</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>polar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonpolar covalent</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metallic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they would not bond</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/trends</text>

    </category>
  </question>

<!-- question: 2518  -->
  <question type="multichoice">
    <name>
      <text>electronegativity 1</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the HIGHEST electronegativity?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>chlorine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>bromine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>iodine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>astatine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2519  -->
  <question type="multichoice">
    <name>
      <text>electronegativity 2</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the HIGHEST electronegativity?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>oxygen</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sulfur</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>selenium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>tellurium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polonium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>livermorium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2520  -->
  <question type="multichoice">
    <name>
      <text>electronegativity 3</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the HIGHEST electronegativity?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nitrogen</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>phosphorus</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>arsenic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>antimony</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>bismuth</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2521  -->
  <question type="multichoice">
    <name>
      <text>electronegativity 4</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the HIGHEST electronegativity?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>bromine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>arsenic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>copper</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nickel</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>iron</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>potassium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2522  -->
  <question type="multichoice">
    <name>
      <text>electronegativity 5</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the HIGHEST electronegativity?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>sulfur</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>phosphorus</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>silicon</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>aluminum</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sodium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>magnesium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/intermolecular forces</text>

    </category>
  </question>

<!-- question: 2691  -->
  <question type="multichoice">
    <name>
      <text>IMF 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/CNX_Chem_07_03_Impbioa_img.jpg" alt="" width="155" height="123" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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      <text>Your answer is correct.</text>
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      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
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        <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
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        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
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        <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
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<!-- question: 2700  -->
  <question type="multichoice">
    <name>
      <text>IMF 10</text>
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      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.50.00%20PM.png" alt="" width="102" height="94" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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+PGy6KkfXKo1C50+Q75DvG+KGOx18et1131+2/EP+fzx/LZgVOic0982Cddm/5w/GPvz64z30q/ptNyI/EyCNSvxTjx/ek+YH499NjnL/Z9G1tSQH775JQhTxs1q+/h0cRsonoe+dz8oAi3X1B3HxXvPtFacBmrDpA4HGx7uc76pTPid+OceKC2NeM++4b42Uxvrug1vku2bI5gWwa/6qjHtnY55uM/ZY7xwP+tWP98+K26+23svs3KmD/3Sj36Bub5evvU3peLMb4/Yz8jL+rmTl79NIJuIpAHo16fkdt8ujV82Ksep5PNpd5TkdXrR+9SmIeO0jgxFj7vXvqkM1gHsE6dIXI+fx4Uoy9jWQe7bjlCnE8dBoB++80rtuIOrvX31N7XiheNYL+K3pinzZCbCHWE8gjS+d31CU/Pvv59UJ+b6189/vWjri/NSCmVZcXyI8zP7PHPxuG/Ghz3eVXYsVv74mZH6Hzs3wAAAP0SURBVH3+6LoBrTdYwP47mLCoAKd2/M3MN27Nvv7+TM+E8/yKocu5PbGdSDhUdr31853R6ztqkieJ5rkWQ5dsOv5pT/zs4C3TCuS3EvLow94jTPmx2NDl8R1x/yNuO2poYOuvLGD/XZms+BWqff3NJ+M6y1d7VsoTBIcufbH7bh+6PesvFsiPsu7f8ZAz4ra/HQEvv0r58Bi7v1Lpc/8RYBeEyP3+lTF+Ys9j3hX/fs4Im35RxMhvLu1e8gTT18TI83gsmxOw/27OelNbqvb1d92Gow/WNTE29ZTbzHay0Xhax6byiES+qIy1fDIC5bcjdhYnB48l2x3nsXFzfiNl95Ln4uTt+ZHKGMuvR5A8CrZ7yROG86vwls0I2H8341zKVop//R274SgFXh7DBfJs6BfH2Pscyc/n84Vp7Cd3fhz3sYNpO8IxvH59EfJr511NZF5DI7/OPNZyUQTq+mrz78Ttq55gPFZOc4pj/51TtSuZq4ajkkJtIc1fi23mtRb2Lq+NG6a4Cmg2Mtng5OIIx3QF/80InRd82rvkV5XHXv6yI2BeffaMsTck3tUE7L+eFMUJaDiKK0kRCV0rssivRXYtO03BFInmtSDy0L4jHFPofv9rrl0nhea5V+dPsMnXRcwvdsTNr8/mO3DLNAL232lcRR0ooOEYCNjo6g+JeXVdTTYvvvZ3E8454+fXoi+bcBtzDn3XmHweYdi75PVz8mqvYy951Cqv8bF3OSpuyOuwWKYRsP9O4yrqQAENx0DARlfPy8x3LXmyaN9l6seieGQEyt9YsYwv0PVto9zKmOdu7M26L3ZfLuPPen4R7b/zq3kVM9ZwVFGmjSeZ3yboWt698UxscEyBkhqO+405MbGuImD/9YQoUkDDUWRZtppU/hDXD2s4tlqDKTae52/0/S7KFCcB78xh55tHe+f0k3FD1w//TTH3OcW0/86p2pXNVcNRWcE2kO5tFmzjoxvYvk1MI3B0hO37bZSvTLPJ70Xti52/VN11PsmEqcwitP13FmWuc5JjNxz5jiX/sA0ZY7/r6ftV27nenr8WuWhZ9CLw5YKe5n8Wucy1hn3zTpO+ZVFdpzxJd9EVgpdpONT4qs9z+297+/1YH1WX+Pp7lb9HYzccT47oXxg4ziroRW2OqfS9COTJomNcun6OpiXM+dgFSUz5swFDG44S7GrKwf5bU7XGzbX419+xG45x+UTbhkDfH6wp3wVvY55z2+YNFkx4iq/E7mxuUexFOc2tPmPN1/47lqQ4owvk56jrLLeLlT7YsWJeyvj8dQLuWufU+P+9v/OQd+cJb+scehr7EtwDp7f11fOnx/98QRZ/HPc9seP+/Cz+qK2yiEfpAAAD9ElEQVRn/4ME8uOD/Q4vF5TuRlLJuvb9tPy9475/7MnihnH7lyfKMJuKvtj59c037LNd++9Vgey/Ez1Rtxg2r4Nz5xW2X9Pr7wrT6n9oTrjrs9VnjRA9f8SrK/YqBRkhjdmGyN+66PLPH/XqO+lwtlgVTTy/vdB3PkTXRd7GmlpeHr9vuz811kbE+X8B+2/7T4ZqX399pNL+k3PVGX6uZ4U8GnbUqsE8vhiBvrpmgkdOmOX1F8RelNOEKTUd2v7bdHnrnpyGo+76TZH9pQuCHjfFBsXciECezL335+J3NjxlI9nXcORRDw3H+KW3/45vKuJIAhqOkSAbCvOOmEvf5+b5WxyWOgXyW0b/0pP6oms3DJ3trXsC/Fvc/s2hwa1/NQH7rydFsQIajmJLs7XEPhtb7johOBPyg1tbK8soG/6Hnii3HyV6d5C8omjX8voJtznn0PbfOVe/8LlrOAov0JbSe1PPdu+5pXxsdhyBvoajrykYY6sajjEUV4th/13Ny6M3JKDh2BB0ZZs5ryffW8Xt96hsLtL9gUB+rfzCDpD8Btj1JoA6PGLeqSPuF+O2f55ge0J+X8D+65lQpICGo8iybD2p/By4713SGVvPTgLrCuRXm3+vY+Xrxm0PXjfogvXyejpdF/d6dtz+7Qm2J+T3Bey/nglFCmg4iixLEUl1vTBlYqfGmPIkwyIm33ASL4u5dR3leMQEc/7Vjpj/E7c9f4JtCXlVAfuvZ0RxAhqO4kpSTEJviUxe15FNXvzr5TEOmzDToyaMPffQeWThaR0IPxe3dX38sa5XfjvlgR0r54X9vr5uUOstLWD/XZrKAzclsG7D0fdis+6l0nfPd8rYm3JtZTuPjIl8qmMyd4zbzplokk+NuP8d47YTxRf2wIFXBMKL90Dk34K/iDHG1WTz70DG37svvzZue4kCbEzA/rsx6o1uaMrXyCljr410cqzZdbni564d8Qcrvqgndm7TsnmBn41NfqunJvnrhGMt1zr4IpXPqzx/JE84tEwnkL4712zYvS+fPcImz+x4vuTvRUxxYuoI6TYdwv7bXnln9/r70J4XoFePUNs8w7qrmXn4CLGFWE/gtFgtL9LUVZffj9uHHtnK39R4/8H4eXGqI9ZL01orCuTvnHyso65PWDHO7oc/Nv6RJ6fufq5cHP++8YCYVh0mYP8d5lfa2rN7/X1Gz4vP+0aoTF50quuFLbdp2Z7AvWLT+XXGrtpkk7DO5//5I0QviLFzBCUP9Ws2Nlvjo2Nzb+moa/4Q4yrn6VwzHv+7Hc1GPjeysbFsV8D+u13/Mbc+q9fffEHIdyx9vwB5vwGyJy2Im78RsOiHoAZs1qpLCuS3magfMQAAA/RJREFUUz7cU6O8dPZrYjxsn6bhmLj/l2O8bVecPImw72fVl0zNwwYIZGORP22/d5/Oo073jrHfEay8IFy+2di7fn4bZZWmZcAUrLqEgP13CaTCHzKL19/8+er8Tn2eKJg/uNTXbOTt+QNRL42R3+vPJ/iiPzh5X77LzUN+eTJZ37kCO9vLbT8jxv1jnFD4E6PV9PKkwjxsfsmC58E34r5/j/HGGHnU4oIYH4rx1T3rfCn+/Qcxjm8Vq7J5/XTk+9aOul4Utz3nYN3zmycPiPGYGHk9jTzBd+/fg7fEbfeubO5zSdf+W1+lZ/X6my8GixqM/e47a0F9Tx8Y+8T6njvNZJwXi3pijDxSsV+juPc58smD6075s+jNQG9hItlU5LlU2RDut3/v3P/leOzfxLjPFvK1ydUF7L+rm21jjaZef/c7VLoNYNusT+CoSPm+MfLQeu4gx8a4UYw8PyAv9PRfB0eeoJj/n9+OyCbFUrZAnpeR33LIH+3Lkz6zrsfFyL8b+SNhecQxj3TlUZGsqauHll3Pvuzsv3XWTdYECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECIwv4Doc45vONWJeAGr34rk112eCedcoYP+tsWqV5XyNyvKVLgECBAgQIFChgIajwqJJmQABAgQI1Cag4aitYvIlQIAAAQIVCmg4KiyalAkQIECAQG0CGo7aKiZfAgQIECBQoYCGo8KiSZkAAQIECNQmoOGorWLyJUCAAAECFQpoOCosmpQJECBAgEBtAhqO2iomXwIECBAgUKGAhqPCokmZAAECBAjUJqDhqK1i8iUwvsC9IuQbYnwpxqUxXhnjVgM2M3a8AalYlQABAgRaE8jfYtg9Wptfq/N5VEzsO3tql3W8LMbd1pj02PHWSMEqawjYf9dAswoBAtsR8AdrO+5Dtnp8rHx5R7OxU8uPxH2rHAUdO96QuVl3NQH772peHk2AwBYF/MHaIv6am378gmZjp553XSH22PFW2LSHDhSw/w4EtPr+Aqu8e9k/mkcQIFCTwE2WSHaZx+yEWeaxyzxmibQ8hACB2gQ0HLVVTL4ExhP4xBKhLl7iMTsPGTveCpv2UAIECBCYi4BDsvVV+phIOU8O3Vu7nX9/IO47ZIVpjR1vhU176EAB++9AQKsTILA5AX+wNmc95pYeEsGu6Gg6Ph+33X6NDY0db40UrLKGgP13DTSrECCwHQF/sLbjPsZW7xhBzotxYYz8ZsoLY5wwIPDY8QakYtUlBey/S0J52PoCqxwuXX8r1pyDQP7B2r14bs2h6ubYioD9txKvXrEAAAP0SURBVJVKFjwPJ40WXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECgYAENR8HFkRoBAgQIEGhFQMPRSiXNgwABAgQIFCyg4Si4OFIjQIAAAQKtCGg4WqmkeRAgQIAAgYIFNBwFF0dqBAgQIECgFQENRyuVNA8CBAgQIFCwgIaj4OJIjQABAgQItCKg4WilkuZBgAABAgQKFtBwFFwcqREgQIAAgVYENBytVNI8CBAgQIBAwQIajoKLIzUCBAgQINCKgIajlUqaBwECBAgQKFhAw1FwcaRGgAABAgRaEdBwtFJJ8yBAgAABAgULaDgKLo7UCBAgQIBAKwIajlYqaR4ECBAgQKBgAQ1HwcWRGgECBAgQaEVAw9FKJc2DAAECBAgULKDhKLg4UiNAgAABAq0IaDhaqaR5ECBAgACBggU0HAUXR2oECBAgQKAVAQ1HK5U0DwIECBAgULCAhqPg4kiNAAECBAi0IqDhaKWS5kGAAAECBAoW0HAUXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECAAAECBAgQIECAAAECBAgqBSpTAAAD9ElEQVQQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAIGmBQ5penYmR4AAgbYF8m/4EQOm+I1Y91s96x8Wt197QOyvxbpXDljfqgQIECBAgEAhAscffFHPF/Z1xlkL5nH6mjF38jixECNpECBAgAABAiMIHBMx7h7jjBgX79Mk5BGNF8R4YIxbxDh0wfbzwpA3j/GAGM+N8fV9Yn8q7n9SjHvEuNEI8xKCAAECBAgQKFTg8H2ajpMH5J1NTd9RlE/HfdcdENuqMxBwDscMirzPFH0G7DlAoC2Bp8R0/rBjSu+N2+40cKrvjPXv0hHj6XHbswbGtjoBAo0L+Ay48QKb3uwETu05EvGqESRe0RP7tBFiC9G4gB9va7zAS0zvM/GY/Lw1P3c9M8Yn9lnnm3H/C2M8KMYtY5y74PH5WXF+TpyfFz8vRn5+vGi5JO58coyTYhwb46Il8vcQAgSuKnBpD0ju60OXvth9tw/dnvUJEGhYwGfADRfX1GYhcLuYZde5FueMMPtn9sS+8wixhWhcwBGOxgu8xvTyCEYemeha8jPgN68Rc2eVt8f/vKtn/RfF7ZcPiG1VAgQWC7gmhmfIVgU0HFvlL3bjH+3JrO/2VSbysQljr5KHxxIgQIDABgU0HBvErmhTPgOuqFhSJUCAQA0CGo4aqrT5HL/as8m8VPHQpS923+1Dt2d9AgQIEChAQMNRQBEqSsFnwBUVS6oECBAoSUDDUVI15EKAAAECBBoV0HA0WljTIkCAAAECJQloOEqqhlwIECBAgECjAhqORgtrWgQIECBAoCQBDUdJ1ZALAQIEphO4ToQ+euDIGBYCBAiMJtB3aeQxfg3SpZFHK5NABDoF+vbfvp+WH+N2lzb3ZNxXwBGOfYk8gAABAgQIEBgqcMjQANZvUiDfIX2wY2b5409nD5xxHuHoinGXuP3dA2NbnQCBAwf69t8LAuf8gUCnxvqndMSw/w6EtTqBuQr0HZJ9ToAM/Qz42RGj6xCuQ7JzfbaZ99gCPhIdW1Q8AgQmE/AZ8GS0AhOYXEDDMTmxDawj4ByOddSsQ4AAAQIECKwk4ByOlbhm82CfAc+m1CbaoIBzsBosqikRaFXAIdlWK2tecxCw/86hyhXO0UcqFRZNygQIECBAoDYBDUdtFZMvAQIECBCoUEDDUWHRpEyAAAECBGoT0HDUVjH5EiBAgACBCgU0HBUWTcoECBAgQKA2AQ1HbRWTLwECBBYLHNZz9xiXQZgytro2LqDhaLzApkeAwOwEbtgz4yNHkJgy9gjpCVGygIaj5OrIjQABAqsL5O8ddS3Hrx7qamv0xT5uhNhCNC6g4Wi8L55z9QAAAkVJREFUwKZHgMDsBPLCX13LrUeQuO2EsUdIT4iSBTQcJVdne7lN+TntlLG3J2bLBMoQOCLSeHRPKneI2+83IM2TYt2+Zubxcd/1B8S26gwENBwzKPIaU5zyc9opY68xVasQqF7gpjGDU2KcE+PCGPnvvuWCuOOlMR4c4zYx+t4A5Pp5XzYYp8V4SYw3L4h7bNz38RjPiHH/GCdUr2oCBAhsROChsZUrO8arR9j6eT2xHz5CbCEIzE0gz8vo2leXve2sBWCnD4x94tyKYb4ECKwukO9Suv5gvW/1UFdb44M9sXObFgIECBAgQGAmAvkZ8MUL3tkM/Qy4753XpbFNnwHP5ElmmgQIzE/g0PlN2Yw7BPIz3zwh7BExXh7jxguU8vPcm8fYee58Jf7/uz2Pz8+A86z2k2OcGePcGH3nDV0v7ntsjPzv4TGuiHGZahEgQIAAAQJtCPgMuI06mgUBAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIVCDwfzF/Mf0pGnqjAAAkYm1zT0ZNU09GRklDRTkuMPknAAAAAAAAAAAAAAAAAAB4nKV6dViU3dY+LSXdISON1MzADAxIN0h359DN0JISUlIC0tIloSDSLY2AdIO0gIB0yQ9ffc853/H9ru+P3zxzPfOse++172ftvfa+9lqzmVQkpTlBXDzYTF3r39d3io5ej3R1Y/MCgAAnM1vsx48B3E/gjlYIawDkDlIDcEvb2CPgrne/9qYIuCTc3MkCDhAWxnZDuMJNHbC9kJM0BmxpQbgLV+w19tAXdKtTtTlxhli4x6hhYUQbZI5Htypytbve83HzFi7rPLWIFy922ZvaSHFfYpJXCatUuZocTC3fYgcsk1+v1zmcn6XH9xR54gwIBoC++uVIzoY0FLYJZqI8MWpEGkBvGV4GF/DeeLa0rT7Wd2jruMZeynpg4q8ustFvmzJoY3UQe/RwuHLd11/liNpZ2GJHQF+01iOYbVu0AdRPUb5cXqvTlTVVp67KbtQ+9jD9MCMW0uFGopgc8iUY2hustEslVVBpu1S8dYwwzvNXy9N5JYAVJZ3y8AuKuWKXFphxcv/qva1ineLFssPFoL772Bx+E2tji7HJm3j6UyFIpa1GM31a6GVWb5S4HlDPjoQ5k7Vwn7P7ZrwM9G63SyzZnd9qPGdY5slEvN83pbjhcEK3sBimDn5LB81Gx/uzKizOmg5vCaXTvXp1UKQVowdJd5I+doM0uadj5nRoLEhuC3x7cx2XJJ4kfutTCz++5hVtEsTh0+mLkjg9bDa/vfj89pYGMnxxdRAQQOwkrEv2rjV9+gKP+emYKy+6+OQoc/gpfrH15qE6WGAtA0CSSaMVI5VCEq2JwoF2YS1UGC+ku7nFg5rB6PGatEOCupeCbqI3WB2eu5cE4DWhtKACT1sqygn4MUWS+d83f4xFq0JM1Sm2hSAToA29zBvBw82hLsbe05W0LqshnO3rTY5BInt0LEIUebRenccn4/E5ylg+Q9T16k1RcIUU4SOkNAYS9Ej6XJYZJANMfHfWryRRmgwK41wz4+yjMSZI+O8rcMDTk4yZLURSE6PfmtrSR0lfgBsMQ6IrkHSMpLVfCycnWOA8V6E0ZDQMPeWgr9GcxdyzmE1++BqLdBlwvC7CvDlVhQ13tPjtoHdPP/0a8tu/oVDw3xD4P1xew9sZDuBWMbX66+4Kd0QAeH65vxrczcnd1RzuBoD+AiScHBF35W4A3l+yItzCxlTcyQugD7wDQDwQAAxqiH03Q37TQP+DRsXVyVwdjgDo3z1KSt/Rwr0QAMOfbdo7uao7m5rDAT+rSbiBAHy/2dzAANhfj8LCd3PwjvuuBja3hgaICwjg/7vg32wg4J8TGQT61ZbSnU3cYj9ns+PdVAZwS8I9bMzhajLi//ckD9VccprTIBGOcFLLJxMB6MiER36s1FTXr6emKu/GkEss2JMnK9iefsS4JsAXUUJ9b267tlTZN4gP4xpZdAYVX/bxw/sYZr4zp201curhj0rlZH23uvAfMu+ha640epixqHcZnFwOwJZgm4KbRnOSQsY279MoNZ8nl1VkDjMmJRaRvcxSjPxcPa6AOl62rcQZPzBExNVOevZpZ4U2EnNgL/7bD6VThlafqPnRCHrlNkdSWj/Kc1zVwXG7WgWS1ntX5zYfMOaPaA7GoGgoZSgpfhlEXqM9LEJKD0WwXow82iEtx2zCeNw0bcn9wdQYlaI3cUXTkbqB3jK+ujzB1HV4hTvW5QPoFp8r3f141/CZzlVGQb15HX7EIvupRkuEyNT7Y5oDhSrjyno50wD089jLz09RvOhUj0sS/BCLmzLGxuUkixiL6L6jzkU4ile27iBfGoq3oydMO696Gfin3K2IqvPJA/e1zmumzbfii3vVbZZNl9vl/UpTjdNctDZCFgaq9VIHURhiLVqLhtYC7wWK1JQ3FaMPfRbg48kl+66gbedYUSI2W5Gmq4pzA04VNIrtZXNoTOp4STeA1+CRQzlAJt89us0cUG7pY0U4O43emEU+G5e98HkXgUHhPS3SJMC9gUEzZziuZlab1yazJSnJoETGaTZRIi+Yr5IFftnVLA19zATuDQntHDAF0St/JrJf8IbFrvaERL8jb+bMVS0Q7Kl0bu17qyOiPoN8TWdWvQuktiLOr+KbTt/FVGgXaMdDx3Z1ECB9NObHenLUpOyuQSagpPL9WtSP9bnqp5l9qsuh2B9haVUK7McMyiMgXv09YsA9Ymt3vs/CRXZ2Irt4j/sxGs8/7bXY2SGuXY5iFqIceqBVjt21HefTlW85rx3UUARNfCKTc/oPPDqwvBhohQyQx5ju7zgt647Mqs2+zSv4ehE0wsDcLtIrPPi5fmWk9EfujxLHYuNi8vElQdsQSsFCRr9Hfuw3rH4sftw3TyIRug30N4yGSS3xXOiwxv3mbKZp30pjU+KFSEPrCbtsCIu6Ur/vGvn6y+um63ePqatI6o0fJBatNR/sYp0O4d7QNlMgsKttFd/7ch6iUfDiM2FkYkx1a3wMKUOQ6c5lJxaqQXu7p48ZijwMMtaTI70EsiJZZCP2o5S7er7woHzIajo3OmeuKkQ9+ZFIDBQQWHbgeMLUy/MlU8BFS+oYG5E+MmToj7GElytX5jEJ7SfVnqksrWTDetpfBzackAknHeIlHV5nhXrWNXdE5TG2PKN/sSW2eNUi5bGA6/BNXzL8tkNwR8tav5jYb4/gpJVqNuxA6ekGT27UvZOG5i+bebJrGPHqAlVLV7TbCl8WEB9GvQLPNIdZJAXp+KhuK/ioBI3pb8lG4UciukguXn+usn+tNL+WIV6+v0G+39jdoicnISFu6ga3APy1TKkBDP+lCP6HZYvn/3vZykz21FCfIQsfbuZrHiGiBzAdU/lgAT4LypKiqUbIBaqghIUwe0iiS5MQsmlZaLQhy4TTm0uR4DwLNpvC+k6g0t2uKim1vhBth7VfDjlaTLvp0V2a2fwwNWO17zfVgKRyHYzWgdBBDuTN0SH5ttNuQEQ80HWGQkGAjKeD3LZiaYkmcy6JMn7dLJSaWizbXX36jSvQonGOo1WF2W3yNiCenk+CEQMJW2oC+tifmXwd5aV69UdK8C1a/3ESGzgMBCbLwcp9Q7/aVWl/WrTB3tj3KoV5LYdK9xNlE29WdKPKYhrTSl40Wo7BK6Zlq7yn9+DNGnJpSOtnrGNj5xlPkIAkqcaDm8w59hFgKRLKbxHfUZAwX3bBmlzxoi5g1llIXoVWa5FoEXJmhYRTr2zWt3otLw+r1S/MQOwvOxVXnns9GT6uwX0BJA+sdEqWQmbSdUi1jt8rp9nb053csL5onVl64K9+I9Trc6V5yLw7nCUWnaW7ZL/7hruZDOmUUS+dtrolSROpxgFDdH3ljfI+AOk7OlLNYsbRgzB7o4SuL7gsOFG7u/ZuyNl2XOxbfFfZwU79rWGws9SBb1dagoXkIkEMcqQ8cKn1wqJCBcnBQVy8lGGLmzOC29U2mM1QXydHRnYb+WHolqbq1kuskAjrxtDHQTpxXBbYIQETKwEUUJZ7lP6ZdiTW7sZIfqEwlTq5e71OQkgSDKiMjiI+KH47+gQg7N6WJuvy+Eq3WLDPj81LOhyDSMeVJ2L06hunuLEWrky5HJR5SyH27ShEcfcQr7F5g7iAKBwm92kCeZxRFwFIIYGyBKjJqFyyKDaiaO/EhKeRsMVA08gez2ydkcaDfEbQlIKhzhgGaNpt951xcANlRLHD2hWAyItBNpjBBwSkuWKlcWT5+KnikwTUepjeEmIq/CSoHyUi4ggSRC9GmIspHj0rzZFQETpmQFA1YBo+u3x9bwTAi3GD7BdC+AplzPT+NFJt4EyVIA2mTMfAsqQXacY98ra5Ffk6MmG8Dx3kK9QHSByhxh2JmKK9mKij0jqY1IeS4nE6jMiED+3i6fNRSqTS4vDyqetjZONd1lAxwnNMX1GQdVOuhutGr5hpmU6ayQMnXpm/0npCvgG1JOAJugguMJt4W6jD8kbEAwtKmB7D2aVlEmuiX5XyFnXadFeQBq+njfILjbN/HYUB2BFSgfYBfyq6MXCn8/4K86FX06NFkv1g/Ha3A7OnD1uwA2gCHizF0nW3ssRh6aHZBeM/TAYw2jNqEFBhbmLehBB28KoGFSsj6MMIvLsMzNjevpgWa5KjYVZKJJELYyRXY2RLrQnSkLOlN2QWYm5+mNgnYCHjSqEraqRcwZgNMGbCTxBRecnKTKIsTyMlPqMEk68X9Rb1lihQu1/sOK5T+qohU0+5WdJP3o9bJpEn5Shlta88sSzeLmknxZdJ+eVUimeKMVc2i/HDAPkfhdd1KKrtou3qQXlVWjnSKzUdQqFyUmm5SWbPzdLMIsyefYF8VGVqSghK+ECkXCK6XfWZqeAhlfhYgffnuhrFGoFZ+CyQVoYv/2oscfvjMd1W8zEWnAmuv866TrNOtV7dr4bRATQ551GjLIhOjG6Mjj3i3agfXh2eg1baGN02sSVdPHJ89DSJPskyCTkptvSJptMEyURmqUOp8jjQltnW1HbG9mqCqyxmuGjYM2s405j3du06/GtVQ4RP3aXtSedXoa+JVGlULVSUVJpUKbzdEMo0x7S+tPW0Td6eGms9nPdoeut6m++NgEmp3wY1LJmqo2A55RV7RZyjwvkLZULl5sXVOlZ5StWfiA0TuPT5xD4YfFD3FFdW4NbhNq5U3c8RVs0uz85vlWnVD+hvGwHMmkSJpbcX50TmtJpmmeatmDOUxpeNPsrTyxPs5jevdYk8FF7VZ66KyJRLkIvpU1SfHl/UMGkYrhnGtduwZuYtgzT25FbN6+q+kZ58Det83Ps0zzv9gh1HKEonKpNsgcyYY49DnXOHg06XTRddx6Hma9Vl52xXmp2huV9PmO2qefWnwoWN9+UlnEserXt+gmmGVQtkjUqNw6d4p/RXzFege0LhXuHNeGfTCA/WxhC/CcKdrZW6T4fRq/dYfFnejskVLWXqfmL7dP9THg4u+QH5OCeF66jLSh2NazyXBVe0sZdzzrjmXNKq3s7loOJUzKZHl0PXwrTQzE3dFTu+An68TFTPy6LETaphHKPnKZXa8dqVHxLOzPZt94uEBYQjhGOEiVs8Wsr8uM9Nb1BuPC4XjqYONi+nrpTR+NHeYG1h56NJo2ndE8YBYxGhu6N1tiO3NwbTcX82ZjQYJ0MRv5bwCH2MBcE1JL10o+Di4H3DvOtdp+nl7+WJxmkmJSnR1Sgb2/u5VyYqhkyBzFO6T+aj1ISMopSvVIqUQooOh271mnS0XjSgUIiMjprUl9HDteTs84JC+OruF+zVb1w8BsnVu7Ou79dLBoYr4ozbdV0ePaCmo10iuI0g7ihZf1JxbFzvuY42ldgYfpWw2c2+GXNoeA6/jkdLCXkXMiqZ0mUYYS5XIUcqt4qiLPZ+2f2d8fegtZKXcS/z2HhKRkuGbEJqzmvGxJlMI6vYDXmEWJq5O3nzgBIN/TYT3zSJc0VH45+wuulaNr568ePJiWw0YzrTM12catt3i1Yy8Ox+1UHCjeO1tDXHAdq+o74rf4glxNPdqsXjR9h1O+SbHV556GSFwVy9kqdhe8PKSctOrAPAQXbmYEB6IAZOveQYuTiu+lq1qsXEunp/o1u8Xlx1pZnzkz6e/Ud7Uvu9Bcvqctu5FHqj0ROzgS+RX5SZ5hN2lnT9tC8WBk9D9poLTguuPJc9MD3nF7YbjnRSzXSNZkYqlg3L1we/537/0Ki926Jlqu9igm8TaxFbAy5+1yxfaSszUfQ1/2sQVWzaRvNX3w97mbM9c1OtSw4BY8gxqB/vCT8goWkK6D1TsSsXc/hoOr/ypnN4J/drQ6tVgHGA5J7sYfywTKhMQU9HrPuE4PgUXzHfS2hHTEL321WXHqeb5RMJX+KybRWevPpzNP6HsMMvPed0+1m4j2e8I/1Kt1lusk9rR/Qi9XIm5ycjavOhNr5PfJe2A8cyaT/Rcoqk3z49jj5NTavut1IYjv9EmpEOy/b0/y7eHXoYFUEeLqCNEG6oWfucWVFVsTgQlFJpdFjvWjLXfHWtmVJmVQEzFPTL9GveC7uJmXzQmJVsvOtvs/1+36F527n6Jnm1/EULut/mpeEV9+Jpg9/6i9tMatQojMtvXC2+t0bzQtt+izej90rwjUQGffhvrG/Md1dzWbCVH2WVipTfTJxPWZY0H+++njIZrn5uFRtWJ8F9m3RRqdyJPlwyzC5dI/1VplxmOPoiesHn7fHHg4HolLHV0Fa2H7VnSaNl2f6eV81WZn1dB3ajO6ki8ovFLbDLyVOHTYuttTFPm/3CosjFshaR06CbnCvz45747V3lc+Wk7BgRz6dY19+9mB0sN5bOQo6u/mFPy/N7awqGgv6VO4D9054W/D/3tDz/mF9w+18yBj+TAO530T0IwK1gY+EG0Af8bu4/g3veP5qUMEWY2jtZ/d02z++MwN8a/H8o/JVC4FZ3N0P8JWq4usN/Ffw04lehtqK2trwau4aNA9yNU83JwdTxl5ok3M3c1cYZ4eSKDfqdHJRyvNtz2zje8Suamv9V9d+ItI2rG0LC2tQVAOW729Sb/hb4YHcMNhYI6582QqF82D874efFBwYDgP9x/ZT/h/WQfzTm32/1S1YydYD/LzbYm1rddRH4Vz3xuxHA1ucEA3kAnLxgfgCID3g3GGA+8N1QyN11qo25mKOVPfyOk1vMzfxnRogPAvwZffwSOME/JQlTZ1m4jZU1AhvKB73rVgTcQeunhs4v9M4+8M+u8frL4DsKMOgX+V3gAgcDQND/Gi4Q9B/CoN+ZoF8iCAD5i+n/inya+XEQ6pq1V/PpTtsOiZ+VZWcX8z9gccql1bJxJn1erJW7pxenRs9IH6eCzan3OhC3GMCPKh4XxMJwLjZKGcDzdRWKbhQZGB3I/zSrIlXMSmXUe3L48zb1EvGBUOj8h2HFkmWzIdfmk8nGorPd/RnfbL/TbRgfe/LCAnJJFZ4OwVwjg4KYd3SAuMpii2soRG7HFVnjAieZa1fpcwkE6asizr5eM0DOygKlysnDQ3KDxaYuuOodMaVcmgaAY3fX6O0jOepYBt759/l+slk5EgIFgu9se0WaYmvcXfIbGUqyFddDFVI4jOPzq4vn3yN0e+KEsVCsXxBacPk9epwg7rLCTilKSHociOER/IACaEKN//rGwA33QjI+L/JHWaaf25gdFyGDO+rBDlY1yflGLY458Qq7YF2PukHviPFYkQoqloULC9GK5Cvfpzq50Z1KpOFgKxppwY+IG33khAcAdyfyRCFk+km3NUENbk2fss/ULx/0en7BRNF6Z6hQa9erfaJOSbW6REl2lYcbo0UPln3e3L3l3HxKX0sOwjgFHhdM3+AuK+Tg1T5suX/oHk2Vg1dThQZTiKv+ecsLrpd9nxteL/sWSMr21b1UPIleM1yjRNx7JP0eW6z4YTSXNOKL2HesVPHZ06KjyrP8w3BZnFSUo0AW+NsY9QuGNe8qFJlathtUs7SkRpP1T/r1Dlrf/Nk9Q+yDtEiWCo4ln9it/5jvh9S6upfPc5bPl1k8Jsl5RcoTVdcpZdD03DfneWPlc33drvooZwQ3b945esFtgbXDRovNxqL9xgOHDSiv2xmvG04aTJ+HjzuFfXCdo94g441Q3A/ny1PECEODk+DZgcea4Vf2o4MTl+8n/tz7CM3vLu9gZM4Pz3U5DoiMs6UmJd5GLkdPioGYA1nOgpSDyuRKULTj1aR+jL0qogjnjJ0QDn3NoiUYuF1HLE+ykvvKE6l+1SwI9rQ5yyvcPvmZsoxDg/l7QZXHzBsCA1PUfdasDz0syIO1CXGWNd+Q4IopciyLup8I42pwvSAmWiVO/4ILawvYtFnlTunS7K3XIJp6eG7nkuHN1h2wLAbYONj33jgIKHHYiM0LNQ9C/gEZNrwWSwEv87VIjOM0ycr3rX7B/AEbxvuhO2z5Q/t95LlNpZmTlShyLAnDEVIr5RAHd0QiJcg/NcWHon0pgoy8Xu/cw0KEq/CIqeKRf8Ompn+aFaUIZNsmQfkt/6ibSurkFL12ds+U7/dzrPdWF4fCGXLRlYWd5k+lPnt7R4Cb3832NREXFQm0xWK9PETfSnju+KM2dLZ+dq5Gc/btrFq5hN3Uht1RTWoDbqZYSqHCRMEWQiBGqaCzYQLevR4rybKs1T9OwTpSbF2p5oz6DS/Y9/lpGwHtswJSlu8YEfZDRrpWpQPFEC2+C8fPoaSW05tNM4kse/apD176p5Mn9LPRb4bq5b8dK/dEu+qzWiNurcx+Ki+GaUN9MbhUeODQotI7Tq/oeL+7r+hHBT92A32CbGg2vQQRQ/EI/ZDKrijo3dMbgtdIe8AklSd7Jn1aj2zTE20f1ATbCmMXzyJ5kUDweV4XZxbYNqdH3rQsmu2qSBmipJMkKX4lKg3GUpY2ipTwa36wq8IuRV8gP1/AlmDGqgxaO8mV5/TIMXGqJyf1aV6PnD5qnk4i+cD00SHSa/LsS0L++Xb+uQ3JEsfHW2ojmc5Y6gm+nYiTxhvaYBGOc8GD+wr6Wh5p+e5HbyYXT5RVgjTNaFe89zJJpAXyWULwsmuMDnR9rdhW/QGLih+r0Yy5d0/vBTc3fsQztk/mH+BeDj51mJ9dbW2f2jA1FtJ3+mLHDpmU8HPQ6L5pS8mO5FMz9v86oOznQML3qGVr98ZwjDp5aU3X5WzBLZk7G/UraVuxPgDfmLgRRxqll25V8Pk+eQRGE/JrDhcd//ChHqHq2JYnuRUYNHE4dsuqj5Un29ApcGDnAdfmalHHwl7UwiF9zoI0Pc0nRBdYkitaxWGOYGTsPrrXRNcHJDTthGWmWF+h7SJB92VoXxrLGDE1obnURW86P3gSCNDzxnyQGNs5dgAzSMiOb0XitheNcfveGnTPiRd/xQj6jNaBK7iga+hNHF2I3vEZK00IDqN+RShHcSDVQbv4VoijDq6IzIwp/739BIOMGGr5UWXiwRDOKlSPIDQngqx5hSyN7XUlb8LBNkyylbpwF6hTp9UBXZesEQPLuoF3NkeeE3K32DP6pfvKHTwH7ALE/BEOSBh9CHAi6TR2auLA+r6KCG01szjOfBBDw4pwRl+eM4qS+RVBM1m8vCu1rvxkPCusj7eKQVPvpPw7KkUB3pEQ8pxGdABMuoH2QTtNC2aliSBGQNfgTkTbOM/Oq6g38aSaY+Ps61frzd8JLzgNCCH5pj/0qxTDSKuwoe2WGcOdzkhG4SKren7o2hHJFLJ43VWxT0VbLAJB4I/WeySNITHvfDVfz5ZfihqW+QMPn5qJGrGK0Gcn3+JYDS/7db5gNw51oLksfmYDpBUH0rn5FanRxbYbbYX6Dy7A+PHp2jRl455mWJHaAD4k+vZW9rm4hj3tBEYHrYxagY4A1ffmVDdw3V5Aqr3tCfW7P5l6vvOdJtcUHD+aEPpqXOoLMbblY5olPiJmJz5jwuvj/M51Ab9glTbvtN5KUwqR45+zIWgjNUA6Y61/8Vmvw+vSRKQWlWKizBnzk4l9QGiUjps2EN+HCZ95UJKthBmST7ZqzygMxqoUUpdDmrJixkrA1JWcjHu/tmnBV8vSx8Mf6zd92Ve2xuud3hTlEHh9f44vOm0UzCxtQhPdW2OSHsHZUcOT+YR8bMj+4+nj6pSZni5dE7sZZmiwolnsu81pzxn8mVutVE12jbNS/yKBPIFKKpWboq/vZl9zaS4VZuWAbEoh7JBh28saT1vj0axwio3zbBelKZG9qrSZvqc4dqnZy8K+xMNN6oOSBhGQ/NjHUak+eB6rP4rbGs+vdFLpX5oqtJ8ibTjjQglkBHdDxYOG+jc31/UG857AZnRTGXiiw455udwlI42KJoo1OYwSDfxz2OyTaEzl1gmYlRDqes8BDK60DBy68ROIvBcWBav0rA1i6pJD6CIjJIlpX6qYQTp2r7v33l2ilyEmWXRW105txLo+XIbEaVJpHLBhtxi2w7ocoDQmJ+kCfloRIeX+JTZwq3G603rDfOOu3YI6Qx2aVzGE41VoMfEQLxpRhokDBcv2zRRprOd50e+vGI4KJm3EWofNqkPnuSJ4a3GOGAmo8hGbI84CeLcOc3PBW3N7XzsSDYM5S45CL/S/0A/iqHO4yqiYMTyMwFKnky56yXCen+ErDPJTNuq8xjdkeUnhq57PMMsYscL5CiEfxkbqjVlC5tMvPximokJPDeSnCiHydSXrezb0wMgi6Vj82QilIUl3hoQ+0JJsqB+LXswOCJWnKSBw1G612fOiZi5YMtyvKHJuGqqBYolc6SbchueRpE0+uMU0VZhzNsI84XzSAWSya/wi2abTM1phTiM512N6eYBFmAFPyXfClbn/YdlH1rZRrEqae8VKVYfiei4mo5dAxpzPAOVR/gDMgJDIcczCfZkvrYwJ73LShPthK+bolRHNU+8br/4qt826VRXJgZyB8Lx4Vo+H5tH334K47IilFySnhqjeS7MMxeqlv8msW37UiKI6Qnjf21lg7Jnh9L1gqByubtjoC5UtsprVfA9nzFKZuxBiNA49BHvAjTTJoILMp+YDRhF6gbtwFOOl+Csijrd55WLbrFrarCF6/D05soQV2+D7Hw2CQY09r+cTa4I9R9yt6Uli1NLHngUrClDF6OUilBm3+YPowF0PpWmKsTmT+HWnIs0JMaE4cExoe5hp6NOtUpKBndnvX1IORD45XzjP83+OGk1mp6w4F+k/mKZLXOmnS1opXZF16j3gj66PtKy7vOXu/GCQYnoiV1ViFagdxHLIJdpqckCNka1xnZNLYMrgLEHTD7fmu66S0GHK6DiyQ2LDGJZX2e+4oo3atFwVDnuiZnfAozyInuRBhMNmO8GYDB/0ifEgClIVuEmpLYQmjnnvfExj07ZzhBhUpJrV6aG6Q7TtcMnfsrOfUDl0j57PjrOvLvmVOV54BGT47UcaHq4ncS/XT7w4KxD30uW9ZToby4hVtO8dh5tFImZgtlGW5cXV0zWz/CXkOHEmWS4WdmPVbmA1BWx0aF5XLjfH2vt4IVjlelNS50YXpWI2g1BbD6V7Zec3mJvLSNwroTjVvaCG9oY0MXN3CMhS45l3x6bl2EcxM6AyBW8qN17wyhm8IKbs4/w8yqdXVh9g0fXbmm2kJla9w8XBvHa2pC4Ch8PbBq0PLBNn4vY4K998f0FCk0crjkxxf5mzsvRN/6g1JNi9ptO6uLSGtIrWOH9dM59fxieSejLLl+/Qs6O11Wr1pSBNy4uUgGz+A5+llcR8pTJHpyoyxkfQe1nyTRleLIf7ET/6PqW+oDyJuvWKJiHa3Har85ma7MKKjchhVhizDqvWPZZCz7NPfpOLkjPTQU5aNWTiQkZaak9mGG9SpQuOQqseSjBm5LdPBk3jWGrBPV+AnR8lcQkNaVp/2LSCf3WPdsPNruTB/Jg36CL9fmkIFqlpn2Hqu8A1SGfYXTa9Ejw5PkLuJkc++0rdYbC3pBArR1mX7VhjIuFtN3bP1tvaN7wJoTg/hLJSMxPh1Arr0LzgOa0J3lPghJBwYaMpZUd3d1YZi3Zsa0Nn+MinCQeTgIY6sU3nLSoyFp/eWrvzpKwCdzYP39K6oGt6lys1VaeeR5mAgDct2gtYDG3BZ1ubXZF8YCV4Frh63yJj+LGTpXJRJjCjV9hBrTnF45Mz15VQYqlqEXufolVqAo2fY4UUbZvxfRmzleuBCkLuaBNpNI4ar+9H1oeDLY99neu8XmKz3Tti9U1+5kax18Wbiz1t7046WvSwEALAsCzE1kidLsj/WvqcGVUwja4gr9cH7AtdNg77kEEWoxKobctBaqdUO/p6Ytp6m8BM+XifhdGFiSxF5HaqkzHRglb4qoghopKYjvaCtjp8UCGD2XH9C4zZRcDl+ZOn5rdBxBFeufshiF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    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2701  -->
  <question type="multichoice">
    <name>
      <text>IMF 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.50.05%20PM.png" alt="" width="161" height="100" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2702  -->
  <question type="multichoice">
    <name>
      <text>IMF 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.50.10%20PM.png" alt="" width="143" height="101" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2703  -->
  <question type="multichoice">
    <name>
      <text>IMF 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/download.png" alt="" width="100" height="104" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    </questiontext>
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      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2704  -->
  <question type="multichoice">
    <name>
      <text>IMF 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/download%20%281%29.png" alt="" width="125" height="94" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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+PGy6KkfXKo1C50+Q75DvG+KGOx18et1131+2/EP+fzx/LZgVOic0982Cddm/5w/GPvz64z30q/ptNyI/EyCNSvxTjx/ek+YH499NjnL/Z9G1tSQH775JQhTxs1q+/h0cRsonoe+dz8oAi3X1B3HxXvPtFacBmrDpA4HGx7uc76pTPid+OceKC2NeM++4b42Uxvrug1vku2bI5gWwa/6qjHtnY55uM/ZY7xwP+tWP98+K26+23svs3KmD/3Sj36Bub5evvU3peLMb4/Yz8jL+rmTl79NIJuIpAHo16fkdt8ujV82Ksep5PNpd5TkdXrR+9SmIeO0jgxFj7vXvqkM1gHsE6dIXI+fx4Uoy9jWQe7bjlCnE8dBoB++80rtuIOrvX31N7XiheNYL+K3pinzZCbCHWE8gjS+d31CU/Pvv59UJ+b6189/vWjri/NSCmVZcXyI8zP7PHPxuG/Ghz3eVXYsVv74mZH6Hzs3wAAAP0SURBVH3+6LoBrTdYwP47mLCoAKd2/M3MN27Nvv7+TM+E8/yKocu5PbGdSDhUdr31853R6ztqkieJ5rkWQ5dsOv5pT/zs4C3TCuS3EvLow94jTPmx2NDl8R1x/yNuO2poYOuvLGD/XZms+BWqff3NJ+M6y1d7VsoTBIcufbH7bh+6PesvFsiPsu7f8ZAz4ra/HQEvv0r58Bi7v1Lpc/8RYBeEyP3+lTF+Ys9j3hX/fs4Im35RxMhvLu1e8gTT18TI83gsmxOw/27OelNbqvb1d92Gow/WNTE29ZTbzHay0Xhax6byiES+qIy1fDIC5bcjdhYnB48l2x3nsXFzfiNl95Ln4uTt+ZHKGMuvR5A8CrZ7yROG86vwls0I2H8341zKVop//R274SgFXh7DBfJs6BfH2Pscyc/n84Vp7Cd3fhz3sYNpO8IxvH59EfJr511NZF5DI7/OPNZyUQTq+mrz78Ttq55gPFZOc4pj/51TtSuZq4ajkkJtIc1fi23mtRb2Lq+NG6a4Cmg2Mtng5OIIx3QF/80InRd82rvkV5XHXv6yI2BeffaMsTck3tUE7L+eFMUJaDiKK0kRCV0rssivRXYtO03BFInmtSDy0L4jHFPofv9rrl0nhea5V+dPsMnXRcwvdsTNr8/mO3DLNAL232lcRR0ooOEYCNjo6g+JeXVdTTYvvvZ3E8454+fXoi+bcBtzDn3XmHweYdi75PVz8mqvYy951Cqv8bF3OSpuyOuwWKYRsP9O4yrqQAENx0DARlfPy8x3LXmyaN9l6seieGQEyt9YsYwv0PVto9zKmOdu7M26L3ZfLuPPen4R7b/zq3kVM9ZwVFGmjSeZ3yboWt698UxscEyBkhqO+405MbGuImD/9YQoUkDDUWRZtppU/hDXD2s4tlqDKTae52/0/S7KFCcB78xh55tHe+f0k3FD1w//TTH3OcW0/86p2pXNVcNRWcE2kO5tFmzjoxvYvk1MI3B0hO37bZSvTLPJ70Xti52/VN11PsmEqcwitP13FmWuc5JjNxz5jiX/sA0ZY7/r6ftV27nenr8WuWhZ9CLw5YKe5n8Wucy1hn3zTpO+ZVFdpzxJd9EVgpdpONT4qs9z+297+/1YH1WX+Pp7lb9HYzccT47oXxg4ziroRW2OqfS9COTJomNcun6OpiXM+dgFSUz5swFDG44S7GrKwf5bU7XGzbX419+xG45x+UTbhkDfH6wp3wVvY55z2+YNFkx4iq/E7mxuUexFOc2tPmPN1/47lqQ4owvk56jrLLeLlT7YsWJeyvj8dQLuWufU+P+9v/OQd+cJb+scehr7EtwDp7f11fOnx/98QRZ/HPc9seP+/Cz+qK2yiEfpAAAD9ElEQVRn/4ME8uOD/Q4vF5TuRlLJuvb9tPy9475/7MnihnH7lyfKMJuKvtj59c037LNd++9Vgey/Ez1Rtxg2r4Nz5xW2X9Pr7wrT6n9oTrjrs9VnjRA9f8SrK/YqBRkhjdmGyN+66PLPH/XqO+lwtlgVTTy/vdB3PkTXRd7GmlpeHr9vuz811kbE+X8B+2/7T4ZqX399pNL+k3PVGX6uZ4U8GnbUqsE8vhiBvrpmgkdOmOX1F8RelNOEKTUd2v7bdHnrnpyGo+76TZH9pQuCHjfFBsXciECezL335+J3NjxlI9nXcORRDw3H+KW3/45vKuJIAhqOkSAbCvOOmEvf5+b5WxyWOgXyW0b/0pP6oms3DJ3trXsC/Fvc/s2hwa1/NQH7rydFsQIajmJLs7XEPhtb7johOBPyg1tbK8soG/6Hnii3HyV6d5C8omjX8voJtznn0PbfOVe/8LlrOAov0JbSe1PPdu+5pXxsdhyBvoajrykYY6sajjEUV4th/13Ny6M3JKDh2BB0ZZs5ryffW8Xt96hsLtL9gUB+rfzCDpD8Btj1JoA6PGLeqSPuF+O2f55ge0J+X8D+65lQpICGo8iybD2p/By4713SGVvPTgLrCuRXm3+vY+Xrxm0PXjfogvXyejpdF/d6dtz+7Qm2J+T3Bey/nglFCmg4iixLEUl1vTBlYqfGmPIkwyIm33ASL4u5dR3leMQEc/7Vjpj/E7c9f4JtCXlVAfuvZ0RxAhqO4kpSTEJviUxe15FNXvzr5TEOmzDToyaMPffQeWThaR0IPxe3dX38sa5XfjvlgR0r54X9vr5uUOstLWD/XZrKAzclsG7D0fdis+6l0nfPd8rYm3JtZTuPjIl8qmMyd4zbzplokk+NuP8d47YTxRf2wIFXBMKL90Dk34K/iDHG1WTz70DG37svvzZue4kCbEzA/rsx6o1uaMrXyCljr410cqzZdbni564d8Qcrvqgndm7TsnmBn41NfqunJvnrhGMt1zr4IpXPqzx/JE84tEwnkL4712zYvS+fPcImz+x4vuTvRUxxYuoI6TYdwv7bXnln9/r70J4XoFePUNs8w7qrmXn4CLGFWE/gtFgtL9LUVZffj9uHHtnK39R4/8H4eXGqI9ZL01orCuTvnHyso65PWDHO7oc/Nv6RJ6fufq5cHP++8YCYVh0mYP8d5lfa2rN7/X1Gz4vP+0aoTF50quuFLbdp2Z7AvWLT+XXGrtpkk7DO5//5I0QviLFzBCUP9Ws2Nlvjo2Nzb+moa/4Q4yrn6VwzHv+7Hc1GPjeysbFsV8D+u13/Mbc+q9fffEHIdyx9vwB5vwGyJy2Im78RsOiHoAZs1qpLCuS3magfMQAAA/RJREFUUz7cU6O8dPZrYjxsn6bhmLj/l2O8bVecPImw72fVl0zNwwYIZGORP22/d5/Oo073jrHfEay8IFy+2di7fn4bZZWmZcAUrLqEgP13CaTCHzKL19/8+er8Tn2eKJg/uNTXbOTt+QNRL42R3+vPJ/iiPzh5X77LzUN+eTJZ37kCO9vLbT8jxv1jnFD4E6PV9PKkwjxsfsmC58E34r5/j/HGGHnU4oIYH4rx1T3rfCn+/Qcxjm8Vq7J5/XTk+9aOul4Utz3nYN3zmycPiPGYGHk9jTzBd+/fg7fEbfeubO5zSdf+W1+lZ/X6my8GixqM/e47a0F9Tx8Y+8T6njvNZJwXi3pijDxSsV+juPc58smD6075s+jNQG9hItlU5LlU2RDut3/v3P/leOzfxLjPFvK1ydUF7L+rm21jjaZef/c7VLoNYNusT+CoSPm+MfLQeu4gx8a4UYw8PyAv9PRfB0eeoJj/n9+OyCbFUrZAnpeR33LIH+3Lkz6zrsfFyL8b+SNhecQxj3TlUZGsqauHll3Pvuzsv3XWTdYECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECIwv4Doc45vONWJeAGr34rk112eCedcoYP+tsWqV5XyNyvKVLgECBAgQIFChgIajwqJJmQABAgQI1Cag4aitYvIlQIAAAQIVCmg4KiyalAkQIECAQG0CGo7aKiZfAgQIECBQoYCGo8KiSZkAAQIECNQmoOGorWLyJUCAAAECFQpoOCosmpQJECBAgEBtAhqO2iomXwIECBAgUKGAhqPCokmZAAECBAjUJqDhqK1i8iUwvsC9IuQbYnwpxqUxXhnjVgM2M3a8AalYlQABAgRaE8jfYtg9Wptfq/N5VEzsO3tql3W8LMbd1pj02PHWSMEqawjYf9dAswoBAtsR8AdrO+5Dtnp8rHx5R7OxU8uPxH2rHAUdO96QuVl3NQH772peHk2AwBYF/MHaIv6am378gmZjp553XSH22PFW2LSHDhSw/w4EtPr+Aqu8e9k/mkcQIFCTwE2WSHaZx+yEWeaxyzxmibQ8hACB2gQ0HLVVTL4ExhP4xBKhLl7iMTsPGTveCpv2UAIECBCYi4BDsvVV+phIOU8O3Vu7nX9/IO47ZIVpjR1vhU176EAB++9AQKsTILA5AX+wNmc95pYeEsGu6Gg6Ph+33X6NDY0db40UrLKGgP13DTSrECCwHQF/sLbjPsZW7xhBzotxYYz8ZsoLY5wwIPDY8QakYtUlBey/S0J52PoCqxwuXX8r1pyDQP7B2r14bs2h6ubYioD9txKvXrEAAAP0SURBVJVKFjwPJ40WXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECgYAENR8HFkRoBAgQIEGhFQMPRSiXNgwABAgQIFCyg4Si4OFIjQIAAAQKtCGg4WqmkeRAgQIAAgYIFNBwFF0dqBAgQIECgFQENRyuVNA8CBAgQIFCwgIaj4OJIjQABAgQItCKg4WilkuZBgAABAgQKFtBwFFwcqREgQIAAgVYENBytVNI8CBAgQIBAwQIajoKLIzUCBAgQINCKgIajlUqaBwECBAgQKFhAw1FwcaRGgAABAgRaEdBwtFJJ8yBAgAABAgULaDgKLo7UCBAgQIBAKwIajlYqaR4ECBAgQKBgAQ1HwcWRGgECBAgQaEVAw9FKJc2DAAECBAgULKDhKLg4UiNAgAABAq0IaDhaqaR5ECBAgACBggU0HAUXR2oECBAgQKAVAQ1HK5U0DwIECBAgULCAhqPg4kiNAAECBAi0IqDhaKWS5kGAAAECBAoW0HAUXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECAAAECBAgQIECAAAECBAgqBSpTAAAD9ElEQVQQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAIGmBQ5penYmR4AAgbYF8m/4EQOm+I1Y91s96x8Wt197QOyvxbpXDljfqgQIECBAgEAhAscffFHPF/Z1xlkL5nH6mjF38jixECNpECBAgAABAiMIHBMx7h7jjBgX79Mk5BGNF8R4YIxbxDh0wfbzwpA3j/GAGM+N8fV9Yn8q7n9SjHvEuNEI8xKCAAECBAgQKFTg8H2ajpMH5J1NTd9RlE/HfdcdENuqMxBwDscMirzPFH0G7DlAoC2Bp8R0/rBjSu+N2+40cKrvjPXv0hHj6XHbswbGtjoBAo0L+Ay48QKb3uwETu05EvGqESRe0RP7tBFiC9G4gB9va7zAS0zvM/GY/Lw1P3c9M8Yn9lnnm3H/C2M8KMYtY5y74PH5WXF+TpyfFz8vRn5+vGi5JO58coyTYhwb46Il8vcQAgSuKnBpD0ju60OXvth9tw/dnvUJEGhYwGfADRfX1GYhcLuYZde5FueMMPtn9sS+8wixhWhcwBGOxgu8xvTyCEYemeha8jPgN68Rc2eVt8f/vKtn/RfF7ZcPiG1VAgQWC7gmhmfIVgU0HFvlL3bjH+3JrO/2VSbysQljr5KHxxIgQIDABgU0HBvErmhTPgOuqFhSJUCAQA0CGo4aqrT5HL/as8m8VPHQpS923+1Dt2d9AgQIEChAQMNRQBEqSsFnwBUVS6oECBAoSUDDUVI15EKAAAECBBoV0HA0WljTIkCAAAECJQloOEqqhlwIECBAgECjAhqORgtrWgQIECBAoCQBDUdJ1ZALAQIEphO4ToQ+euDIGBYCBAiMJtB3aeQxfg3SpZFHK5NABDoF+vbfvp+WH+N2lzb3ZNxXwBGOfYk8gAABAgQIEBgqcMjQANZvUiDfIX2wY2b5409nD5xxHuHoinGXuP3dA2NbnQCBAwf69t8LAuf8gUCnxvqndMSw/w6EtTqBuQr0HZJ9ToAM/Qz42RGj6xCuQ7JzfbaZ99gCPhIdW1Q8AgQmE/AZ8GS0AhOYXEDDMTmxDawj4ByOddSsQ4AAAQIECKwk4ByOlbhm82CfAc+m1CbaoIBzsBosqikRaFXAIdlWK2tecxCw/86hyhXO0UcqFRZNygQIECBAoDYBDUdtFZMvAQIECBCoUEDDUWHRpEyAAAECBGoT0HDUVjH5EiBAgACBCgU0HBUWTcoECBAgQKA2AQ1HbRWTLwECBBYLHNZz9xiXQZgytro2LqDhaLzApkeAwOwEbtgz4yNHkJgy9gjpCVGygIaj5OrIjQABAqsL5O8ddS3Hrx7qamv0xT5uhNhCNC6g4Wi8L55z9QAAAkVJREFUwKZHgMDsBPLCX13LrUeQuO2EsUdIT4iSBTQcJVdne7lN+TntlLG3J2bLBMoQOCLSeHRPKneI2+83IM2TYt2+Zubxcd/1B8S26gwENBwzKPIaU5zyc9opY68xVasQqF7gpjGDU2KcE+PCGPnvvuWCuOOlMR4c4zYx+t4A5Pp5XzYYp8V4SYw3L4h7bNz38RjPiHH/GCdUr2oCBAhsROChsZUrO8arR9j6eT2xHz5CbCEIzE0gz8vo2leXve2sBWCnD4x94tyKYb4ECKwukO9Suv5gvW/1UFdb44M9sXObFgIECBAgQGAmAvkZ8MUL3tkM/Qy4753XpbFNnwHP5ElmmgQIzE/g0PlN2Yw7BPIz3zwh7BExXh7jxguU8vPcm8fYee58Jf7/uz2Pz8+A86z2k2OcGePcGH3nDV0v7ntsjPzv4TGuiHGZahEgQIAAAQJtCPgMuI06mgUBAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIVCDwfzF/Mf0pGnqjAAAkYm1zT0ZNU09GRklDRTkuMPknAAAAAAAAAAAAAAAAAAB4nKV6dViU3dY+LSXdISON1MzADAxIN0h359DN0JISUlIC0tIloSDSLY2AdIO0gIB0yQ9ffc853/H9ru+P3zxzPfOse++172ftvfa+9lqzmVQkpTlBXDzYTF3r39d3io5ej3R1Y/MCgAAnM1vsx48B3E/gjlYIawDkDlIDcEvb2CPgrne/9qYIuCTc3MkCDhAWxnZDuMJNHbC9kJM0BmxpQbgLV+w19tAXdKtTtTlxhli4x6hhYUQbZI5Htypytbve83HzFi7rPLWIFy922ZvaSHFfYpJXCatUuZocTC3fYgcsk1+v1zmcn6XH9xR54gwIBoC++uVIzoY0FLYJZqI8MWpEGkBvGV4GF/DeeLa0rT7Wd2jruMZeynpg4q8ustFvmzJoY3UQe/RwuHLd11/liNpZ2GJHQF+01iOYbVu0AdRPUb5cXqvTlTVVp67KbtQ+9jD9MCMW0uFGopgc8iUY2hustEslVVBpu1S8dYwwzvNXy9N5JYAVJZ3y8AuKuWKXFphxcv/qva1ineLFssPFoL772Bx+E2tji7HJm3j6UyFIpa1GM31a6GVWb5S4HlDPjoQ5k7Vwn7P7ZrwM9G63SyzZnd9qPGdY5slEvN83pbjhcEK3sBimDn5LB81Gx/uzKizOmg5vCaXTvXp1UKQVowdJd5I+doM0uadj5nRoLEhuC3x7cx2XJJ4kfutTCz++5hVtEsTh0+mLkjg9bDa/vfj89pYGMnxxdRAQQOwkrEv2rjV9+gKP+emYKy+6+OQoc/gpfrH15qE6WGAtA0CSSaMVI5VCEq2JwoF2YS1UGC+ku7nFg5rB6PGatEOCupeCbqI3WB2eu5cE4DWhtKACT1sqygn4MUWS+d83f4xFq0JM1Sm2hSAToA29zBvBw82hLsbe05W0LqshnO3rTY5BInt0LEIUebRenccn4/E5ylg+Q9T16k1RcIUU4SOkNAYS9Ej6XJYZJANMfHfWryRRmgwK41wz4+yjMSZI+O8rcMDTk4yZLURSE6PfmtrSR0lfgBsMQ6IrkHSMpLVfCycnWOA8V6E0ZDQMPeWgr9GcxdyzmE1++BqLdBlwvC7CvDlVhQ13tPjtoHdPP/0a8tu/oVDw3xD4P1xew9sZDuBWMbX66+4Kd0QAeH65vxrczcnd1RzuBoD+AiScHBF35W4A3l+yItzCxlTcyQugD7wDQDwQAAxqiH03Q37TQP+DRsXVyVwdjgDo3z1KSt/Rwr0QAMOfbdo7uao7m5rDAT+rSbiBAHy/2dzAANhfj8LCd3PwjvuuBja3hgaICwjg/7vg32wg4J8TGQT61ZbSnU3cYj9ns+PdVAZwS8I9bMzhajLi//ckD9VccprTIBGOcFLLJxMB6MiER36s1FTXr6emKu/GkEss2JMnK9iefsS4JsAXUUJ9b267tlTZN4gP4xpZdAYVX/bxw/sYZr4zp201curhj0rlZH23uvAfMu+ha640epixqHcZnFwOwJZgm4KbRnOSQsY279MoNZ8nl1VkDjMmJRaRvcxSjPxcPa6AOl62rcQZPzBExNVOevZpZ4U2EnNgL/7bD6VThlafqPnRCHrlNkdSWj/Kc1zVwXG7WgWS1ntX5zYfMOaPaA7GoGgoZSgpfhlEXqM9LEJKD0WwXow82iEtx2zCeNw0bcn9wdQYlaI3cUXTkbqB3jK+ujzB1HV4hTvW5QPoFp8r3f141/CZzlVGQb15HX7EIvupRkuEyNT7Y5oDhSrjyno50wD089jLz09RvOhUj0sS/BCLmzLGxuUkixiL6L6jzkU4ile27iBfGoq3oydMO696Gfin3K2IqvPJA/e1zmumzbfii3vVbZZNl9vl/UpTjdNctDZCFgaq9VIHURhiLVqLhtYC7wWK1JQ3FaMPfRbg48kl+66gbedYUSI2W5Gmq4pzA04VNIrtZXNoTOp4STeA1+CRQzlAJt89us0cUG7pY0U4O43emEU+G5e98HkXgUHhPS3SJMC9gUEzZziuZlab1yazJSnJoETGaTZRIi+Yr5IFftnVLA19zATuDQntHDAF0St/JrJf8IbFrvaERL8jb+bMVS0Q7Kl0bu17qyOiPoN8TWdWvQuktiLOr+KbTt/FVGgXaMdDx3Z1ECB9NObHenLUpOyuQSagpPL9WtSP9bnqp5l9qsuh2B9haVUK7McMyiMgXv09YsA9Ymt3vs/CRXZ2Irt4j/sxGs8/7bXY2SGuXY5iFqIceqBVjt21HefTlW85rx3UUARNfCKTc/oPPDqwvBhohQyQx5ju7zgt647Mqs2+zSv4ehE0wsDcLtIrPPi5fmWk9EfujxLHYuNi8vElQdsQSsFCRr9Hfuw3rH4sftw3TyIRug30N4yGSS3xXOiwxv3mbKZp30pjU+KFSEPrCbtsCIu6Ur/vGvn6y+um63ePqatI6o0fJBatNR/sYp0O4d7QNlMgsKttFd/7ch6iUfDiM2FkYkx1a3wMKUOQ6c5lJxaqQXu7p48ZijwMMtaTI70EsiJZZCP2o5S7er7woHzIajo3OmeuKkQ9+ZFIDBQQWHbgeMLUy/MlU8BFS+oYG5E+MmToj7GElytX5jEJ7SfVnqksrWTDetpfBzackAknHeIlHV5nhXrWNXdE5TG2PKN/sSW2eNUi5bGA6/BNXzL8tkNwR8tav5jYb4/gpJVqNuxA6ekGT27UvZOG5i+bebJrGPHqAlVLV7TbCl8WEB9GvQLPNIdZJAXp+KhuK/ioBI3pb8lG4UciukguXn+usn+tNL+WIV6+v0G+39jdoicnISFu6ga3APy1TKkBDP+lCP6HZYvn/3vZykz21FCfIQsfbuZrHiGiBzAdU/lgAT4LypKiqUbIBaqghIUwe0iiS5MQsmlZaLQhy4TTm0uR4DwLNpvC+k6g0t2uKim1vhBth7VfDjlaTLvp0V2a2fwwNWO17zfVgKRyHYzWgdBBDuTN0SH5ttNuQEQ80HWGQkGAjKeD3LZiaYkmcy6JMn7dLJSaWizbXX36jSvQonGOo1WF2W3yNiCenk+CEQMJW2oC+tifmXwd5aV69UdK8C1a/3ESGzgMBCbLwcp9Q7/aVWl/WrTB3tj3KoV5LYdK9xNlE29WdKPKYhrTSl40Wo7BK6Zlq7yn9+DNGnJpSOtnrGNj5xlPkIAkqcaDm8w59hFgKRLKbxHfUZAwX3bBmlzxoi5g1llIXoVWa5FoEXJmhYRTr2zWt3otLw+r1S/MQOwvOxVXnns9GT6uwX0BJA+sdEqWQmbSdUi1jt8rp9nb053csL5onVl64K9+I9Trc6V5yLw7nCUWnaW7ZL/7hruZDOmUUS+dtrolSROpxgFDdH3ljfI+AOk7OlLNYsbRgzB7o4SuL7gsOFG7u/ZuyNl2XOxbfFfZwU79rWGws9SBb1dagoXkIkEMcqQ8cKn1wqJCBcnBQVy8lGGLmzOC29U2mM1QXydHRnYb+WHolqbq1kuskAjrxtDHQTpxXBbYIQETKwEUUJZ7lP6ZdiTW7sZIfqEwlTq5e71OQkgSDKiMjiI+KH47+gQg7N6WJuvy+Eq3WLDPj81LOhyDSMeVJ2L06hunuLEWrky5HJR5SyH27ShEcfcQr7F5g7iAKBwm92kCeZxRFwFIIYGyBKjJqFyyKDaiaO/EhKeRsMVA08gez2ydkcaDfEbQlIKhzhgGaNpt951xcANlRLHD2hWAyItBNpjBBwSkuWKlcWT5+KnikwTUepjeEmIq/CSoHyUi4ggSRC9GmIspHj0rzZFQETpmQFA1YBo+u3x9bwTAi3GD7BdC+AplzPT+NFJt4EyVIA2mTMfAsqQXacY98ra5Ffk6MmG8Dx3kK9QHSByhxh2JmKK9mKij0jqY1IeS4nE6jMiED+3i6fNRSqTS4vDyqetjZONd1lAxwnNMX1GQdVOuhutGr5hpmU6ayQMnXpm/0npCvgG1JOAJugguMJt4W6jD8kbEAwtKmB7D2aVlEmuiX5XyFnXadFeQBq+njfILjbN/HYUB2BFSgfYBfyq6MXCn8/4K86FX06NFkv1g/Ha3A7OnD1uwA2gCHizF0nW3ssRh6aHZBeM/TAYw2jNqEFBhbmLehBB28KoGFSsj6MMIvLsMzNjevpgWa5KjYVZKJJELYyRXY2RLrQnSkLOlN2QWYm5+mNgnYCHjSqEraqRcwZgNMGbCTxBRecnKTKIsTyMlPqMEk68X9Rb1lihQu1/sOK5T+qohU0+5WdJP3o9bJpEn5Shlta88sSzeLmknxZdJ+eVUimeKMVc2i/HDAPkfhdd1KKrtou3qQXlVWjnSKzUdQqFyUmm5SWbPzdLMIsyefYF8VGVqSghK+ECkXCK6XfWZqeAhlfhYgffnuhrFGoFZ+CyQVoYv/2oscfvjMd1W8zEWnAmuv866TrNOtV7dr4bRATQ551GjLIhOjG6Mjj3i3agfXh2eg1baGN02sSVdPHJ89DSJPskyCTkptvSJptMEyURmqUOp8jjQltnW1HbG9mqCqyxmuGjYM2s405j3du06/GtVQ4RP3aXtSedXoa+JVGlULVSUVJpUKbzdEMo0x7S+tPW0Td6eGms9nPdoeut6m++NgEmp3wY1LJmqo2A55RV7RZyjwvkLZULl5sXVOlZ5StWfiA0TuPT5xD4YfFD3FFdW4NbhNq5U3c8RVs0uz85vlWnVD+hvGwHMmkSJpbcX50TmtJpmmeatmDOUxpeNPsrTyxPs5jevdYk8FF7VZ66KyJRLkIvpU1SfHl/UMGkYrhnGtduwZuYtgzT25FbN6+q+kZ58Det83Ps0zzv9gh1HKEonKpNsgcyYY49DnXOHg06XTRddx6Hma9Vl52xXmp2huV9PmO2qefWnwoWN9+UlnEserXt+gmmGVQtkjUqNw6d4p/RXzFege0LhXuHNeGfTCA/WxhC/CcKdrZW6T4fRq/dYfFnejskVLWXqfmL7dP9THg4u+QH5OCeF66jLSh2NazyXBVe0sZdzzrjmXNKq3s7loOJUzKZHl0PXwrTQzE3dFTu+An68TFTPy6LETaphHKPnKZXa8dqVHxLOzPZt94uEBYQjhGOEiVs8Wsr8uM9Nb1BuPC4XjqYONi+nrpTR+NHeYG1h56NJo2ndE8YBYxGhu6N1tiO3NwbTcX82ZjQYJ0MRv5bwCH2MBcE1JL10o+Di4H3DvOtdp+nl7+WJxmkmJSnR1Sgb2/u5VyYqhkyBzFO6T+aj1ISMopSvVIqUQooOh271mnS0XjSgUIiMjprUl9HDteTs84JC+OruF+zVb1w8BsnVu7Ou79dLBoYr4ozbdV0ePaCmo10iuI0g7ihZf1JxbFzvuY42ldgYfpWw2c2+GXNoeA6/jkdLCXkXMiqZ0mUYYS5XIUcqt4qiLPZ+2f2d8fegtZKXcS/z2HhKRkuGbEJqzmvGxJlMI6vYDXmEWJq5O3nzgBIN/TYT3zSJc0VH45+wuulaNr568ePJiWw0YzrTM12catt3i1Yy8Ox+1UHCjeO1tDXHAdq+o74rf4glxNPdqsXjR9h1O+SbHV556GSFwVy9kqdhe8PKSctOrAPAQXbmYEB6IAZOveQYuTiu+lq1qsXEunp/o1u8Xlx1pZnzkz6e/Ud7Uvu9Bcvqctu5FHqj0ROzgS+RX5SZ5hN2lnT9tC8WBk9D9poLTguuPJc9MD3nF7YbjnRSzXSNZkYqlg3L1we/537/0Ki926Jlqu9igm8TaxFbAy5+1yxfaSszUfQ1/2sQVWzaRvNX3w97mbM9c1OtSw4BY8gxqB/vCT8goWkK6D1TsSsXc/hoOr/ypnN4J/drQ6tVgHGA5J7sYfywTKhMQU9HrPuE4PgUXzHfS2hHTEL321WXHqeb5RMJX+KybRWevPpzNP6HsMMvPed0+1m4j2e8I/1Kt1lusk9rR/Qi9XIm5ycjavOhNr5PfJe2A8cyaT/Rcoqk3z49jj5NTavut1IYjv9EmpEOy/b0/y7eHXoYFUEeLqCNEG6oWfucWVFVsTgQlFJpdFjvWjLXfHWtmVJmVQEzFPTL9GveC7uJmXzQmJVsvOtvs/1+36F527n6Jnm1/EULut/mpeEV9+Jpg9/6i9tMatQojMtvXC2+t0bzQtt+izej90rwjUQGffhvrG/Md1dzWbCVH2WVipTfTJxPWZY0H+++njIZrn5uFRtWJ8F9m3RRqdyJPlwyzC5dI/1VplxmOPoiesHn7fHHg4HolLHV0Fa2H7VnSaNl2f6eV81WZn1dB3ajO6ki8ovFLbDLyVOHTYuttTFPm/3CosjFshaR06CbnCvz45747V3lc+Wk7BgRz6dY19+9mB0sN5bOQo6u/mFPy/N7awqGgv6VO4D9054W/D/3tDz/mF9w+18yBj+TAO530T0IwK1gY+EG0Af8bu4/g3veP5qUMEWY2jtZ/d02z++MwN8a/H8o/JVC4FZ3N0P8JWq4usN/Ffw04lehtqK2trwau4aNA9yNU83JwdTxl5ok3M3c1cYZ4eSKDfqdHJRyvNtz2zje8Suamv9V9d+ItI2rG0LC2tQVAOW729Sb/hb4YHcMNhYI6582QqF82D874efFBwYDgP9x/ZT/h/WQfzTm32/1S1YydYD/LzbYm1rddRH4Vz3xuxHA1ucEA3kAnLxgfgCID3g3GGA+8N1QyN11qo25mKOVPfyOk1vMzfxnRogPAvwZffwSOME/JQlTZ1m4jZU1AhvKB73rVgTcQeunhs4v9M4+8M+u8frL4DsKMOgX+V3gAgcDQND/Gi4Q9B/CoN+ZoF8iCAD5i+n/inya+XEQ6pq1V/PpTtsOiZ+VZWcX8z9gccql1bJxJn1erJW7pxenRs9IH6eCzan3OhC3GMCPKh4XxMJwLjZKGcDzdRWKbhQZGB3I/zSrIlXMSmXUe3L48zb1EvGBUOj8h2HFkmWzIdfmk8nGorPd/RnfbL/TbRgfe/LCAnJJFZ4OwVwjg4KYd3SAuMpii2soRG7HFVnjAieZa1fpcwkE6asizr5eM0DOygKlysnDQ3KDxaYuuOodMaVcmgaAY3fX6O0jOepYBt759/l+slk5EgIFgu9se0WaYmvcXfIbGUqyFddDFVI4jOPzq4vn3yN0e+KEsVCsXxBacPk9epwg7rLCTilKSHociOER/IACaEKN//rGwA33QjI+L/JHWaaf25gdFyGDO+rBDlY1yflGLY458Qq7YF2PukHviPFYkQoqloULC9GK5Cvfpzq50Z1KpOFgKxppwY+IG33khAcAdyfyRCFk+km3NUENbk2fss/ULx/0en7BRNF6Z6hQa9erfaJOSbW6REl2lYcbo0UPln3e3L3l3HxKX0sOwjgFHhdM3+AuK+Tg1T5suX/oHk2Vg1dThQZTiKv+ecsLrpd9nxteL/sWSMr21b1UPIleM1yjRNx7JP0eW6z4YTSXNOKL2HesVPHZ06KjyrP8w3BZnFSUo0AW+NsY9QuGNe8qFJlathtUs7SkRpP1T/r1Dlrf/Nk9Q+yDtEiWCo4ln9it/5jvh9S6upfPc5bPl1k8Jsl5RcoTVdcpZdD03DfneWPlc33drvooZwQ3b945esFtgbXDRovNxqL9xgOHDSiv2xmvG04aTJ+HjzuFfXCdo94g441Q3A/ny1PECEODk+DZgcea4Vf2o4MTl+8n/tz7CM3vLu9gZM4Pz3U5DoiMs6UmJd5GLkdPioGYA1nOgpSDyuRKULTj1aR+jL0qogjnjJ0QDn3NoiUYuF1HLE+ykvvKE6l+1SwI9rQ5yyvcPvmZsoxDg/l7QZXHzBsCA1PUfdasDz0syIO1CXGWNd+Q4IopciyLup8I42pwvSAmWiVO/4ILawvYtFnlTunS7K3XIJp6eG7nkuHN1h2wLAbYONj33jgIKHHYiM0LNQ9C/gEZNrwWSwEv87VIjOM0ycr3rX7B/AEbxvuhO2z5Q/t95LlNpZmTlShyLAnDEVIr5RAHd0QiJcg/NcWHon0pgoy8Xu/cw0KEq/CIqeKRf8Ompn+aFaUIZNsmQfkt/6ibSurkFL12ds+U7/dzrPdWF4fCGXLRlYWd5k+lPnt7R4Cb3832NREXFQm0xWK9PETfSnju+KM2dLZ+dq5Gc/btrFq5hN3Uht1RTWoDbqZYSqHCRMEWQiBGqaCzYQLevR4rybKs1T9OwTpSbF2p5oz6DS/Y9/lpGwHtswJSlu8YEfZDRrpWpQPFEC2+C8fPoaSW05tNM4kse/apD176p5Mn9LPRb4bq5b8dK/dEu+qzWiNurcx+Ki+GaUN9MbhUeODQotI7Tq/oeL+7r+hHBT92A32CbGg2vQQRQ/EI/ZDKrijo3dMbgtdIe8AklSd7Jn1aj2zTE20f1ATbCmMXzyJ5kUDweV4XZxbYNqdH3rQsmu2qSBmipJMkKX4lKg3GUpY2ipTwa36wq8IuRV8gP1/AlmDGqgxaO8mV5/TIMXGqJyf1aV6PnD5qnk4i+cD00SHSa/LsS0L++Xb+uQ3JEsfHW2ojmc5Y6gm+nYiTxhvaYBGOc8GD+wr6Wh5p+e5HbyYXT5RVgjTNaFe89zJJpAXyWULwsmuMDnR9rdhW/QGLih+r0Yy5d0/vBTc3fsQztk/mH+BeDj51mJ9dbW2f2jA1FtJ3+mLHDpmU8HPQ6L5pS8mO5FMz9v86oOznQML3qGVr98ZwjDp5aU3X5WzBLZk7G/UraVuxPgDfmLgRRxqll25V8Pk+eQRGE/JrDhcd//ChHqHq2JYnuRUYNHE4dsuqj5Un29ApcGDnAdfmalHHwl7UwiF9zoI0Pc0nRBdYkitaxWGOYGTsPrrXRNcHJDTthGWmWF+h7SJB92VoXxrLGDE1obnURW86P3gSCNDzxnyQGNs5dgAzSMiOb0XitheNcfveGnTPiRd/xQj6jNaBK7iga+hNHF2I3vEZK00IDqN+RShHcSDVQbv4VoijDq6IzIwp/739BIOMGGr5UWXiwRDOKlSPIDQngqx5hSyN7XUlb8LBNkyylbpwF6hTp9UBXZesEQPLuoF3NkeeE3K32DP6pfvKHTwH7ALE/BEOSBh9CHAi6TR2auLA+r6KCG01szjOfBBDw4pwRl+eM4qS+RVBM1m8vCu1rvxkPCusj7eKQVPvpPw7KkUB3pEQ8pxGdABMuoH2QTtNC2aliSBGQNfgTkTbOM/Oq6g38aSaY+Ps61frzd8JLzgNCCH5pj/0qxTDSKuwoe2WGcOdzkhG4SKren7o2hHJFLJ43VWxT0VbLAJB4I/WeySNITHvfDVfz5ZfihqW+QMPn5qJGrGK0Gcn3+JYDS/7db5gNw51oLksfmYDpBUH0rn5FanRxbYbbYX6Dy7A+PHp2jRl455mWJHaAD4k+vZW9rm4hj3tBEYHrYxagY4A1ffmVDdw3V5Aqr3tCfW7P5l6vvOdJtcUHD+aEPpqXOoLMbblY5olPiJmJz5jwuvj/M51Ab9glTbvtN5KUwqR45+zIWgjNUA6Y61/8Vmvw+vSRKQWlWKizBnzk4l9QGiUjps2EN+HCZ95UJKthBmST7ZqzygMxqoUUpdDmrJixkrA1JWcjHu/tmnBV8vSx8Mf6zd92Ve2xuud3hTlEHh9f44vOm0UzCxtQhPdW2OSHsHZUcOT+YR8bMj+4+nj6pSZni5dE7sZZmiwolnsu81pzxn8mVutVE12jbNS/yKBPIFKKpWboq/vZl9zaS4VZuWAbEoh7JBh28saT1vj0axwio3zbBelKZG9qrSZvqc4dqnZy8K+xMNN6oOSBhGQ/NjHUak+eB6rP4rbGs+vdFLpX5oqtJ8ibTjjQglkBHdDxYOG+jc31/UG857AZnRTGXiiw455udwlI42KJoo1OYwSDfxz2OyTaEzl1gmYlRDqes8BDK60DBy68ROIvBcWBav0rA1i6pJD6CIjJIlpX6qYQTp2r7v33l2ilyEmWXRW105txLo+XIbEaVJpHLBhtxi2w7ocoDQmJ+kCfloRIeX+JTZwq3G603rDfOOu3YI6Qx2aVzGE41VoMfEQLxpRhokDBcv2zRRprOd50e+vGI4KJm3EWofNqkPnuSJ4a3GOGAmo8hGbI84CeLcOc3PBW3N7XzsSDYM5S45CL/S/0A/iqHO4yqiYMTyMwFKnky56yXCen+ErDPJTNuq8xjdkeUnhq57PMMsYscL5CiEfxkbqjVlC5tMvPximokJPDeSnCiHydSXrezb0wMgi6Vj82QilIUl3hoQ+0JJsqB+LXswOCJWnKSBw1G612fOiZi5YMtyvKHJuGqqBYolc6SbchueRpE0+uMU0VZhzNsI84XzSAWSya/wi2abTM1phTiM512N6eYBFmAFPyXfClbn/YdlH1rZRrEqae8VKVYfiei4mo5dAxpzPAOVR/gDMgJDIcczCfZkvrYwJ73LShPthK+bolRHNU+8br/4qt826VRXJgZyB8Lx4Vo+H5tH334K47IilFySnhqjeS7MMxeqlv8msW37UiKI6Qnjf21lg7Jnh9L1gqByubtjoC5UtsprVfA9nzFKZuxBiNA49BHvAjTTJoILMp+YDRhF6gbtwFOOl+Csijrd55WLbrFrarCF6/D05soQV2+D7Hw2CQY09r+cTa4I9R9yt6Uli1NLHngUrClDF6OUilBm3+YPowF0PpWmKsTmT+HWnIs0JMaE4cExoe5hp6NOtUpKBndnvX1IORD45XzjP83+OGk1mp6w4F+k/mKZLXOmnS1opXZF16j3gj66PtKy7vOXu/GCQYnoiV1ViFagdxHLIJdpqckCNka1xnZNLYMrgLEHTD7fmu66S0GHK6DiyQ2LDGJZX2e+4oo3atFwVDnuiZnfAozyInuRBhMNmO8GYDB/0ifEgClIVuEmpLYQmjnnvfExj07ZzhBhUpJrV6aG6Q7TtcMnfsrOfUDl0j57PjrOvLvmVOV54BGT47UcaHq4ncS/XT7w4KxD30uW9ZToby4hVtO8dh5tFImZgtlGW5cXV0zWz/CXkOHEmWS4WdmPVbmA1BWx0aF5XLjfH2vt4IVjlelNS50YXpWI2g1BbD6V7Zec3mJvLSNwroTjVvaCG9oY0MXN3CMhS45l3x6bl2EcxM6AyBW8qN17wyhm8IKbs4/w8yqdXVh9g0fXbmm2kJla9w8XBvHa2pC4Ch8PbBq0PLBNn4vY4K998f0FCk0crjkxxf5mzsvRN/6g1JNi9ptO6uLSGtIrWOH9dM59fxieSejLLl+/Qs6O11Wr1pSBNy4uUgGz+A5+llcR8pTJHpyoyxkfQe1nyTRleLIf7ET/6PqW+oDyJuvWKJiHa3Har85ma7MKKjchhVhizDqvWPZZCz7NPfpOLkjPTQU5aNWTiQkZaak9mGG9SpQuOQqseSjBm5LdPBk3jWGrBPV+AnR8lcQkNaVp/2LSCf3WPdsPNruTB/Jg36CL9fmkIFqlpn2Hqu8A1SGfYXTa9Ejw5PkLuJkc++0rdYbC3pBArR1mX7VhjIuFtN3bP1tvaN7wJoTg/hLJSMxPh1Arr0LzgOa0J3lPghJBwYaMpZUd3d1YZi3Zsa0Nn+MinCQeTgIY6sU3nLSoyFp/eWrvzpKwCdzYP39K6oGt6lys1VaeeR5mAgDct2gtYDG3BZ1ubXZF8YCV4Frh63yJj+LGTpXJRJjCjV9hBrTnF45Mz15VQYqlqEXufolVqAo2fY4UUbZvxfRmzleuBCkLuaBNpNI4ar+9H1oeDLY99neu8XmKz3Tti9U1+5kax18Wbiz1t7046WvSwEALAsCzE1kidLsj/WvqcGVUwja4gr9cH7AtdNg77kEEWoxKobctBaqdUO/p6Ytp6m8BM+XifhdGFiSxF5HaqkzHRglb4qoghopKYjvaCtjp8UCGD2XH9C4zZRcDl+ZOn5rdBxBFeufshiF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    </questiontext>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2705  -->
  <question type="multichoice">
    <name>
      <text>IMF 15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/download%20%282%29.png" alt="" width="100" height="94" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    </questiontext>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2706  -->
  <question type="multichoice">
    <name>
      <text>IMF 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/download%20%283%29.png" alt="" width="125" height="75" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2707  -->
  <question type="multichoice">
    <name>
      <text>IMF 17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a mixture of NaCl and H<sub>2</sub>O?</p>]]></text>
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ptSrDyqX92aZbdVHeFfvU34/iRuhDJh58yPfMbS5inzMaoJYiYT5I63XHNdyd3Z7qu3ntqS3hW+6nc1v8Ac/npWLctduoggsWM0gZsTvWQL5bbZLSMuGnlMhUO8nc7rjm2pDq03VdPO6JbeFb7qdzW/wBz+elZNyV26SGCxczSJnxQ8z++WW2SwjLZp5TKVD/J3O645tqQ6NN1XTzqiW3hW+6ndVv9z+elLuoc5dRpsxlCTemtH8FSLKpk7tLnaXPZykiOEY+5febrz2a5K9sV9XvmO1DbwqZfTuKme5/PTMfmb8SD+7zRH365/LgZycx/iCv2C0n9+OPy0Gc/MX4gX9g9Kvfjj8sxkPzb+K3/AHYdOD9IO/8AqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/6hjS2MvW2yTQuZv8AsKghDPts34hzi4uqLFl6g2HJZK30nZ2Nro/dVwcFNxpkcIZzD+Ci67xtxtKVt9FKaIR142lS6RS98zwhhrTtKhxVmde5o8aXKDYmmkSCk2Nx7cxXVXrlFxl8fJarzuB913i7jOFbfRSmhsceNo0uksufM7ooc1bRocV5lXuaPGtx5sUTSJBzqbj65iuquXKLjL2AlqvO4H3XeLuM4Vt9FKa1RGQbtoemzPpLtA3Y9Yt3GzB2xLo8oMN3qjoIjlrZTJB+J7oxfVzc1d5xkVTsZingpvu8fcdS2tvottrZ0Km6Doel9raohNEV97wTkF2mSpPSnjVk8MyVLUciMeb7v6wY4JqoikxdxvpqiIT9j+ioWK9dFdvhqLpu69qId4O+52JnbpLlJFKeMVzYzIcpSP5jvdd/TmL09UZScu4z0+DJI7H9F3Yr30W2+GounBr6fD6I77nYmductUkUp4xXNjMhShI/GO91f6cxcnqjKTl3GemqMkjsf0Xdip34ctqx43dH3U9Vj6iAy99T5Pep4sTUp5gvyQblmbIZSa/X3f1k1zSXN5KQq473VW9Mm7H9DQoamP0Ihcpco28yeIReRu8NcrniIOr8wNLu5RV3vtLsvdY2ucEihUxuV9hVtKnpbija0tpTteig0te4bEJM4R53kcVjcgdYk4XO0Uc3tja3VwjDrfbZZe5x5avSnqWVwvsKtpU5NcUZWltKcfRQaVPcOiElcI+7SOKxuQOsScLnaKub2xtjq4Rl0vtssvco+tXpT1LM4X2FW0qcmuLMrS2lOPooNkJJj2ATJ2ij9L4PD5U+QN1vfYM8ySMsr47Qx8MsLLMeYo4uaJUsjrqYWTZbcoR3knVpbSlbuFKCmG9Tl1D25qxxd0/mDB787muElpk6zNRyklMmbbEzNWL3R+qd6Zq3Hmqrl1FHGpnubS/RT89RN1HDfVA2Y/u0XY8NPbqavkNMjWZgOUFJk7fanaKxu5iqneGitx5imqyijjW/3NLPRT89Rt0XDfJA2QCujLHht6dTV8hpka3L5ygpOnb7U7TWN3MXcPDT2jjFNyyijjW/3NLPRT89Buoy69UZrZcVXdMqNa8SN8OdJZTL1mwB6shGkabEjDWHXRiqWQMNblJyy5woq7VTeFtpXClv586OZvxIP7vNEffrn8uBQLmP8QV+wWk/vxx+WgoLzF+IF/YPSr344/LMZX82/it/3YdOD9IO/wDqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/wB2HTg/SDv/AKhhzN+JB/d5oj79c/lwHMf4gr9gtJ/fjj8tA5i/EC/sHpV78cflmHNv4rf92HTg/SDv/qGLOdTJ4zW39HLOjhOymlBnFXrfBUOXk0MOPtjiaSvyiEtOaUceMtvXnXxm0lweCyaXXmUvRcKXmdmtbxY3qLOuYUPSYzSvmxTWhzMq19hSLKqeImnWsCeRPaiHNeX0jCZbetNvjtpK91LJpdffS9HwpffwrW8WM6iTrl9D0nM0L5qW1ocyqtfoWiyoniRp1rAnkT2ohzXl1KxGW3rTb47aUudSyaXX30vR8KXX8K1vFvOri+bAtnQi2MdMjksrbsQt1Sxy3ZySQI5RZFUktkirHzLn5DFzbTHE8yJWp3N8KT0uMMoY38LbzOzW4wXM0dZ4Mw6aarNeNbEVIKTr5iM6OGoLCyyVqJdBmRfc5nd3eb3jg7KVRilWZdfeYYqNMvMuuvuurW3OmTTDGPUfWZtx5ajpCycE4sOj5iKwuwpWjWwtnW3OJvd3md4uc1Cm9QpvuuvMMUmmXX3XX1urW2+mrVDGTUnWdtx7ajpDCcFYsNj5iKwuwpWjWQxnW3OJvd3mdtc5qFF6hTfddeYYpNMuvuuvrdWt9unexY6jehembPiWxBTHSfWLCB8UObSyiyF7e446jzle7n90Yb3rm9K1ZitaZffeaasONvMuuMuuurmt1jSCWrMPShmkVKKpmRv6gGNYvEjk5dtHVTBpUckLyM1VOspVT5C4XoGopfb/ALqhRnG6tPyjPHqzklNmWOmFL4wUXTLaDejHkbixycu3zNRC5MclLn7ZU2ylVHki65C2Fraf7uhRnG6tPyjPTqxkktmV+mLL4yUVTLSHebHkbi5pFltHNTDJKclsnzZU2ylVHki65E2lraf7uhRnG6tPyjJjrup07Nnbosz+GEE0zw2dTXEsPhKhKVZR6V46mahEVlRlqeXbVXy053trMS5W/wC6oSbxvrbT0i/O8K/epvx/EjdCGTDz5ke+Y2lzFPmY1QSxEwnyR1uuOa7k7uz3VdvPbUlvCt91O5rf7n89Lx7lrt1EEFixmkDNid6yBfLbbJaRlw08pkKh3k7ndcc21IdWm6rp53RLbwrfdTua3+5/PS8G5K7dJDBYuZpEz4oeZ/fLLbJYRls08plKh/k7ndcc21IdGm6rp51RLbwrfdTuq3+5/PTS3qHOXUabMZQk3prR/BUiyqZO7S52lz2cpIjhGPuX3m689muSvbFfV75jtQ28KmX07ipnufz0zH5m/Eg/u80R9+ufy4GcnMf4gr9gtJ/fjj8tBnPzF+IF/YPSr344/LMZD82/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/AOoYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/AHYdOD9IO/8AqGNP4Ap2QWaRPynblugbVsKZjPMfrBQYzvNMhBHYUzcuKeSXnLnIyvewi1tvU8T7/wCt3G/kp7mmkEGU7Bq9N3xRtOghLXnkzHWWue0OOrzDIaR2FExsjHk95y1xMr3sNtbr1HE6/wDrVxv5Ke5po7BlGwKvTl7UbTIIU2Z3Mx3lnnpDju8wyHEdhRMbIx5PeatcDK95DrW+9RxOv/rVxv5Ke5pr/jRXtcu6eslVbvteN2baA3EeePWc24jMONx6m7CvIRcL5fMPcXU27vse2NJivioM4LrzqU7NPc0xE6U32v3sAa8+zT9m16kPLJ5yL68/ae9avh/WrOvOubeQf8o99zL43wvg/c+B7nvP6XvBjf0x/tW/YZwL7O/2e3qb8um3JXro9pD1m+H9Zs1845p5H/yr33MPi/DeE9z4Lue3/S9sY6dMv7Vf2G8D+zz9nz6nPLpryX65/aO9Znh/WZNPN+aOR/8AK3fcw+L8N4T3Pgu57f8AS9sdevowfbm/Zm6u+yV9k97PXlGR/Vz7RXtf+ubwvrmyN5/zt6tP8keI5s8f4PwHufLvD95/Td4OSsYe2Z9tnr77a3sx8+exhlXlT2XPWpyjyjzY6cOYfWx/jPMfnPif7N/VvDd1/t9schY39rn7YrBPtg+zlzt7ImTeWPZr9ZnK3K3M7nw8+9aH+LcwebeI/s/9W8N3f+32hyDjj2t/thcFe1/7OfOvsjZN5Y9m31mcrcrczuXDz71n/wCLef8Am3iP7P8A1fw/d/7faHLGH/b1/wDcGax/aA+yH6yPYFzNyX7HXrm5I5I51eOHNHrr/wAe5q8+8X/ZP6p4Tuf/AKnbHZAHYKHYEHa2AAAZ4am6lZHwRtd1BM6y96hLjEdrp/iaVY7bo25PqyRszfA4zKWZ3JmiRzjbO2Ny1Sqeyrk1qFY42Xl231vvLrSlt1CtXdW8gYT2e3szVKniHOEW2enWL5PAUEfcHtXIGhBCY7JWh1Jl6VxjzU3IFihS8lXJ7USpwsvsturfeXWlLbqG6wauz/Cmzm9OaJU8Q9wi2zk5xhJoEgj7g9Kn9oQQqOyRodSZelcY+1NyBWoUvBVye1EqX2X2W3VvvLrSlt2XOlGkuVdb90epzsZOJBj51hG6WTcKzPFrXFHWRrpUwteOIlMWF8In6F3ijE0Na9UskJNySxuXOpd5Vt9TLyrqW23ez1HtT8i7gYlxNA8aPUKY3eB7L4dzK7qZy4vjY2qYvj5Y8KHpA2nMEckyo5+VWOFlEpRpJKe+tLu8PL4UrXz9QTWCfbXYtxfCMdu8PZnWE7E4ny46qJovem5vURuCKnY93RN5rHH5GpNe1Ni+zwxZhRRF9aV7Zxfo4+fqAaxT3azF2MITjx3iDM6wrYfFGWnVRM17y3N6iOQRU7Hu6JvNY2CRKTXtTYusomLMKKIvrSvbOL9HH2uqzpXlPefCeE8b4lf4BHXzG+2+Cc9PivIrrImlpVQ/GC5+Uv7a0nxqKy5YfJVZboXRGScQQlMrS7vFBXCla6DC9wvWNPAAAAAAAAAAAFAdEdVchavum6a6fPMMdytjd385bKwi2HuL44GNUFyaoZjmFplVHqOx+1DLUlrdf4shJVcjLrW3u1RvGvCjGk+ss81uc9v1s4doi6lbAblZn2HhtsUXvK4xshWRVDSayNcmo7sDFajlCW1Bf4ohLVaksr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    </questiontext>
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      <text></text>
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    <single>true</single>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
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        <text></text>
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    </answer>
  </question>

<!-- question: 2708  -->
  <question type="multichoice">
    <name>
      <text>IMF 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a mixture of KOH and H<sub>2</sub>O?</p>]]></text>
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      <text>Your answer is correct.</text>
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      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
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        <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
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        <text></text>
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    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
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        <text></text>
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      <text><![CDATA[<p>dispersion force</p>]]></text>
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        <text></text>
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<!-- question: 2692  -->
  <question type="multichoice">
    <name>
      <text>IMF 2</text>
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      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/example_CH3CH2OH.gif" alt="" width="153" height="86" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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ptSrDyqX92aZbdVHeFfvU34/iRuhDJh58yPfMbS5inzMaoJYiYT5I63XHNdyd3Z7qu3ntqS3hW+6nc1v8Ac/npWLctduoggsWM0gZsTvWQL5bbZLSMuGnlMhUO8nc7rjm2pDq03VdPO6JbeFb7qdzW/wBz+elZNyV26SGCxczSJnxQ8z++WW2SwjLZp5TKVD/J3O645tqQ6NN1XTzqiW3hW+6ndVv9z+elLuoc5dRpsxlCTemtH8FSLKpk7tLnaXPZykiOEY+5febrz2a5K9sV9XvmO1DbwqZfTuKme5/PTMfmb8SD+7zRH365/LgZycx/iCv2C0n9+OPy0Gc/MX4gX9g9Kvfjj8sxkPzb+K3/AHYdOD9IO/8AqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/6hjS2MvW2yTQuZv8AsKghDPts34hzi4uqLFl6g2HJZK30nZ2Nro/dVwcFNxpkcIZzD+Ci67xtxtKVt9FKaIR142lS6RS98zwhhrTtKhxVmde5o8aXKDYmmkSCk2Nx7cxXVXrlFxl8fJarzuB913i7jOFbfRSmhsceNo0uksufM7ooc1bRocV5lXuaPGtx5sUTSJBzqbj65iuquXKLjL2AlqvO4H3XeLuM4Vt9FKa1RGQbtoemzPpLtA3Y9Yt3GzB2xLo8oMN3qjoIjlrZTJB+J7oxfVzc1d5xkVTsZingpvu8fcdS2tvottrZ0Km6Doel9raohNEV97wTkF2mSpPSnjVk8MyVLUciMeb7v6wY4JqoikxdxvpqiIT9j+ioWK9dFdvhqLpu69qId4O+52JnbpLlJFKeMVzYzIcpSP5jvdd/TmL09UZScu4z0+DJI7H9F3Yr30W2+GounBr6fD6I77nYmductUkUp4xXNjMhShI/GO91f6cxcnqjKTl3GemqMkjsf0Xdip34ctqx43dH3U9Vj6iAy99T5Pep4sTUp5gvyQblmbIZSa/X3f1k1zSXN5KQq473VW9Mm7H9DQoamP0Ihcpco28yeIReRu8NcrniIOr8wNLu5RV3vtLsvdY2ucEihUxuV9hVtKnpbija0tpTteig0te4bEJM4R53kcVjcgdYk4XO0Uc3tja3VwjDrfbZZe5x5avSnqWVwvsKtpU5NcUZWltKcfRQaVPcOiElcI+7SOKxuQOsScLnaKub2xtjq4Rl0vtssvco+tXpT1LM4X2FW0qcmuLMrS2lOPooNkJJj2ATJ2ij9L4PD5U+QN1vfYM8ySMsr47Qx8MsLLMeYo4uaJUsjrqYWTZbcoR3knVpbSlbuFKCmG9Tl1D25qxxd0/mDB787muElpk6zNRyklMmbbEzNWL3R+qd6Zq3Hmqrl1FHGpnubS/RT89RN1HDfVA2Y/u0XY8NPbqavkNMjWZgOUFJk7fanaKxu5iqneGitx5imqyijjW/3NLPRT89Rt0XDfJA2QCujLHht6dTV8hpka3L5ygpOnb7U7TWN3MXcPDT2jjFNyyijjW/3NLPRT89Buoy69UZrZcVXdMqNa8SN8OdJZTL1mwB6shGkabEjDWHXRiqWQMNblJyy5woq7VTeFtpXClv586OZvxIP7vNEffrn8uBQLmP8QV+wWk/vxx+WgoLzF+IF/YPSr344/LMZX82/it/3YdOD9IO/wDqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/wB2HTg/SDv/AKhhzN+JB/d5oj79c/lwHMf4gr9gtJ/fjj8tA5i/EC/sHpV78cflmHNv4rf92HTg/SDv/qGLOdTJ4zW39HLOjhOymlBnFXrfBUOXk0MOPtjiaSvyiEtOaUceMtvXnXxm0lweCyaXXmUvRcKXmdmtbxY3qLOuYUPSYzSvmxTWhzMq19hSLKqeImnWsCeRPaiHNeX0jCZbetNvjtpK91LJpdffS9HwpffwrW8WM6iTrl9D0nM0L5qW1ocyqtfoWiyoniRp1rAnkT2ohzXl1KxGW3rTb47aUudSyaXX30vR8KXX8K1vFvOri+bAtnQi2MdMjksrbsQt1Sxy3ZySQI5RZFUktkirHzLn5DFzbTHE8yJWp3N8KT0uMMoY38LbzOzW4wXM0dZ4Mw6aarNeNbEVIKTr5iM6OGoLCyyVqJdBmRfc5nd3eb3jg7KVRilWZdfeYYqNMvMuuvuurW3OmTTDGPUfWZtx5ajpCycE4sOj5iKwuwpWjWwtnW3OJvd3md4uc1Cm9QpvuuvMMUmmXX3XX1urW2+mrVDGTUnWdtx7ajpDCcFYsNj5iKwuwpWjWQxnW3OJvd3mdtc5qFF6hTfddeYYpNMuvuuvrdWt9unexY6jehembPiWxBTHSfWLCB8UObSyiyF7e446jzle7n90Yb3rm9K1ZitaZffeaasONvMuuMuuurmt1jSCWrMPShmkVKKpmRv6gGNYvEjk5dtHVTBpUckLyM1VOspVT5C4XoGopfb/ALqhRnG6tPyjPHqzklNmWOmFL4wUXTLaDejHkbixycu3zNRC5MclLn7ZU2ylVHki65C2Fraf7uhRnG6tPyjPTqxkktmV+mLL4yUVTLSHebHkbi5pFltHNTDJKclsnzZU2ylVHki65E2lraf7uhRnG6tPyjJjrup07Nnbosz+GEE0zw2dTXEsPhKhKVZR6V46mahEVlRlqeXbVXy053trMS5W/wC6oSbxvrbT0i/O8K/epvx/EjdCGTDz5ke+Y2lzFPmY1QSxEwnyR1uuOa7k7uz3VdvPbUlvCt91O5rf7n89Lx7lrt1EEFixmkDNid6yBfLbbJaRlw08pkKh3k7ndcc21IdWm6rp53RLbwrfdTua3+5/PS8G5K7dJDBYuZpEz4oeZ/fLLbJYRls08plKh/k7ndcc21IdGm6rp51RLbwrfdTuq3+5/PTS3qHOXUabMZQk3prR/BUiyqZO7S52lz2cpIjhGPuX3m689muSvbFfV75jtQ28KmX07ipnufz0zH5m/Eg/u80R9+ufy4GcnMf4gr9gtJ/fjj8tBnPzF+IF/YPSr344/LMZD82/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/AOoYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/AHYdOD9IO/8AqGNP4Ap2QWaRPynblugbVsKZjPMfrBQYzvNMhBHYUzcuKeSXnLnIyvewi1tvU8T7/wCt3G/kp7mmkEGU7Bq9N3xRtOghLXnkzHWWue0OOrzDIaR2FExsjHk95y1xMr3sNtbr1HE6/wDrVxv5Ke5po7BlGwKvTl7UbTIIU2Z3Mx3lnnpDju8wyHEdhRMbIx5PeatcDK95DrW+9RxOv/rVxv5Ke5pr/jRXtcu6eslVbvteN2baA3EeePWc24jMONx6m7CvIRcL5fMPcXU27vse2NJivioM4LrzqU7NPc0xE6U32v3sAa8+zT9m16kPLJ5yL68/ae9avh/WrOvOubeQf8o99zL43wvg/c+B7nvP6XvBjf0x/tW/YZwL7O/2e3qb8um3JXro9pD1m+H9Zs1845p5H/yr33MPi/DeE9z4Lue3/S9sY6dMv7Vf2G8D+zz9nz6nPLpryX65/aO9Znh/WZNPN+aOR/8AK3fcw+L8N4T3Pgu57f8AS9sdevowfbm/Zm6u+yV9k97PXlGR/Vz7RXtf+ubwvrmyN5/zt6tP8keI5s8f4PwHufLvD95/Td4OSsYe2Z9tnr77a3sx8+exhlXlT2XPWpyjyjzY6cOYfWx/jPMfnPif7N/VvDd1/t9schY39rn7YrBPtg+zlzt7ImTeWPZr9ZnK3K3M7nw8+9aH+LcwebeI/s/9W8N3f+32hyDjj2t/thcFe1/7OfOvsjZN5Y9m31mcrcrczuXDz71n/wCLef8Am3iP7P8A1fw/d/7faHLGH/b1/wDcGax/aA+yH6yPYFzNyX7HXrm5I5I51eOHNHrr/wAe5q8+8X/ZP6p4Tuf/AKnbHZAHYKHYEHa2AAAZ4am6lZHwRtd1BM6y96hLjEdrp/iaVY7bo25PqyRszfA4zKWZ3JmiRzjbO2Ny1Sqeyrk1qFY42Xl231vvLrSlt1CtXdW8gYT2e3szVKniHOEW2enWL5PAUEfcHtXIGhBCY7JWh1Jl6VxjzU3IFihS8lXJ7USpwsvsturfeXWlLbqG6wauz/Cmzm9OaJU8Q9wi2zk5xhJoEgj7g9Kn9oQQqOyRodSZelcY+1NyBWoUvBVye1EqX2X2W3VvvLrSlt2XOlGkuVdb90epzsZOJBj51hG6WTcKzPFrXFHWRrpUwteOIlMWF8In6F3ijE0Na9UskJNySxuXOpd5Vt9TLyrqW23ez1HtT8i7gYlxNA8aPUKY3eB7L4dzK7qZy4vjY2qYvj5Y8KHpA2nMEckyo5+VWOFlEpRpJKe+tLu8PL4UrXz9QTWCfbXYtxfCMdu8PZnWE7E4ny46qJovem5vURuCKnY93RN5rHH5GpNe1Ni+zwxZhRRF9aV7Zxfo4+fqAaxT3azF2MITjx3iDM6wrYfFGWnVRM17y3N6iOQRU7Hu6JvNY2CRKTXtTYusomLMKKIvrSvbOL9HH2uqzpXlPefCeE8b4lf4BHXzG+2+Cc9PivIrrImlpVQ/GC5+Uv7a0nxqKy5YfJVZboXRGScQQlMrS7vFBXCla6DC9wvWNPAAAAAAAAAAAFAdEdVchavum6a6fPMMdytjd385bKwi2HuL44GNUFyaoZjmFplVHqOx+1DLUlrdf4shJVcjLrW3u1RvGvCjGk+ss81uc9v1s4doi6lbAblZn2HhtsUXvK4xshWRVDSayNcmo7sDFajlCW1Bf4ohLVaksr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    </questiontext>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2693  -->
  <question type="multichoice">
    <name>
      <text>IMF 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/example_NH32.gif" alt="" width="85" height="60" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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N4QTsva1RSOVIxSDg0dnpVK3A2NWZhTjZWMXBuUDZpbGsvcThyZVduUDY1YlhkT05OdUhIcnZYYWlxSTgyYVBxT25mblQrVjMxelhMN1dmJiN4QTtWazFuaDllU3lUMHVOa3RlSDFPMnRLOHE3OCtYVGFtOVZVNjgrZVEvemIxanpGTGZlV3ZQUDZDMHA0NDFqMDc2dUpPTEt0SGJsL2xIJiN4QTtmRldPL3dES3F2OEFuSUwvQU11aC93Qk9neFYzL0txditjZ3YvTG9mOU9neFZtSDViK1R2ekwwTFVidWZ6YjV2L3dBUjJrMElTM3QvJiN4QTtSRVhweUJnUzlSMStIYkZXTy9rNnk2VitadjVsNkJmbjB0VnV0VS9TOXJHM1dXeXVDekk2SHVFNXFENFZ4VjZickhtalFOR3ZOTXN0JiN4QTtUdkZ0N3ZXTGo2cHBrQkRNODAxSzBWVURFQWQyUHdqYXAzR0tzUi9NZnlaK1oydTZ0YlhQbFB6aC9oMnhqdHhIUGFlZ0plY3ZObU1sJiN4QTtUL2trRDZNVllsL3lxci9uSUwveTZIL1RvTVZkL3dBcXEvNXlDLzhBTG9mOU9neFZrdjVmK1J2elgwWFgvcnZtanp0K245TDlGMCtvJiN4QTtmVnhIKzhZamkvTC9BQ2FIRldONkRwTi9xUDhBemtMK1l5MmV0WG1qR08yMGt1OWtsbTVrQnRFb0grdVc5Mk51M0VERld2ekQwYlVkJiN4QTtPL05EOHIydk5ldnRaRW1wWFFSYjVMRkJIU0pLbFBxZHRhSDRxNzhxKzJLdmNNVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzJiN4QTtWZGlyc1ZkaXJzVmRpcVVhVDVUOHY2VHJHcmF6cDlyNk9wYTYwVW1xeitwSS9yTkFwV004WFprVGlybjdBSHZpcTdVdksraGFscldrJiN4QTs2M2UyM3E2bm9abmJTN2puSXZwRzZRUnpmQXJLajhrQUh4ZzA3WXFtdUt1eFYyS3V4VmpubTd5bDVLMVpZdFU4eFc4VWI2WCs5ZzFiJiN4QTsxbnM1N1lMdlZidUY0WlkxcnZzNEdLcVhscnlUNUd0THhmTWVrUWkrdnJtTUNMV3A3cWZVcG1pSTQvdTdtNWx1SENsZHZoYWxNVlpSJiN4QTtpcnNWZGlyc1ZTaXg4cCtYN0R6RnFmbU8xdGZUMW5XRmhqMUc2OVNSdlZXM1FKRU9ETVkxNHFLZkNvcjN4VjJzZVZOQTFqVTlLMVRVJiN4QTtiWDE3N1JKWG4wdWIxSkU5S1NRQldiaWpLcjFDajdZT0twdmlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpJiN4QTtyc1ZkaXJzVmRpcnNWZGlyc1ZZUCtkLy9BSktQelgvMnpwdjFZcTc4a1A4QXlVZmxUL3RuUS9xeFZuR0t1eFYyS3V4VjJLdXhWMkt1JiN4QTt4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFZnLzUzLzhBa28vTmYvYk9tL1ZpJiN4QTtydnlRL3dESlIrVlArMmREK3JGV2NZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYJiN4QTtZcTdGWG5YNWZlYlBNR3JmbVQrWWVqYWhkZXRwdWhUNmZIcFVIcHhwNkt6d3lOSU9TS3J2eVpCOXNuMnhWVzg3ZWFOZDAzOHp2eTkwJiN4QTtTeXVmUzB6WEgxUmRVdCtFYmVxTFcxU1NINDJWblRpNUorQWl2ZkZXZjRxN0ZYWXE3RldEL25mL0FPU2o4MS85czZiOVdLdS9KRC95JiN4QTtVZmxUL3RuUS9xeFZuR0t1eFYyS3V4VjVkcDNtcnpYNTg4NGE1cC9sM1UvMEI1WThzM0FzTHZVWW9JYm04dmJ4VFdaWVRPczBFVWNZJiN4QTtGS2xHTzllL3dxcmZOZm1memQrWEdwNlhmNnRxcDh3K1R0VHZJckM5bXU0SUliMndrbEI0U2lTelNDS1dObXJ5QmhxS0NoM3hWNm5pJiN4QTtyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZUgrUlBMZW5hMStjWDVxZlhKcjZMMExyVE9IMUhVTDJ3JiN4QTtyenQ1YTgvcWMwSFA3TzNPdE8zVTRxaVBObmx2VHRGL09uOHJ2cWMxOUw2OG1zOC9yMm9YdC9UaFpMVGg5Y21uNGZhMzRVcjM2REZYJiN4QTt0R0t1eFYyS3V4Vmcvd0NkL3dENUtQelgvd0JzNmI5V0t1L0pEL3lVZmxUL0FMWjBQNnNWWnhpcnNWZGlyc1ZlTy9sSGNXL2svd0EzJiN4QTtlY1BJMnNPTEs1dmRYbTFuUVh1VzRtOXRiM2l2N3Ayb3NqUm1OUXdHOVNkdGppclgvT1FNc1BtYUxSZnk3MG1STG56QnFlcDI4OXhCJiN4QTtHUTV0TFNFRjVMaWZqeWFOYU1LVkcvYkZYc2VLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VklkYXVQJiN4QTtMUGxIVGRhODFUV1VWc0JHTG5WN3ExZ1FYRTRnQkNtUmxDdElWQklYa2RzVmIwUzY4dCtiTk8wYnpYQlp4ejFpTnhwTjNjd3A5WWdXJiN4QTs0WGkvcHNRelJsMUZHNG5mRlU5eFYyS3V4VjJLc0gvTy93RDhsSDVyL3dDMmROK3JGWGZraC81S1B5cC8yem9mMVlxempGWFlxN0ZYJiN4QTtZcWtIbmxmS0VYbHk4MUh6WllXOS9vK25SdGN6cGRXNlhTcXFia3JHNnZ2OGhpcXp5TEI1TGZRTGJWZktXbTJ1bjZYcXNTWEVmMVcyJiN4QTtqdE9hbXBVdWlLbTQ1SHJpcklzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJCL3dBNy93RHlVZm12JiN4QTsvdG5UZnF4VjM1SWYrU2o4cWY4QWJPaC9WaXJPTVZkaXJzVmRpckIvenY4QS9KUithLzhBdG5UZnF4VjM1SWYrU2o4cWY5czZIOVdLJiN4QTtzNHhWMkt1eFYyS3NIL08vL3dBbEg1ci9BTzJkTityRlhma2gvd0NTajhxZjlzNkg5V0tzNHhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyJiN4QTtLdXhWMkt1eFYyS3V4VjJLdXhWMktzSC9BRHYvQVBKUithLysyZE4rckZYZmtoLzVLUHlwL3dCczZIOVdLczR4VjJLdXhWMktzSC9PJiN4QTsvd0Q4bEg1ci93QzJkTityRlhma2gvNUtQeXAvMnpvZjFZcXpqRlhZcTdGWFlxd2Y4Ny8vQUNVZm12OEE3WjAzNnNWZCtTSC9BSktQJiN4QTt5cC8yem9mMVlxempGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcXhyOHl2TCtvZVl2SU91NkhwM0Q2JiN4QTs5cU5wSkJiK28zRk9iRGJrMURRWXE3OHRmTCtvZVhmSU9oYUhxUEQ2OXAxcEhCY2VtM0pPYWpmaTFCVVlxeVhGWFlxN0ZYWXF4cjh5JiN4QTt2TCtvZVl2SU91NkhwM0Q2OXFOcEpCYitvM0ZPYkRiazFEUVlxNzh0Zkwrb2VYZklPaGFIcVBENjlwMXBIQmNlbTNKT2FqZmkxQlVZJiN4QTtxeVhGWFlxN0ZYWXF4cjh5dkwrb2VZdklPdTZIcDNENjlxTnBKQmIrbzNGT2JEYmsxRFFZcTc4dGZMK29lWGZJT2hhSHFQRDY5cDFwJiN4QTtIQmNlbTNKT2FqZmkxQlVZcXlYRlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE4Ni9MN3paNWcxYjh5ZnpEMGJVTHIxdE4wS2ZUJiN4QTs0OUtnOU9OUFJXZUdScEJ5UlZkK1RJUHRrKzJLcTNuYnpScnVtL21kK1h1aVdWejZXbWE0K3FMcWx2d2piMVJhMnFTUS9HeXM2Y1hKJiN4QTtQd0VWNzRxei9GWFlxN0ZYWXErZWwvT3p6ZG9mNXlhMVorWUxqMXZ5L2cxQmRKOVFReEQ2alBQSHp0M2FSRVZ5ckZHQjVzZHFudGlyJiN4QTswUHovQU9hdGUwbjh3L3krMGpUN3IwZE8xeTZ2b3RVZzlPTi9WU0dCSGpISjFaazRzeCt3UmlyMExGWFlxN0ZYWXE4emk4MWVaL09mJiN4QTtuclcvTDNselVWMFBRdkxEeFFhcHFzY01keGQzRjI5UzhFQXVGZUdKRUFZTTdSdWVRRk5zVlRJV2Y1bzZKNW8wNWJlLy93QVZlV0wxJiN4QTt6SHFYMTVMUzF2TEVCUlNaSkxaTGFPWlMxYXA2WEw5ZUtzNnhWMkt1eFYyS3ZNNHZOWG1mem41NjF2eTk1YzFGZEQwTHl3OFVHcWFyJiN4QTtIREhjWGR4ZHZVdkJBTGhYaGlSQUdETzBibmtCVGJGVXlGbithT2llYU5PVzN2OEEvRlhsaTljeDZsOWVTMHRieXhBVVVtU1MyUzJqJiN4QTttVXRXcWVseS9YaXJPc1ZkaXJzVmRpcnk3VHZOWG12ejU1dzF6VC9MdXAvb0R5eDVadUJZWGVveFFRM041ZTNpbXN5d21kWm9JbzR3JiN4QTtLVktNZDY5L2hWVythL00vbTc4dU5UMHUvd0JXMVUrWWZKMnAza1ZoZXpYY0VFTjdZU1NnOEpSSlpwQkZMR3pWNUF3MUZCUTc0cTlUJiN4QTt4VjJLdXhWMkt2T3ZLbm16ekJmL0FKemVlUExsMWRlcG8yandhYkpwMXI2Y2ErazF4YnE4cDVxb2tia3hyOFRHbmJGVy93QXgvTmV2JiN4QTs2UDU2L0wvUzlPdXZRc2RidnJpRFZJZlRqZjFZNDQwWlY1T3JNbEN4K3dSaXJFL0lubHZUdGEvT0w4MVByazE5RjZGMXBuRDZqcUY3JiN4QTtZVjUyOHRlZjFPYURuOW5iblduYnFjVlJIbXp5M3AyaS9uVCtWMzFPYStsOWVUV2VmMTdVTDIvcHdzbHB3K3VUVDhQdGI4S1Y3OUJpJiN4QTtxZStlZnlHOHVlY2ZNTXV1WDJ0YTFaWEVxUnhtM3NMcUtLQUNOZUlJUm9aRFU5OThWWS8vQU5DcCtUZitwbDh5L3dEU2RCLzJUWXE3JiN4QTsvb1ZQeWIvMU12bVgvcE9nL3dDeWJGV1NlUXZ5TDh2ZVN0ZS9UVmhyT3MzMC9vdkI2R29YTVUwUEdTbFR4U0dNOGh4MjN4Vml2azd5JiN4QTt0cFBtcnpYK2NubC9Wb3pKWVg5L2FSeVUyWlQ2VHNraUhzeU1BeSs0eFZnK2hhejVpdC96Ui9MN3lCNW1VdnJQazYvdllJNzZwSzNWJiN4QTtqUGJBMnNvTGI3TEh4K1ZPOWNWZXZlZWZ5Rzh1ZWNmTU11dVgydGExWlhFcVJ4bTNzTHFLS0FDTmVJSVJvWkRVOTk4VlkvOEE5Q3ArJiN4QTtUZjhBcVpmTXYvU2RCLzJUWXE3L0FLRlQ4bS85VEw1bC93Q2s2RC9zbXhWbHY1ZGZrM29Ya1BVTHErMDdWdFYxQ1M3aEVEeDZsY1J6JiN4QTtScUF3YmtnU0tLamJlT0tzWC9MaTVnOG9mbXY1Mzh0YTQ2MmMvbVRVUDB6b004cDRSM2Nkd3g1eFJNMU9Va2JPRjREZnI0WXE5QzFuJiN4QTs4d1BMMmwrWTlNOHRsM3ZkYzFTWDAwc0xNTE5MQkdGNXRjWEtoZ1lvbEJIeEh4MkIzb3FrZjVpZmt2b1BudlZiZlV0UjFmVnRQbHRvJiN4QTtCYkpGcHR4SERHeWgyZmt5dkZLUzFYNjE2WXF4VC9vVlB5Yi9BTlRMNWwvNlRvUCt5YkZYZjlDcCtUZitwbDh5L3dEU2RCLzJUWXF5JiN4QTszOHV2eWIwTHlIcUYxZmFkcTJxNmhKZHdpQjQ5U3VJNW8xQVlOeVFKRkZSdHZIRldML2x4Y3dlVVB6WDg3K1d0Y2RiT2Z6SnFINlowJiN4QTtHZVU4STd1TzRZODRvbWFuS1NObkM4QnYxOE1WZWhheitZSGw3Uy9NZW1lV3k3M3V1YXBMNmFXRm1GbWxnakM4MnVMbFF3TVVTZ2o0JiN4QTtqNDdBNzBWU1A4eFB5WDBIejNxdHZxV282dnEybnkyMEF0a2kwMjRqaGpaUTdQeVpYaWxKYXI5YTlNVllwLzBLbjVOLzZtWHpMLzBuJiN4QTtRZjhBWk5pcnYraFUvSnYvQUZNdm1YL3BPZy83SnNWWnQrVy81VTZONUIvU1A2TjFQVTlSL1NYbytyK2s1MG40ZWg2bkgwK0VjWEhsJiN4QTs2cDVWcjBHS3NTL0tPNHQvSi9tN3poNUcxaHhaWE43cTgyczZDOXkzRTN0cmU4Vi9kTzFGa2FNeHFHQTNxVHRzY1ZhLzV5QmxoOHpSJiN4QTthTCtYZWt5SmMrWU5UMU8zbnVJSXlITnBhUWd2SmNUOGVUUnJSaFNvMzdZcXpEOHgvd0FyZEg4L1JXRWVwYWxxV25EVDJsYUk2Wk9rJiN4QTtCZjFRb1BxYzQ1YTA0YmRNVllQL0FOQ3ArVGYrcGw4eS93RFNkQi8yVFlxNy9vVlB5Yi8xTXZtWC9wT2cvd0N5YkZXUWVSdnlHOHVlJiN4QTtUdk1NV3VXT3RhMWUzRVNTUmkzdjdxS1dBaVJlSkpSWVl6VWR0OFZZM29QbDZ3MW4vbklYOHhrdkpieUlRMjJrbERaWDE1WUVsclJBJiN4QTtlWnM1b0MvVGJsV21LdGZtSDVaMDdSdnpRL0s5ck9hK2xNMnBYUWY2OXFGOWZnY1lrcHdGNU5PRTY3OGFWNzRxOWx0TkgwbXp2THUrJiN4QTt0TEszdDczVUNqWDkxRkVpU3ptTUVJWm5VQnBDb0pBNUUweFZ1NTBuUzdxOXRMKzVzNEo3NndMbXh1cEkwZVdBeXJ4azlKMkJaT2FpJiN4QTtqY1R1TVZSV0t1eFYyS3V4VkNXZWthVFpYVjNkMmRsYjIxMWZzSkw2NGhpU09TZDFGRmFWMUFMa0E3RnNWVXJueTlvRjFxdHZxOTFwJiN4QTtscFBxMW92QzAxR1dDTjdpSmQvaGptWlM2RDR6MFBjNHFtR0t1eFYyS3V4VkpQT1k4b3A1ZXVyM3paYTIxem9saWh1TG9YZHVMcU5GJiN4QTtRYnY2UlNRa2dIc3RjVlVmSk5sNUcvUTBHcmVVTlBzclBUTlRqV2FHYXl0VXRCS2gzVXNnU0p2K0NHS3NoeFYyS3V4VjJLb0hWOUQwJiN4QTtYV2JYNnByR24yMnBXb1BMNnZkd3h6eDhodFhoSUdXdUtxV2krVi9MT2hLNjZKcEZscGF5L3dCNkxLM2l0dzFQNXZTVmE0cW1lS3V4JiN4QTtWMkt1eFZBYXhvR2c2M2JpMjFuVGJYVTdaVHlXRzhoanVFQjhRc2lzTVZXYUw1Yjh1NkhISkZvbWxXZWx4eTBNcVdWdkZicXhXdE9RJiN4QTtpVmEwNUhGVXl4VjJLdXhWMktvU0RSOUp0OVJ1ZFRnc3JlSFVyMEl0NWV4eElzOHdqSEdNU3lBYzNDRFplUjJ4VjE1cEdrM3QxYVhkJiN4QTs1Wlc5emRXREdTeHVKb2tra2dkaFJtaWRnU2hJRzVYRlVYaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZZUCtkLy9rby9OZjhBJiN4QTsyenB2MVlxNzhrUC9BQ1VmbFQvdG5RL3F4Vm5HS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4JiN4QTtWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VmcvNTMvK1NqODEvd0RiT20vVmlydnlRLzhBSlIrVlArMmREK3JGV2NZcTdGWFlxN0ZYJiN4QTtZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGV01mbWRvT28rWVB5JiN4QTsvd0JmMFhUVVY3Ky9zNUlMWkhZSXBkaHNDeDJHS3UvTEhRZFI4djhBNWY2Qm91cElxWDloWnh3WEtJd2RRNmpjQmhzY1ZaUGlyc1ZkJiN4QTtpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZlZGVWUE5uJiN4QTttQy8vQURtODhlWExxNjlUUnRIZzAyVFRyWDA0MTlKcmkzVjVUelZSSTNKalg0bU5PMkt0L21QNXIxL1IvUFg1ZjZYcDExNkZqcmQ5JiN4QTtjUWFwRDZjYitySEhHakt2SjFaa29XUDJDTVZlaVlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxJiN4QTs3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYaUdnK1hyRFdmK2NoZnpHUzhsdkloRGJhU1VObGZYbGdTV3RFQjVtem1nTDlOdVZhJiN4QTtZcTErWWZsblR0Ry9ORDhyMnM1cjZVemFsZEIvcjJvWDErQnhpU25BWGswNFRydnhwWHZpcjNERlhZcTdGWFlxN0ZYWXE3RlhZcTdGJiN4QTtYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcWhJTkgwbTMxRzUxT0N5dDRkU3ZRaTNsJiN4QTs3SEVpenpDTWNZeExJQnpjSU5sNUhiRlhYbWthVGUzVnBkM2xsYjNOMVlNWkxHNG1pU1NTQjJGR2FKMkJLRWdibGNWUmVLdXhWMkt1JiN4QTt4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWLy9aPC94bXBHSW1nOmltYWdlPgogICAgICAgICAgICAgICA8L3JkZjpsaT4KICAgICAgICAgICAgPC9yZGY6QWx0PgogICAgICAgICA8L3htcDpUaHVtYm5haWxzPgogICAgICAgICA8eG1wOk1ldGFkYXRhRGF0ZT4yMDE0LTExLTA3VDE3OjI5OjE4KzA1OjMwPC94bXA6TWV0YWRhdGFEYXRlPgogICAgICAgICA8eG1wOk1vZGlmeURhdGU+MjAxNC0xMS0wN1QxMTo1OToxOFo8L3htcDpNb2RpZnlEYXRlPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgICAgPHJkZjpEZXNjcmlwdGlvbiByZGY6YWJvdXQ9IiIKICAgICAgICAgICAgeG1sbnM6ZGM9Imh0dHA6Ly9wdXJsLm9yZy9kYy9lbGVtZW50cy8xLjEvIj4KICAgICAgICAgPGRjOmZvcm1hdD5pbWFnZS9qcGVnPC9kYzpmb3JtYXQ+CiAgICAgIDwvcmRmOkRlc2NyaXB0aW9uPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczp4bXBNTT0iaHR0cDovL25zLmFkb2JlLmNvbS94YXAvMS4wL21tLyIKICAgICAgICAgICAgeG1sbnM6c3RFdnQ9Imh0dHA6Ly9ucy5hZG9iZS5jb20veGFwLzEuMC9zVHlwZS9SZXNvdX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<file name="example_NH32.gif" path="/" encoding="base64">R0lGODlhVQA8AHcAACH5BAAAAAAALAAAAABVADwAgAAAAP///wj+AAMIHEiwoMGDCBMqXMiwocOHECNKnEixosWLGDNq3Mixo8ePIC0CKDgypMmEAEoKTHmypcuXMGPKnEnTY8qbAW6yFLlzpU6eOHWqJElU49CVRosiPHqUp9KLTBVGTTq0KcWpS59CRcoVI9aDQnv6DEsW50CVJauWXUuQrFStIs923dr2bd2kcq1O/GqQb9y2eiX6vSsXL2G6hfv+FAr1Z+KKjBnXnEy5suXLmDPD1WyYM8fAniGH7gh6tGDTG0ujfqh6dcPWrhfCjo2S9l/be3Ff1Z2bd8TZvucGH07cZWTHxR/nTN53c/HBz50Td8v88PLqyoHThj5duu/jZrEFix9POyAAOw==</file>
    </questiontext>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2694  -->
  <question type="multichoice">
    <name>
      <text>IMF 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Hq8Cz.png" alt="" width="125" height="114" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
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        <text></text>
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    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
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        <text></text>
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    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
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        <text></text>
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    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
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        <text></text>
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<!-- question: 2695  -->
  <question type="multichoice">
    <name>
      <text>IMF 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/image021.png" alt="" width="150" height="107" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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      <text>Your answer is incorrect.</text>
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    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
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    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2696  -->
  <question type="multichoice">
    <name>
      <text>IMF 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.48.44%20PM.png" alt="" width="76" height="61" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2697  -->
  <question type="multichoice">
    <name>
      <text>IMF 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.48.56%20PM.png" alt="" width="107" height="63" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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+PGy6KkfXKo1C50+Q75DvG+KGOx18et1131+2/EP+fzx/LZgVOic0982Cddm/5w/GPvz64z30q/ptNyI/EyCNSvxTjx/ek+YH499NjnL/Z9G1tSQH775JQhTxs1q+/h0cRsonoe+dz8oAi3X1B3HxXvPtFacBmrDpA4HGx7uc76pTPid+OceKC2NeM++4b42Uxvrug1vku2bI5gWwa/6qjHtnY55uM/ZY7xwP+tWP98+K26+23svs3KmD/3Sj36Bub5evvU3peLMb4/Yz8jL+rmTl79NIJuIpAHo16fkdt8ujV82Ksep5PNpd5TkdXrR+9SmIeO0jgxFj7vXvqkM1gHsE6dIXI+fx4Uoy9jWQe7bjlCnE8dBoB++80rtuIOrvX31N7XiheNYL+K3pinzZCbCHWE8gjS+d31CU/Pvv59UJ+b6189/vWjri/NSCmVZcXyI8zP7PHPxuG/Ghz3eVXYsVv74mZH6Hzs3wAAAP0SURBVH3+6LoBrTdYwP47mLCoAKd2/M3MN27Nvv7+TM+E8/yKocu5PbGdSDhUdr31853R6ztqkieJ5rkWQ5dsOv5pT/zs4C3TCuS3EvLow94jTPmx2NDl8R1x/yNuO2poYOuvLGD/XZms+BWqff3NJ+M6y1d7VsoTBIcufbH7bh+6PesvFsiPsu7f8ZAz4ra/HQEvv0r58Bi7v1Lpc/8RYBeEyP3+lTF+Ys9j3hX/fs4Im35RxMhvLu1e8gTT18TI83gsmxOw/27OelNbqvb1d92Gow/WNTE29ZTbzHay0Xhax6byiES+qIy1fDIC5bcjdhYnB48l2x3nsXFzfiNl95Ln4uTt+ZHKGMuvR5A8CrZ7yROG86vwls0I2H8341zKVop//R274SgFXh7DBfJs6BfH2Pscyc/n84Vp7Cd3fhz3sYNpO8IxvH59EfJr511NZF5DI7/OPNZyUQTq+mrz78Ttq55gPFZOc4pj/51TtSuZq4ajkkJtIc1fi23mtRb2Lq+NG6a4Cmg2Mtng5OIIx3QF/80InRd82rvkV5XHXv6yI2BeffaMsTck3tUE7L+eFMUJaDiKK0kRCV0rssivRXYtO03BFInmtSDy0L4jHFPofv9rrl0nhea5V+dPsMnXRcwvdsTNr8/mO3DLNAL232lcRR0ooOEYCNjo6g+JeXVdTTYvvvZ3E8454+fXoi+bcBtzDn3XmHweYdi75PVz8mqvYy951Cqv8bF3OSpuyOuwWKYRsP9O4yrqQAENx0DARlfPy8x3LXmyaN9l6seieGQEyt9YsYwv0PVto9zKmOdu7M26L3ZfLuPPen4R7b/zq3kVM9ZwVFGmjSeZ3yboWt698UxscEyBkhqO+405MbGuImD/9YQoUkDDUWRZtppU/hDXD2s4tlqDKTae52/0/S7KFCcB78xh55tHe+f0k3FD1w//TTH3OcW0/86p2pXNVcNRWcE2kO5tFmzjoxvYvk1MI3B0hO37bZSvTLPJ70Xti52/VN11PsmEqcwitP13FmWuc5JjNxz5jiX/sA0ZY7/r6ftV27nenr8WuWhZ9CLw5YKe5n8Wucy1hn3zTpO+ZVFdpzxJd9EVgpdpONT4qs9z+297+/1YH1WX+Pp7lb9HYzccT47oXxg4ziroRW2OqfS9COTJomNcun6OpiXM+dgFSUz5swFDG44S7GrKwf5bU7XGzbX419+xG45x+UTbhkDfH6wp3wVvY55z2+YNFkx4iq/E7mxuUexFOc2tPmPN1/47lqQ4owvk56jrLLeLlT7YsWJeyvj8dQLuWufU+P+9v/OQd+cJb+scehr7EtwDp7f11fOnx/98QRZ/HPc9seP+/Cz+qK2yiEfpAAAD9ElEQVRn/4ME8uOD/Q4vF5TuRlLJuvb9tPy9475/7MnihnH7lyfKMJuKvtj59c037LNd++9Vgey/Ez1Rtxg2r4Nz5xW2X9Pr7wrT6n9oTrjrs9VnjRA9f8SrK/YqBRkhjdmGyN+66PLPH/XqO+lwtlgVTTy/vdB3PkTXRd7GmlpeHr9vuz811kbE+X8B+2/7T4ZqX399pNL+k3PVGX6uZ4U8GnbUqsE8vhiBvrpmgkdOmOX1F8RelNOEKTUd2v7bdHnrnpyGo+76TZH9pQuCHjfFBsXciECezL335+J3NjxlI9nXcORRDw3H+KW3/45vKuJIAhqOkSAbCvOOmEvf5+b5WxyWOgXyW0b/0pP6oms3DJ3trXsC/Fvc/s2hwa1/NQH7rydFsQIajmJLs7XEPhtb7johOBPyg1tbK8soG/6Hnii3HyV6d5C8omjX8voJtznn0PbfOVe/8LlrOAov0JbSe1PPdu+5pXxsdhyBvoajrykYY6sajjEUV4th/13Ny6M3JKDh2BB0ZZs5ryffW8Xt96hsLtL9gUB+rfzCDpD8Btj1JoA6PGLeqSPuF+O2f55ge0J+X8D+65lQpICGo8iybD2p/By4713SGVvPTgLrCuRXm3+vY+Xrxm0PXjfogvXyejpdF/d6dtz+7Qm2J+T3Bey/nglFCmg4iixLEUl1vTBlYqfGmPIkwyIm33ASL4u5dR3leMQEc/7Vjpj/E7c9f4JtCXlVAfuvZ0RxAhqO4kpSTEJviUxe15FNXvzr5TEOmzDToyaMPffQeWThaR0IPxe3dX38sa5XfjvlgR0r54X9vr5uUOstLWD/XZrKAzclsG7D0fdis+6l0nfPd8rYm3JtZTuPjIl8qmMyd4zbzplokk+NuP8d47YTxRf2wIFXBMKL90Dk34K/iDHG1WTz70DG37svvzZue4kCbEzA/rsx6o1uaMrXyCljr410cqzZdbni564d8Qcrvqgndm7TsnmBn41NfqunJvnrhGMt1zr4IpXPqzx/JE84tEwnkL4712zYvS+fPcImz+x4vuTvRUxxYuoI6TYdwv7bXnln9/r70J4XoFePUNs8w7qrmXn4CLGFWE/gtFgtL9LUVZffj9uHHtnK39R4/8H4eXGqI9ZL01orCuTvnHyso65PWDHO7oc/Nv6RJ6fufq5cHP++8YCYVh0mYP8d5lfa2rN7/X1Gz4vP+0aoTF50quuFLbdp2Z7AvWLT+XXGrtpkk7DO5//5I0QviLFzBCUP9Ws2Nlvjo2Nzb+moa/4Q4yrn6VwzHv+7Hc1GPjeysbFsV8D+u13/Mbc+q9fffEHIdyx9vwB5vwGyJy2Im78RsOiHoAZs1qpLCuS3magfMQAAA/RJREFUUz7cU6O8dPZrYjxsn6bhmLj/l2O8bVecPImw72fVl0zNwwYIZGORP22/d5/Oo073jrHfEay8IFy+2di7fn4bZZWmZcAUrLqEgP13CaTCHzKL19/8+er8Tn2eKJg/uNTXbOTt+QNRL42R3+vPJ/iiPzh5X77LzUN+eTJZ37kCO9vLbT8jxv1jnFD4E6PV9PKkwjxsfsmC58E34r5/j/HGGHnU4oIYH4rx1T3rfCn+/Qcxjm8Vq7J5/XTk+9aOul4Utz3nYN3zmycPiPGYGHk9jTzBd+/fg7fEbfeubO5zSdf+W1+lZ/X6my8GixqM/e47a0F9Tx8Y+8T6njvNZJwXi3pijDxSsV+juPc58smD6075s+jNQG9hItlU5LlU2RDut3/v3P/leOzfxLjPFvK1ydUF7L+rm21jjaZef/c7VLoNYNusT+CoSPm+MfLQeu4gx8a4UYw8PyAv9PRfB0eeoJj/n9+OyCbFUrZAnpeR33LIH+3Lkz6zrsfFyL8b+SNhecQxj3TlUZGsqauHll3Pvuzsv3XWTdYECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECBAgQIAAAQIECIwv4Doc45vONWJeAGr34rk112eCedcoYP+tsWqV5XyNyvKVLgECBAgQIFChgIajwqJJmQABAgQI1Cag4aitYvIlQIAAAQIVCmg4KiyalAkQIECAQG0CGo7aKiZfAgQIECBQoYCGo8KiSZkAAQIECNQmoOGorWLyJUCAAAECFQpoOCosmpQJECBAgEBtAhqO2iomXwIECBAgUKGAhqPCokmZAAECBAjUJqDhqK1i8iUwvsC9IuQbYnwpxqUxXhnjVgM2M3a8AalYlQABAgRaE8jfYtg9Wptfq/N5VEzsO3tql3W8LMbd1pj02PHWSMEqawjYf9dAswoBAtsR8AdrO+5Dtnp8rHx5R7OxU8uPxH2rHAUdO96QuVl3NQH772peHk2AwBYF/MHaIv6am378gmZjp553XSH22PFW2LSHDhSw/w4EtPr+Aqu8e9k/mkcQIFCTwE2WSHaZx+yEWeaxyzxmibQ8hACB2gQ0HLVVTL4ExhP4xBKhLl7iMTsPGTveCpv2UAIECBCYi4BDsvVV+phIOU8O3Vu7nX9/IO47ZIVpjR1vhU176EAB++9AQKsTILA5AX+wNmc95pYeEsGu6Gg6Ph+33X6NDY0db40UrLKGgP13DTSrECCwHQF/sLbjPsZW7xhBzotxYYz8ZsoLY5wwIPDY8QakYtUlBey/S0J52PoCqxwuXX8r1pyDQP7B2r14bs2h6ubYioD9txKvXrEAAAP0SURBVJVKFjwPJ40WXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECgYAENR8HFkRoBAgQIEGhFQMPRSiXNgwABAgQIFCyg4Si4OFIjQIAAAQKtCGg4WqmkeRAgQIAAgYIFNBwFF0dqBAgQIECgFQENRyuVNA8CBAgQIFCwgIaj4OJIjQABAgQItCKg4WilkuZBgAABAgQKFtBwFFwcqREgQIAAgVYENBytVNI8CBAgQIBAwQIajoKLIzUCBAgQINCKgIajlUqaBwECBAgQKFhAw1FwcaRGgAABAgRaEdBwtFJJ8yBAgAABAgULaDgKLo7UCBAgQIBAKwIajlYqaR4ECBAgQKBgAQ1HwcWRGgECBAgQaEVAw9FKJc2DAAECBAgULKDhKLg4UiNAgAABAq0IaDhaqaR5ECBAgACBggU0HAUXR2oECBAgQKAVAQ1HK5U0DwIECBAgULCAhqPg4kiNAAECBAi0IqDhaKWS5kGAAAECBAoW0HAUXBypESBAgACBVgQ0HK1U0jwIECBAgEDBAhqOgosjNQIECBAg0IqAhqOVSpoHAQIECBAoWEDDUXBxpEaAAAECBFoR0HC0UknzIECAAAECBQtoOAoujtQIECBAgEArAhqOVippHgQIECBAoGABDUfBxZEaAQIECBBoRUDD0UolzYMAAQIECBQsoOEouDhSI0CAAAECrQhoOFqppHkQIECAAIGCBTQcBRdHagQIECBAoBUBDUcrlTQPAgQIECBQsICGo+DiSI0AAQIECLQioOFopZLmQYAAAQIEChbQcBRcHKkRIECAAIFWBDQcrVTSPAgQIECAQMECGo6CiyM1AgQIECDQioCGo5VKmgcBAgQIEChYQMNRcHGkRoAAAQIEWhHQcLRSSfMgQIAAAQIFC2g4Ci6O1AgQIECAQCsCGo5WKmkeBAgQIECAAAECBAgQIECAAAECBAgqBSpTAAAD9ElEQVQQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAAECBAgQIECAAIGmBQ5penYmR4AAgbYF8m/4EQOm+I1Y91s96x8Wt197QOyvxbpXDljfqgQIECBAgEAhAscffFHPF/Z1xlkL5nH6mjF38jixECNpECBAgAABAiMIHBMx7h7jjBgX79Mk5BGNF8R4YIxbxDh0wfbzwpA3j/GAGM+N8fV9Yn8q7n9SjHvEuNEI8xKCAAECBAgQKFTg8H2ajpMH5J1NTd9RlE/HfdcdENuqMxBwDscMirzPFH0G7DlAoC2Bp8R0/rBjSu+N2+40cKrvjPXv0hHj6XHbswbGtjoBAo0L+Ay48QKb3uwETu05EvGqESRe0RP7tBFiC9G4gB9va7zAS0zvM/GY/Lw1P3c9M8Yn9lnnm3H/C2M8KMYtY5y74PH5WXF+TpyfFz8vRn5+vGi5JO58coyTYhwb46Il8vcQAgSuKnBpD0ju60OXvth9tw/dnvUJEGhYwGfADRfX1GYhcLuYZde5FueMMPtn9sS+8wixhWhcwBGOxgu8xvTyCEYemeha8jPgN68Rc2eVt8f/vKtn/RfF7ZcPiG1VAgQWC7gmhmfIVgU0HFvlL3bjH+3JrO/2VSbysQljr5KHxxIgQIDABgU0HBvErmhTPgOuqFhSJUCAQA0CGo4aqrT5HL/as8m8VPHQpS923+1Dt2d9AgQIEChAQMNRQBEqSsFnwBUVS6oECBAoSUDDUVI15EKAAAECBBoV0HA0WljTIkCAAAECJQloOEqqhlwIECBAgECjAhqORgtrWgQIECBAoCQBDUdJ1ZALAQIEphO4ToQ+euDIGBYCBAiMJtB3aeQxfg3SpZFHK5NABDoF+vbfvp+WH+N2lzb3ZNxXwBGOfYk8gAABAgQIEBgqcMjQANZvUiDfIX2wY2b5409nD5xxHuHoinGXuP3dA2NbnQCBAwf69t8LAuf8gUCnxvqndMSw/w6EtTqBuQr0HZJ9ToAM/Qz42RGj6xCuQ7JzfbaZ99gCPhIdW1Q8AgQmE/AZ8GS0AhOYXEDDMTmxDawj4ByOddSsQ4AAAQIECKwk4ByOlbhm82CfAc+m1CbaoIBzsBosqikRaFXAIdlWK2tecxCw/86hyhXO0UcqFRZNygQIECBAoDYBDUdtFZMvAQIECBCoUEDDUWHRpEyAAAECBGoT0HDUVjH5EiBAgACBCgU0HBUWTcoECBAgQKA2AQ1HbRWTLwECBBYLHNZz9xiXQZgytro2LqDhaLzApkeAwOwEbtgz4yNHkJgy9gjpCVGygIaj5OrIjQABAqsL5O8ddS3Hrx7qamv0xT5uhNhCNC6g4Wi8L55z9QAAAkVJREFUwKZHgMDsBPLCX13LrUeQuO2EsUdIT4iSBTQcJVdne7lN+TntlLG3J2bLBMoQOCLSeHRPKneI2+83IM2TYt2+Zubxcd/1B8S26gwENBwzKPIaU5zyc9opY68xVasQqF7gpjGDU2KcE+PCGPnvvuWCuOOlMR4c4zYx+t4A5Pp5XzYYp8V4SYw3L4h7bNz38RjPiHH/GCdUr2oCBAhsROChsZUrO8arR9j6eT2xHz5CbCEIzE0gz8vo2leXve2sBWCnD4x94tyKYb4ECKwukO9Suv5gvW/1UFdb44M9sXObFgIECBAgQGAmAvkZ8MUL3tkM/Qy4753XpbFNnwHP5ElmmgQIzE/g0PlN2Yw7BPIz3zwh7BExXh7jxguU8vPcm8fYee58Jf7/uz2Pz8+A86z2k2OcGePcGH3nDV0v7ntsjPzv4TGuiHGZahEgQIAAAQJtCPgMuI06mgUBAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIECBAgAABAgQIVCDwfzF/Mf0pGnqjAAAkYm1zT0ZNU09GRklDRTkuMPknAAAAAAAAAAAAAAAAAAB4nKV6dViU3dY+LSXdISON1MzADAxIN0h359DN0JISUlIC0tIloSDSLY2AdIO0gIB0yQ9ffc853/H9ru+P3zxzPfOse++172ftvfa+9lqzmVQkpTlBXDzYTF3r39d3io5ej3R1Y/MCgAAnM1vsx48B3E/gjlYIawDkDlIDcEvb2CPgrne/9qYIuCTc3MkCDhAWxnZDuMJNHbC9kJM0BmxpQbgLV+w19tAXdKtTtTlxhli4x6hhYUQbZI5Htypytbve83HzFi7rPLWIFy922ZvaSHFfYpJXCatUuZocTC3fYgcsk1+v1zmcn6XH9xR54gwIBoC++uVIzoY0FLYJZqI8MWpEGkBvGV4GF/DeeLa0rT7Wd2jruMZeynpg4q8ustFvmzJoY3UQe/RwuHLd11/liNpZ2GJHQF+01iOYbVu0AdRPUb5cXqvTlTVVp67KbtQ+9jD9MCMW0uFGopgc8iUY2hustEslVVBpu1S8dYwwzvNXy9N5JYAVJZ3y8AuKuWKXFphxcv/qva1ineLFssPFoL772Bx+E2tji7HJm3j6UyFIpa1GM31a6GVWb5S4HlDPjoQ5k7Vwn7P7ZrwM9G63SyzZnd9qPGdY5slEvN83pbjhcEK3sBimDn5LB81Gx/uzKizOmg5vCaXTvXp1UKQVowdJd5I+doM0uadj5nRoLEhuC3x7cx2XJJ4kfutTCz++5hVtEsTh0+mLkjg9bDa/vfj89pYGMnxxdRAQQOwkrEv2rjV9+gKP+emYKy+6+OQoc/gpfrH15qE6WGAtA0CSSaMVI5VCEq2JwoF2YS1UGC+ku7nFg5rB6PGatEOCupeCbqI3WB2eu5cE4DWhtKACT1sqygn4MUWS+d83f4xFq0JM1Sm2hSAToA29zBvBw82hLsbe05W0LqshnO3rTY5BInt0LEIUebRenccn4/E5ylg+Q9T16k1RcIUU4SOkNAYS9Ej6XJYZJANMfHfWryRRmgwK41wz4+yjMSZI+O8rcMDTk4yZLURSE6PfmtrSR0lfgBsMQ6IrkHSMpLVfCycnWOA8V6E0ZDQMPeWgr9GcxdyzmE1++BqLdBlwvC7CvDlVhQ13tPjtoHdPP/0a8tu/oVDw3xD4P1xew9sZDuBWMbX66+4Kd0QAeH65vxrczcnd1RzuBoD+AiScHBF35W4A3l+yItzCxlTcyQugD7wDQDwQAAxqiH03Q37TQP+DRsXVyVwdjgDo3z1KSt/Rwr0QAMOfbdo7uao7m5rDAT+rSbiBAHy/2dzAANhfj8LCd3PwjvuuBja3hgaICwjg/7vg32wg4J8TGQT61ZbSnU3cYj9ns+PdVAZwS8I9bMzhajLi//ckD9VccprTIBGOcFLLJxMB6MiER36s1FTXr6emKu/GkEss2JMnK9iefsS4JsAXUUJ9b267tlTZN4gP4xpZdAYVX/bxw/sYZr4zp201curhj0rlZH23uvAfMu+ha640epixqHcZnFwOwJZgm4KbRnOSQsY279MoNZ8nl1VkDjMmJRaRvcxSjPxcPa6AOl62rcQZPzBExNVOevZpZ4U2EnNgL/7bD6VThlafqPnRCHrlNkdSWj/Kc1zVwXG7WgWS1ntX5zYfMOaPaA7GoGgoZSgpfhlEXqM9LEJKD0WwXow82iEtx2zCeNw0bcn9wdQYlaI3cUXTkbqB3jK+ujzB1HV4hTvW5QPoFp8r3f141/CZzlVGQb15HX7EIvupRkuEyNT7Y5oDhSrjyno50wD089jLz09RvOhUj0sS/BCLmzLGxuUkixiL6L6jzkU4ile27iBfGoq3oydMO696Gfin3K2IqvPJA/e1zmumzbfii3vVbZZNl9vl/UpTjdNctDZCFgaq9VIHURhiLVqLhtYC7wWK1JQ3FaMPfRbg48kl+66gbedYUSI2W5Gmq4pzA04VNIrtZXNoTOp4STeA1+CRQzlAJt89us0cUG7pY0U4O43emEU+G5e98HkXgUHhPS3SJMC9gUEzZziuZlab1yazJSnJoETGaTZRIi+Yr5IFftnVLA19zATuDQntHDAF0St/JrJf8IbFrvaERL8jb+bMVS0Q7Kl0bu17qyOiPoN8TWdWvQuktiLOr+KbTt/FVGgXaMdDx3Z1ECB9NObHenLUpOyuQSagpPL9WtSP9bnqp5l9qsuh2B9haVUK7McMyiMgXv09YsA9Ymt3vs/CRXZ2Irt4j/sxGs8/7bXY2SGuXY5iFqIceqBVjt21HefTlW85rx3UUARNfCKTc/oPPDqwvBhohQyQx5ju7zgt647Mqs2+zSv4ehE0wsDcLtIrPPi5fmWk9EfujxLHYuNi8vElQdsQSsFCRr9Hfuw3rH4sftw3TyIRug30N4yGSS3xXOiwxv3mbKZp30pjU+KFSEPrCbtsCIu6Ur/vGvn6y+um63ePqatI6o0fJBatNR/sYp0O4d7QNlMgsKttFd/7ch6iUfDiM2FkYkx1a3wMKUOQ6c5lJxaqQXu7p48ZijwMMtaTI70EsiJZZCP2o5S7er7woHzIajo3OmeuKkQ9+ZFIDBQQWHbgeMLUy/MlU8BFS+oYG5E+MmToj7GElytX5jEJ7SfVnqksrWTDetpfBzackAknHeIlHV5nhXrWNXdE5TG2PKN/sSW2eNUi5bGA6/BNXzL8tkNwR8tav5jYb4/gpJVqNuxA6ekGT27UvZOG5i+bebJrGPHqAlVLV7TbCl8WEB9GvQLPNIdZJAXp+KhuK/ioBI3pb8lG4UciukguXn+usn+tNL+WIV6+v0G+39jdoicnISFu6ga3APy1TKkBDP+lCP6HZYvn/3vZykz21FCfIQsfbuZrHiGiBzAdU/lgAT4LypKiqUbIBaqghIUwe0iiS5MQsmlZaLQhy4TTm0uR4DwLNpvC+k6g0t2uKim1vhBth7VfDjlaTLvp0V2a2fwwNWO17zfVgKRyHYzWgdBBDuTN0SH5ttNuQEQ80HWGQkGAjKeD3LZiaYkmcy6JMn7dLJSaWizbXX36jSvQonGOo1WF2W3yNiCenk+CEQMJW2oC+tifmXwd5aV69UdK8C1a/3ESGzgMBCbLwcp9Q7/aVWl/WrTB3tj3KoV5LYdK9xNlE29WdKPKYhrTSl40Wo7BK6Zlq7yn9+DNGnJpSOtnrGNj5xlPkIAkqcaDm8w59hFgKRLKbxHfUZAwX3bBmlzxoi5g1llIXoVWa5FoEXJmhYRTr2zWt3otLw+r1S/MQOwvOxVXnns9GT6uwX0BJA+sdEqWQmbSdUi1jt8rp9nb053csL5onVl64K9+I9Trc6V5yLw7nCUWnaW7ZL/7hruZDOmUUS+dtrolSROpxgFDdH3ljfI+AOk7OlLNYsbRgzB7o4SuL7gsOFG7u/ZuyNl2XOxbfFfZwU79rWGws9SBb1dagoXkIkEMcqQ8cKn1wqJCBcnBQVy8lGGLmzOC29U2mM1QXydHRnYb+WHolqbq1kuskAjrxtDHQTpxXBbYIQETKwEUUJZ7lP6ZdiTW7sZIfqEwlTq5e71OQkgSDKiMjiI+KH47+gQg7N6WJuvy+Eq3WLDPj81LOhyDSMeVJ2L06hunuLEWrky5HJR5SyH27ShEcfcQr7F5g7iAKBwm92kCeZxRFwFIIYGyBKjJqFyyKDaiaO/EhKeRsMVA08gez2ydkcaDfEbQlIKhzhgGaNpt951xcANlRLHD2hWAyItBNpjBBwSkuWKlcWT5+KnikwTUepjeEmIq/CSoHyUi4ggSRC9GmIspHj0rzZFQETpmQFA1YBo+u3x9bwTAi3GD7BdC+AplzPT+NFJt4EyVIA2mTMfAsqQXacY98ra5Ffk6MmG8Dx3kK9QHSByhxh2JmKK9mKij0jqY1IeS4nE6jMiED+3i6fNRSqTS4vDyqetjZONd1lAxwnNMX1GQdVOuhutGr5hpmU6ayQMnXpm/0npCvgG1JOAJugguMJt4W6jD8kbEAwtKmB7D2aVlEmuiX5XyFnXadFeQBq+njfILjbN/HYUB2BFSgfYBfyq6MXCn8/4K86FX06NFkv1g/Ha3A7OnD1uwA2gCHizF0nW3ssRh6aHZBeM/TAYw2jNqEFBhbmLehBB28KoGFSsj6MMIvLsMzNjevpgWa5KjYVZKJJELYyRXY2RLrQnSkLOlN2QWYm5+mNgnYCHjSqEraqRcwZgNMGbCTxBRecnKTKIsTyMlPqMEk68X9Rb1lihQu1/sOK5T+qohU0+5WdJP3o9bJpEn5Shlta88sSzeLmknxZdJ+eVUimeKMVc2i/HDAPkfhdd1KKrtou3qQXlVWjnSKzUdQqFyUmm5SWbPzdLMIsyefYF8VGVqSghK+ECkXCK6XfWZqeAhlfhYgffnuhrFGoFZ+CyQVoYv/2oscfvjMd1W8zEWnAmuv866TrNOtV7dr4bRATQ551GjLIhOjG6Mjj3i3agfXh2eg1baGN02sSVdPHJ89DSJPskyCTkptvSJptMEyURmqUOp8jjQltnW1HbG9mqCqyxmuGjYM2s405j3du06/GtVQ4RP3aXtSedXoa+JVGlULVSUVJpUKbzdEMo0x7S+tPW0Td6eGms9nPdoeut6m++NgEmp3wY1LJmqo2A55RV7RZyjwvkLZULl5sXVOlZ5StWfiA0TuPT5xD4YfFD3FFdW4NbhNq5U3c8RVs0uz85vlWnVD+hvGwHMmkSJpbcX50TmtJpmmeatmDOUxpeNPsrTyxPs5jevdYk8FF7VZ66KyJRLkIvpU1SfHl/UMGkYrhnGtduwZuYtgzT25FbN6+q+kZ58Det83Ps0zzv9gh1HKEonKpNsgcyYY49DnXOHg06XTRddx6Hma9Vl52xXmp2huV9PmO2qefWnwoWN9+UlnEserXt+gmmGVQtkjUqNw6d4p/RXzFege0LhXuHNeGfTCA/WxhC/CcKdrZW6T4fRq/dYfFnejskVLWXqfmL7dP9THg4u+QH5OCeF66jLSh2NazyXBVe0sZdzzrjmXNKq3s7loOJUzKZHl0PXwrTQzE3dFTu+An68TFTPy6LETaphHKPnKZXa8dqVHxLOzPZt94uEBYQjhGOEiVs8Wsr8uM9Nb1BuPC4XjqYONi+nrpTR+NHeYG1h56NJo2ndE8YBYxGhu6N1tiO3NwbTcX82ZjQYJ0MRv5bwCH2MBcE1JL10o+Di4H3DvOtdp+nl7+WJxmkmJSnR1Sgb2/u5VyYqhkyBzFO6T+aj1ISMopSvVIqUQooOh271mnS0XjSgUIiMjprUl9HDteTs84JC+OruF+zVb1w8BsnVu7Ou79dLBoYr4ozbdV0ePaCmo10iuI0g7ihZf1JxbFzvuY42ldgYfpWw2c2+GXNoeA6/jkdLCXkXMiqZ0mUYYS5XIUcqt4qiLPZ+2f2d8fegtZKXcS/z2HhKRkuGbEJqzmvGxJlMI6vYDXmEWJq5O3nzgBIN/TYT3zSJc0VH45+wuulaNr568ePJiWw0YzrTM12catt3i1Yy8Ox+1UHCjeO1tDXHAdq+o74rf4glxNPdqsXjR9h1O+SbHV556GSFwVy9kqdhe8PKSctOrAPAQXbmYEB6IAZOveQYuTiu+lq1qsXEunp/o1u8Xlx1pZnzkz6e/Ud7Uvu9Bcvqctu5FHqj0ROzgS+RX5SZ5hN2lnT9tC8WBk9D9poLTguuPJc9MD3nF7YbjnRSzXSNZkYqlg3L1we/537/0Ki926Jlqu9igm8TaxFbAy5+1yxfaSszUfQ1/2sQVWzaRvNX3w97mbM9c1OtSw4BY8gxqB/vCT8goWkK6D1TsSsXc/hoOr/ypnN4J/drQ6tVgHGA5J7sYfywTKhMQU9HrPuE4PgUXzHfS2hHTEL321WXHqeb5RMJX+KybRWevPpzNP6HsMMvPed0+1m4j2e8I/1Kt1lusk9rR/Qi9XIm5ycjavOhNr5PfJe2A8cyaT/Rcoqk3z49jj5NTavut1IYjv9EmpEOy/b0/y7eHXoYFUEeLqCNEG6oWfucWVFVsTgQlFJpdFjvWjLXfHWtmVJmVQEzFPTL9GveC7uJmXzQmJVsvOtvs/1+36F527n6Jnm1/EULut/mpeEV9+Jpg9/6i9tMatQojMtvXC2+t0bzQtt+izej90rwjUQGffhvrG/Md1dzWbCVH2WVipTfTJxPWZY0H+++njIZrn5uFRtWJ8F9m3RRqdyJPlwyzC5dI/1VplxmOPoiesHn7fHHg4HolLHV0Fa2H7VnSaNl2f6eV81WZn1dB3ajO6ki8ovFLbDLyVOHTYuttTFPm/3CosjFshaR06CbnCvz45747V3lc+Wk7BgRz6dY19+9mB0sN5bOQo6u/mFPy/N7awqGgv6VO4D9054W/D/3tDz/mF9w+18yBj+TAO530T0IwK1gY+EG0Af8bu4/g3veP5qUMEWY2jtZ/d02z++MwN8a/H8o/JVC4FZ3N0P8JWq4usN/Ffw04lehtqK2trwau4aNA9yNU83JwdTxl5ok3M3c1cYZ4eSKDfqdHJRyvNtz2zje8Suamv9V9d+ItI2rG0LC2tQVAOW729Sb/hb4YHcMNhYI6582QqF82D874efFBwYDgP9x/ZT/h/WQfzTm32/1S1YydYD/LzbYm1rddRH4Vz3xuxHA1ucEA3kAnLxgfgCID3g3GGA+8N1QyN11qo25mKOVPfyOk1vMzfxnRogPAvwZffwSOME/JQlTZ1m4jZU1AhvKB73rVgTcQeunhs4v9M4+8M+u8frL4DsKMOgX+V3gAgcDQND/Gi4Q9B/CoN+ZoF8iCAD5i+n/inya+XEQ6pq1V/PpTtsOiZ+VZWcX8z9gccql1bJxJn1erJW7pxenRs9IH6eCzan3OhC3GMCPKh4XxMJwLjZKGcDzdRWKbhQZGB3I/zSrIlXMSmXUe3L48zb1EvGBUOj8h2HFkmWzIdfmk8nGorPd/RnfbL/TbRgfe/LCAnJJFZ4OwVwjg4KYd3SAuMpii2soRG7HFVnjAieZa1fpcwkE6asizr5eM0DOygKlysnDQ3KDxaYuuOodMaVcmgaAY3fX6O0jOepYBt759/l+slk5EgIFgu9se0WaYmvcXfIbGUqyFddDFVI4jOPzq4vn3yN0e+KEsVCsXxBacPk9epwg7rLCTilKSHociOER/IACaEKN//rGwA33QjI+L/JHWaaf25gdFyGDO+rBDlY1yflGLY458Qq7YF2PukHviPFYkQoqloULC9GK5Cvfpzq50Z1KpOFgKxppwY+IG33khAcAdyfyRCFk+km3NUENbk2fss/ULx/0en7BRNF6Z6hQa9erfaJOSbW6REl2lYcbo0UPln3e3L3l3HxKX0sOwjgFHhdM3+AuK+Tg1T5suX/oHk2Vg1dThQZTiKv+ecsLrpd9nxteL/sWSMr21b1UPIleM1yjRNx7JP0eW6z4YTSXNOKL2HesVPHZ06KjyrP8w3BZnFSUo0AW+NsY9QuGNe8qFJlathtUs7SkRpP1T/r1Dlrf/Nk9Q+yDtEiWCo4ln9it/5jvh9S6upfPc5bPl1k8Jsl5RcoTVdcpZdD03DfneWPlc33drvooZwQ3b945esFtgbXDRovNxqL9xgOHDSiv2xmvG04aTJ+HjzuFfXCdo94g441Q3A/ny1PECEODk+DZgcea4Vf2o4MTl+8n/tz7CM3vLu9gZM4Pz3U5DoiMs6UmJd5GLkdPioGYA1nOgpSDyuRKULTj1aR+jL0qogjnjJ0QDn3NoiUYuF1HLE+ykvvKE6l+1SwI9rQ5yyvcPvmZsoxDg/l7QZXHzBsCA1PUfdasDz0syIO1CXGWNd+Q4IopciyLup8I42pwvSAmWiVO/4ILawvYtFnlTunS7K3XIJp6eG7nkuHN1h2wLAbYONj33jgIKHHYiM0LNQ9C/gEZNrwWSwEv87VIjOM0ycr3rX7B/AEbxvuhO2z5Q/t95LlNpZmTlShyLAnDEVIr5RAHd0QiJcg/NcWHon0pgoy8Xu/cw0KEq/CIqeKRf8Ompn+aFaUIZNsmQfkt/6ibSurkFL12ds+U7/dzrPdWF4fCGXLRlYWd5k+lPnt7R4Cb3832NREXFQm0xWK9PETfSnju+KM2dLZ+dq5Gc/btrFq5hN3Uht1RTWoDbqZYSqHCRMEWQiBGqaCzYQLevR4rybKs1T9OwTpSbF2p5oz6DS/Y9/lpGwHtswJSlu8YEfZDRrpWpQPFEC2+C8fPoaSW05tNM4kse/apD176p5Mn9LPRb4bq5b8dK/dEu+qzWiNurcx+Ki+GaUN9MbhUeODQotI7Tq/oeL+7r+hHBT92A32CbGg2vQQRQ/EI/ZDKrijo3dMbgtdIe8AklSd7Jn1aj2zTE20f1ATbCmMXzyJ5kUDweV4XZxbYNqdH3rQsmu2qSBmipJMkKX4lKg3GUpY2ipTwa36wq8IuRV8gP1/AlmDGqgxaO8mV5/TIMXGqJyf1aV6PnD5qnk4i+cD00SHSa/LsS0L++Xb+uQ3JEsfHW2ojmc5Y6gm+nYiTxhvaYBGOc8GD+wr6Wh5p+e5HbyYXT5RVgjTNaFe89zJJpAXyWULwsmuMDnR9rdhW/QGLih+r0Yy5d0/vBTc3fsQztk/mH+BeDj51mJ9dbW2f2jA1FtJ3+mLHDpmU8HPQ6L5pS8mO5FMz9v86oOznQML3qGVr98ZwjDp5aU3X5WzBLZk7G/UraVuxPgDfmLgRRxqll25V8Pk+eQRGE/JrDhcd//ChHqHq2JYnuRUYNHE4dsuqj5Un29ApcGDnAdfmalHHwl7UwiF9zoI0Pc0nRBdYkitaxWGOYGTsPrrXRNcHJDTthGWmWF+h7SJB92VoXxrLGDE1obnURW86P3gSCNDzxnyQGNs5dgAzSMiOb0XitheNcfveGnTPiRd/xQj6jNaBK7iga+hNHF2I3vEZK00IDqN+RShHcSDVQbv4VoijDq6IzIwp/739BIOMGGr5UWXiwRDOKlSPIDQngqx5hSyN7XUlb8LBNkyylbpwF6hTp9UBXZesEQPLuoF3NkeeE3K32DP6pfvKHTwH7ALE/BEOSBh9CHAi6TR2auLA+r6KCG01szjOfBBDw4pwRl+eM4qS+RVBM1m8vCu1rvxkPCusj7eKQVPvpPw7KkUB3pEQ8pxGdABMuoH2QTtNC2aliSBGQNfgTkTbOM/Oq6g38aSaY+Ps61frzd8JLzgNCCH5pj/0qxTDSKuwoe2WGcOdzkhG4SKren7o2hHJFLJ43VWxT0VbLAJB4I/WeySNITHvfDVfz5ZfihqW+QMPn5qJGrGK0Gcn3+JYDS/7db5gNw51oLksfmYDpBUH0rn5FanRxbYbbYX6Dy7A+PHp2jRl455mWJHaAD4k+vZW9rm4hj3tBEYHrYxagY4A1ffmVDdw3V5Aqr3tCfW7P5l6vvOdJtcUHD+aEPpqXOoLMbblY5olPiJmJz5jwuvj/M51Ab9glTbvtN5KUwqR45+zIWgjNUA6Y61/8Vmvw+vSRKQWlWKizBnzk4l9QGiUjps2EN+HCZ95UJKthBmST7ZqzygMxqoUUpdDmrJixkrA1JWcjHu/tmnBV8vSx8Mf6zd92Ve2xuud3hTlEHh9f44vOm0UzCxtQhPdW2OSHsHZUcOT+YR8bMj+4+nj6pSZni5dE7sZZmiwolnsu81pzxn8mVutVE12jbNS/yKBPIFKKpWboq/vZl9zaS4VZuWAbEoh7JBh28saT1vj0axwio3zbBelKZG9qrSZvqc4dqnZy8K+xMNN6oOSBhGQ/NjHUak+eB6rP4rbGs+vdFLpX5oqtJ8ibTjjQglkBHdDxYOG+jc31/UG857AZnRTGXiiw455udwlI42KJoo1OYwSDfxz2OyTaEzl1gmYlRDqes8BDK60DBy68ROIvBcWBav0rA1i6pJD6CIjJIlpX6qYQTp2r7v33l2ilyEmWXRW105txLo+XIbEaVJpHLBhtxi2w7ocoDQmJ+kCfloRIeX+JTZwq3G603rDfOOu3YI6Qx2aVzGE41VoMfEQLxpRhokDBcv2zRRprOd50e+vGI4KJm3EWofNqkPnuSJ4a3GOGAmo8hGbI84CeLcOc3PBW3N7XzsSDYM5S45CL/S/0A/iqHO4yqiYMTyMwFKnky56yXCen+ErDPJTNuq8xjdkeUnhq57PMMsYscL5CiEfxkbqjVlC5tMvPximokJPDeSnCiHydSXrezb0wMgi6Vj82QilIUl3hoQ+0JJsqB+LXswOCJWnKSBw1G612fOiZi5YMtyvKHJuGqqBYolc6SbchueRpE0+uMU0VZhzNsI84XzSAWSya/wi2abTM1phTiM512N6eYBFmAFPyXfClbn/YdlH1rZRrEqae8VKVYfiei4mo5dAxpzPAOVR/gDMgJDIcczCfZkvrYwJ73LShPthK+bolRHNU+8br/4qt826VRXJgZyB8Lx4Vo+H5tH334K47IilFySnhqjeS7MMxeqlv8msW37UiKI6Qnjf21lg7Jnh9L1gqByubtjoC5UtsprVfA9nzFKZuxBiNA49BHvAjTTJoILMp+YDRhF6gbtwFOOl+Csijrd55WLbrFrarCF6/D05soQV2+D7Hw2CQY09r+cTa4I9R9yt6Uli1NLHngUrClDF6OUilBm3+YPowF0PpWmKsTmT+HWnIs0JMaE4cExoe5hp6NOtUpKBndnvX1IORD45XzjP83+OGk1mp6w4F+k/mKZLXOmnS1opXZF16j3gj66PtKy7vOXu/GCQYnoiV1ViFagdxHLIJdpqckCNka1xnZNLYMrgLEHTD7fmu66S0GHK6DiyQ2LDGJZX2e+4oo3atFwVDnuiZnfAozyInuRBhMNmO8GYDB/0ifEgClIVuEmpLYQmjnnvfExj07ZzhBhUpJrV6aG6Q7TtcMnfsrOfUDl0j57PjrOvLvmVOV54BGT47UcaHq4ncS/XT7w4KxD30uW9ZToby4hVtO8dh5tFImZgtlGW5cXV0zWz/CXkOHEmWS4WdmPVbmA1BWx0aF5XLjfH2vt4IVjlelNS50YXpWI2g1BbD6V7Zec3mJvLSNwroTjVvaCG9oY0MXN3CMhS45l3x6bl2EcxM6AyBW8qN17wyhm8IKbs4/w8yqdXVh9g0fXbmm2kJla9w8XBvHa2pC4Ch8PbBq0PLBNn4vY4K998f0FCk0crjkxxf5mzsvRN/6g1JNi9ptO6uLSGtIrWOH9dM59fxieSejLLl+/Qs6O11Wr1pSBNy4uUgGz+A5+llcR8pTJHpyoyxkfQe1nyTRleLIf7ET/6PqW+oDyJuvWKJiHa3Har85ma7MKKjchhVhizDqvWPZZCz7NPfpOLkjPTQU5aNWTiQkZaak9mGG9SpQuOQqseSjBm5LdPBk3jWGrBPV+AnR8lcQkNaVp/2LSCf3WPdsPNruTB/Jg36CL9fmkIFqlpn2Hqu8A1SGfYXTa9Ejw5PkLuJkc++0rdYbC3pBArR1mX7VhjIuFtN3bP1tvaN7wJoTg/hLJSMxPh1Arr0LzgOa0J3lPghJBwYaMpZUd3d1YZi3Zsa0Nn+MinCQeTgIY6sU3nLSoyFp/eWrvzpKwCdzYP39K6oGt6lys1VaeeR5mAgDct2gtYDG3BZ1ubXZF8YCV4Frh63yJj+LGTpXJRJjCjV9hBrTnF45Mz15VQYqlqEXufolVqAo2fY4UUbZvxfRmzleuBCkLuaBNpNI4ar+9H1oeDLY99neu8XmKz3Tti9U1+5kax18Wbiz1t7046WvSwEALAsCzE1kidLsj/WvqcGVUwja4gr9cH7AtdNg77kEEWoxKobctBaqdUO/p6Ytp6m8BM+XifhdGFiSxF5HaqkzHRglb4qoghopKYjvaCtjp8UCGD2XH9C4zZRcDl+ZOn5rdBxBFeufshiF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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2698  -->
  <question type="multichoice">
    <name>
      <text>IMF 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.49.01%20PM.png" alt="" width="75" height="63" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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N4QTsva1RSOVIxSDg0dnpVK3A2NWZhTjZWMXBuUDZpbGsvcThyZVduUDY1YlhkT05OdUhIcnZYYWlxSTgyYVBxT25mblQrVjMxelhMN1dmJiN4QTtWazFuaDllU3lUMHVOa3RlSDFPMnRLOHE3OCtYVGFtOVZVNjgrZVEvemIxanpGTGZlV3ZQUDZDMHA0NDFqMDc2dUpPTEt0SGJsL2xIJiN4QTtmRldPL3dES3F2OEFuSUwvQU11aC93Qk9neFYzL0txditjZ3YvTG9mOU9neFZtSDViK1R2ekwwTFVidWZ6YjV2L3dBUjJrMElTM3QvJiN4QTtSRVhweUJnUzlSMStIYkZXTy9rNnk2VitadjVsNkJmbjB0VnV0VS9TOXJHM1dXeXVDekk2SHVFNXFENFZ4VjZickhtalFOR3ZOTXN0JiN4QTtUdkZ0N3ZXTGo2cHBrQkRNODAxSzBWVURFQWQyUHdqYXAzR0tzUi9NZnlaK1oydTZ0YlhQbFB6aC9oMnhqdHhIUGFlZ0plY3ZObU1sJiN4QTtUL2trRDZNVllsL3lxci9uSUwveTZIL1RvTVZkL3dBcXEvNXlDLzhBTG9mOU9neFZrdjVmK1J2elgwWFgvcnZtanp0K245TDlGMCtvJiN4QTtmVnhIKzhZamkvTC9BQ2FIRldONkRwTi9xUDhBemtMK1l5MmV0WG1qR08yMGt1OWtsbTVrQnRFb0grdVc5Mk51M0VERld2ekQwYlVkJiN4QTtPL05EOHIydk5ldnRaRW1wWFFSYjVMRkJIU0pLbFBxZHRhSDRxNzhxKzJLdmNNVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzJiN4QTtWZGlyc1ZkaXJzVmRpcVVhVDVUOHY2VHJHcmF6cDlyNk9wYTYwVW1xeitwSS9yTkFwV004WFprVGlybjdBSHZpcTdVdksraGFscldrJiN4QTs2M2UyM3E2bm9abmJTN2puSXZwRzZRUnpmQXJLajhrQUh4ZzA3WXFtdUt1eFYyS3V4VmpubTd5bDVLMVpZdFU4eFc4VWI2WCs5ZzFiJiN4QTsxbnM1N1lMdlZidUY0WlkxcnZzNEdLcVhscnlUNUd0THhmTWVrUWkrdnJtTUNMV3A3cWZVcG1pSTQvdTdtNWx1SENsZHZoYWxNVlpSJiN4QTtpcnNWZGlyc1ZTaXg4cCtYN0R6RnFmbU8xdGZUMW5XRmhqMUc2OVNSdlZXM1FKRU9ETVkxNHFLZkNvcjN4VjJzZVZOQTFqVTlLMVRVJiN4QTtiWDE3N1JKWG4wdWIxSkU5S1NRQldiaWpLcjFDajdZT0twdmlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpJiN4QTtyc1ZkaXJzVmRpcnNWZGlyc1ZZUCtkLy9BSktQelgvMnpwdjFZcTc4a1A4QXlVZmxUL3RuUS9xeFZuR0t1eFYyS3V4VjJLdXhWMkt1JiN4QTt4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFZnLzUzLzhBa28vTmYvYk9tL1ZpJiN4QTtydnlRL3dESlIrVlArMmREK3JGV2NZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYJiN4QTtZcTdGWG5YNWZlYlBNR3JmbVQrWWVqYWhkZXRwdWhUNmZIcFVIcHhwNkt6d3lOSU9TS3J2eVpCOXNuMnhWVzg3ZWFOZDAzOHp2eTkwJiN4QTtTeXVmUzB6WEgxUmRVdCtFYmVxTFcxU1NINDJWblRpNUorQWl2ZkZXZjRxN0ZYWXE3RldEL25mL0FPU2o4MS85czZiOVdLdS9KRC95JiN4QTtVZmxUL3RuUS9xeFZuR0t1eFYyS3V4VjVkcDNtcnpYNTg4NGE1cC9sM1UvMEI1WThzM0FzTHZVWW9JYm04dmJ4VFdaWVRPczBFVWNZJiN4QTtGS2xHTzllL3dxcmZOZm1memQrWEdwNlhmNnRxcDh3K1R0VHZJckM5bXU0SUliMndrbEI0U2lTelNDS1dObXJ5QmhxS0NoM3hWNm5pJiN4QTtyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZUgrUlBMZW5hMStjWDVxZlhKcjZMMExyVE9IMUhVTDJ3JiN4QTtyenQ1YTgvcWMwSFA3TzNPdE8zVTRxaVBObmx2VHRGL09uOHJ2cWMxOUw2OG1zOC9yMm9YdC9UaFpMVGg5Y21uNGZhMzRVcjM2REZYJiN4QTt0R0t1eFYyS3V4Vmcvd0NkL3dENUtQelgvd0JzNmI5V0t1L0pEL3lVZmxUL0FMWjBQNnNWWnhpcnNWZGlyc1ZlTy9sSGNXL2svd0EzJiN4QTtlY1BJMnNPTEs1dmRYbTFuUVh1VzRtOXRiM2l2N3Ayb3NqUm1OUXdHOVNkdGppclgvT1FNc1BtYUxSZnk3MG1STG56QnFlcDI4OXhCJiN4QTtHUTV0TFNFRjVMaWZqeWFOYU1LVkcvYkZYc2VLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VklkYXVQJiN4QTtMUGxIVGRhODFUV1VWc0JHTG5WN3ExZ1FYRTRnQkNtUmxDdElWQklYa2RzVmIwUzY4dCtiTk8wYnpYQlp4ejFpTnhwTjNjd3A5WWdXJiN4QTs0WGkvcHNRelJsMUZHNG5mRlU5eFYyS3V4VjJLc0gvTy93RDhsSDVyL3dDMmROK3JGWGZraC81S1B5cC8yem9mMVlxempGWFlxN0ZYJiN4QTtZcWtIbmxmS0VYbHk4MUh6WllXOS9vK25SdGN6cGRXNlhTcXFia3JHNnZ2OGhpcXp5TEI1TGZRTGJWZktXbTJ1bjZYcXNTWEVmMVcyJiN4QTtqdE9hbXBVdWlLbTQ1SHJpcklzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJCL3dBNy93RHlVZm12JiN4QTsvdG5UZnF4VjM1SWYrU2o4cWY4QWJPaC9WaXJPTVZkaXJzVmRpckIvenY4QS9KUithLzhBdG5UZnF4VjM1SWYrU2o4cWY5czZIOVdLJiN4QTtzNHhWMkt1eFYyS3NIL08vL3dBbEg1ci9BTzJkTityRlhma2gvd0NTajhxZjlzNkg5V0tzNHhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyJiN4QTtLdXhWMkt1eFYyS3V4VjJLdXhWMktzSC9BRHYvQVBKUithLysyZE4rckZYZmtoLzVLUHlwL3dCczZIOVdLczR4VjJLdXhWMktzSC9PJiN4QTsvd0Q4bEg1ci93QzJkTityRlhma2gvNUtQeXAvMnpvZjFZcXpqRlhZcTdGWFlxd2Y4Ny8vQUNVZm12OEE3WjAzNnNWZCtTSC9BSktQJiN4QTt5cC8yem9mMVlxempGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcXhyOHl2TCtvZVl2SU91NkhwM0Q2JiN4QTs5cU5wSkJiK28zRk9iRGJrMURRWXE3OHRmTCtvZVhmSU9oYUhxUEQ2OXAxcEhCY2VtM0pPYWpmaTFCVVlxeVhGWFlxN0ZYWXF4cjh5JiN4QTt2TCtvZVl2SU91NkhwM0Q2OXFOcEpCYitvM0ZPYkRiazFEUVlxNzh0Zkwrb2VYZklPaGFIcVBENjlwMXBIQmNlbTNKT2FqZmkxQlVZJiN4QTtxeVhGWFlxN0ZYWXF4cjh5dkwrb2VZdklPdTZIcDNENjlxTnBKQmIrbzNGT2JEYmsxRFFZcTc4dGZMK29lWGZJT2hhSHFQRDY5cDFwJiN4QTtIQmNlbTNKT2FqZmkxQlVZcXlYRlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE4Ni9MN3paNWcxYjh5ZnpEMGJVTHIxdE4wS2ZUJiN4QTs0OUtnOU9OUFJXZUdScEJ5UlZkK1RJUHRrKzJLcTNuYnpScnVtL21kK1h1aVdWejZXbWE0K3FMcWx2d2piMVJhMnFTUS9HeXM2Y1hKJiN4QTtQd0VWNzRxei9GWFlxN0ZYWXErZWwvT3p6ZG9mNXlhMVorWUxqMXZ5L2cxQmRKOVFReEQ2alBQSHp0M2FSRVZ5ckZHQjVzZHFudGlyJiN4QTswUHovQU9hdGUwbjh3L3krMGpUN3IwZE8xeTZ2b3RVZzlPTi9WU0dCSGpISjFaazRzeCt3UmlyMExGWFlxN0ZYWXE4emk4MWVaL09mJiN4QTtuclcvTDNselVWMFBRdkxEeFFhcHFzY01keGQzRjI5UzhFQXVGZUdKRUFZTTdSdWVRRk5zVlRJV2Y1bzZKNW8wNWJlLy93QVZlV0wxJiN4QTt6SHFYMTVMUzF2TEVCUlNaSkxaTGFPWlMxYXA2WEw5ZUtzNnhWMkt1eFYyS3ZNNHZOWG1mem41NjF2eTk1YzFGZEQwTHl3OFVHcWFyJiN4QTtIREhjWGR4ZHZVdkJBTGhYaGlSQUdETzBibmtCVGJGVXlGbithT2llYU5PVzN2OEEvRlhsaTljeDZsOWVTMHRieXhBVVVtU1MyUzJqJiN4QTttVXRXcWVseS9YaXJPc1ZkaXJzVmRpcnk3VHZOWG12ejU1dzF6VC9MdXAvb0R5eDVadUJZWGVveFFRM041ZTNpbXN5d21kWm9JbzR3JiN4QTtLVktNZDY5L2hWVythL00vbTc4dU5UMHUvd0JXMVUrWWZKMnAza1ZoZXpYY0VFTjdZU1NnOEpSSlpwQkZMR3pWNUF3MUZCUTc0cTlUJiN4QTt4VjJLdXhWMkt2T3ZLbm16ekJmL0FKemVlUExsMWRlcG8yandhYkpwMXI2Y2ErazF4YnE4cDVxb2tia3hyOFRHbmJGVy93QXgvTmV2JiN4QTs2UDU2L0wvUzlPdXZRc2RidnJpRFZJZlRqZjFZNDQwWlY1T3JNbEN4K3dSaXJFL0lubHZUdGEvT0w4MVByazE5RjZGMXBuRDZqcUY3JiN4QTtZVjUyOHRlZjFPYURuOW5iblduYnFjVlJIbXp5M3AyaS9uVCtWMzFPYStsOWVUV2VmMTdVTDIvcHdzbHB3K3VUVDhQdGI4S1Y3OUJpJiN4QTtxZStlZnlHOHVlY2ZNTXV1WDJ0YTFaWEVxUnhtM3NMcUtLQUNOZUlJUm9aRFU5OThWWS8vQU5DcCtUZitwbDh5L3dEU2RCLzJUWXE3JiN4QTsvb1ZQeWIvMU12bVgvcE9nL3dDeWJGV1NlUXZ5TDh2ZVN0ZS9UVmhyT3MzMC9vdkI2R29YTVUwUEdTbFR4U0dNOGh4MjN4Vml2azd5JiN4QTt0cFBtcnpYK2NubC9Wb3pKWVg5L2FSeVUyWlQ2VHNraUhzeU1BeSs0eFZnK2hhejVpdC96Ui9MN3lCNW1VdnJQazYvdllJNzZwSzNWJiN4QTtqUGJBMnNvTGI3TEh4K1ZPOWNWZXZlZWZ5Rzh1ZWNmTU11dVgydGExWlhFcVJ4bTNzTHFLS0FDTmVJSVJvWkRVOTk4VlkvOEE5Q3ArJiN4QTtUZjhBcVpmTXYvU2RCLzJUWXE3L0FLRlQ4bS85VEw1bC93Q2s2RC9zbXhWbHY1ZGZrM29Ya1BVTHErMDdWdFYxQ1M3aEVEeDZsY1J6JiN4QTtScUF3YmtnU0tLamJlT0tzWC9MaTVnOG9mbXY1Mzh0YTQ2MmMvbVRVUDB6b004cDRSM2Nkd3g1eFJNMU9Va2JPRjREZnI0WXE5QzFuJiN4QTs4d1BMMmwrWTlNOHRsM3ZkYzFTWDAwc0xNTE5MQkdGNXRjWEtoZ1lvbEJIeEh4MkIzb3FrZjVpZmt2b1BudlZiZlV0UjFmVnRQbHRvJiN4QTtCYkpGcHR4SERHeWgyZmt5dkZLUzFYNjE2WXF4VC9vVlB5Yi9BTlRMNWwvNlRvUCt5YkZYZjlDcCtUZitwbDh5L3dEU2RCLzJUWXF5JiN4QTszOHV2eWIwTHlIcUYxZmFkcTJxNmhKZHdpQjQ5U3VJNW8xQVlOeVFKRkZSdHZIRldML2x4Y3dlVVB6WDg3K1d0Y2RiT2Z6SnFINlowJiN4QTtHZVU4STd1TzRZODRvbWFuS1NObkM4QnYxOE1WZWhheitZSGw3Uy9NZW1lV3k3M3V1YXBMNmFXRm1GbWxnakM4MnVMbFF3TVVTZ2o0JiN4QTtqNDdBNzBWU1A4eFB5WDBIejNxdHZxV282dnEybnkyMEF0a2kwMjRqaGpaUTdQeVpYaWxKYXI5YTlNVllwLzBLbjVOLzZtWHpMLzBuJiN4QTtRZjhBWk5pcnYraFUvSnYvQUZNdm1YL3BPZy83SnNWWnQrVy81VTZONUIvU1A2TjFQVTlSL1NYbytyK2s1MG40ZWg2bkgwK0VjWEhsJiN4QTs2cDVWcjBHS3NTL0tPNHQvSi9tN3poNUcxaHhaWE43cTgyczZDOXkzRTN0cmU4Vi9kTzFGa2FNeHFHQTNxVHRzY1ZhLzV5QmxoOHpSJiN4QTthTCtYZWt5SmMrWU5UMU8zbnVJSXlITnBhUWd2SmNUOGVUUnJSaFNvMzdZcXpEOHgvd0FyZEg4L1JXRWVwYWxxV25EVDJsYUk2Wk9rJiN4QTtCZjFRb1BxYzQ1YTA0YmRNVllQL0FOQ3ArVGYrcGw4eS93RFNkQi8yVFlxNy9vVlB5Yi8xTXZtWC9wT2cvd0N5YkZXUWVSdnlHOHVlJiN4QTtUdk1NV3VXT3RhMWUzRVNTUmkzdjdxS1dBaVJlSkpSWVl6VWR0OFZZM29QbDZ3MW4vbklYOHhrdkpieUlRMjJrbERaWDE1WUVsclJBJiN4QTtlWnM1b0MvVGJsV21LdGZtSDVaMDdSdnpRL0s5ck9hK2xNMnBYUWY2OXFGOWZnY1lrcHdGNU5PRTY3OGFWNzRxOWx0TkgwbXp2THUrJiN4QTt0TEszdDczVUNqWDkxRkVpU3ptTUVJWm5VQnBDb0pBNUUweFZ1NTBuUzdxOXRMKzVzNEo3NndMbXh1cEkwZVdBeXJ4azlKMkJaT2FpJiN4QTtqY1R1TVZSV0t1eFYyS3V4VkNXZWthVFpYVjNkMmRsYjIxMWZzSkw2NGhpU09TZDFGRmFWMUFMa0E3RnNWVXJueTlvRjFxdHZxOTFwJiN4QTtscFBxMW92QzAxR1dDTjdpSmQvaGptWlM2RDR6MFBjNHFtR0t1eFYyS3V4VkpQT1k4b3A1ZXVyM3paYTIxem9saWh1TG9YZHVMcU5GJiN4QTtRYnY2UlNRa2dIc3RjVlVmSk5sNUcvUTBHcmVVTlBzclBUTlRqV2FHYXl0VXRCS2gzVXNnU0p2K0NHS3NoeFYyS3V4VjJLb0hWOUQwJiN4QTtYV2JYNnByR24yMnBXb1BMNnZkd3h6eDhodFhoSUdXdUtxV2krVi9MT2hLNjZKcEZscGF5L3dCNkxLM2l0dzFQNXZTVmE0cW1lS3V4JiN4QTtWMkt1eFZBYXhvR2c2M2JpMjFuVGJYVTdaVHlXRzhoanVFQjhRc2lzTVZXYUw1Yjh1NkhISkZvbWxXZWx4eTBNcVdWdkZicXhXdE9RJiN4QTtpVmEwNUhGVXl4VjJLdXhWMktvU0RSOUp0OVJ1ZFRnc3JlSFVyMEl0NWV4eElzOHdqSEdNU3lBYzNDRFplUjJ4VjE1cEdrM3QxYVhkJiN4QTs1Wlc5emRXREdTeHVKb2tra2dkaFJtaWRnU2hJRzVYRlVYaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZZUCtkLy9rby9OZjhBJiN4QTsyenB2MVlxNzhrUC9BQ1VmbFQvdG5RL3F4Vm5HS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4JiN4QTtWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VmcvNTMvK1NqODEvd0RiT20vVmlydnlRLzhBSlIrVlArMmREK3JGV2NZcTdGWFlxN0ZYJiN4QTtZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGV01mbWRvT28rWVB5JiN4QTsvd0JmMFhUVVY3Ky9zNUlMWkhZSXBkaHNDeDJHS3UvTEhRZFI4djhBNWY2Qm91cElxWDloWnh3WEtJd2RRNmpjQmhzY1ZaUGlyc1ZkJiN4QTtpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZkaXJzVmRpcnNWZGlyc1ZlZGVWUE5uJiN4QTttQy8vQURtODhlWExxNjlUUnRIZzAyVFRyWDA0MTlKcmkzVjVUelZSSTNKalg0bU5PMkt0L21QNXIxL1IvUFg1ZjZYcDExNkZqcmQ5JiN4QTtjUWFwRDZjYitySEhHakt2SjFaa29XUDJDTVZlaVlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxJiN4QTs3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYaUdnK1hyRFdmK2NoZnpHUzhsdkloRGJhU1VObGZYbGdTV3RFQjVtem1nTDlOdVZhJiN4QTtZcTErWWZsblR0Ry9ORDhyMnM1cjZVemFsZEIvcjJvWDErQnhpU25BWGswNFRydnhwWHZpcjNERlhZcTdGWFlxN0ZYWXE3RlhZcTdGJiN4QTtYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcTdGWFlxN0ZYWXE3RlhZcWhJTkgwbTMxRzUxT0N5dDRkU3ZRaTNsJiN4QTs3SEVpenpDTWNZeExJQnpjSU5sNUhiRlhYbWthVGUzVnBkM2xsYjNOMVlNWkxHNG1pU1NTQjJGR2FKMkJLRWdibGNWUmVLdXhWMkt1JiN4QTt4VjJLdXhWMkt1eFYyS3V4VjJLdXhWMkt1eFYyS3V4VjJLdXhWLy9aPC94bXBHSW1nOmltYWdlPgogICAgICAgICAgICAgICA8L3JkZjpsaT4KICAgICAgICAgICAgPC9yZGY6QWx0PgogICAgICAgICA8L3htcDpUaHVtYm5haWxzPgogICAgICAgICA8eG1wOk1ldGFkYXRhRGF0ZT4yMDE0LTExLTA3VDE3OjI5OjE4KzA1OjMwPC94bXA6TWV0YWRhdGFEYXRlPgogICAgICAgICA8eG1wOk1vZGlmeURhdGU+MjAxNC0xMS0wN1QxMTo1OToxOFo8L3htcDpNb2RpZnlEYXRlPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgICAgPHJkZjpEZXNjcmlwdGlvbiByZGY6YWJvdXQ9IiIKICAgICAgICAgICAgeG1sbnM6ZGM9Imh0dHA6Ly9wdXJsLm9yZy9kYy9lbGVtZW50cy8xLjEvIj4KICAgICAgICAgPGRjOmZvcm1hdD5pbWFnZS9qcGVnPC9kYzpmb3JtYXQ+CiAgICAgIDwvcmRmOkRlc2NyaXB0aW9uPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczp4bXBNTT0iaHR0cDovL25zLmFkb2JlLmNvbS94YXAvMS4wL21tLyIKICAgICAgICAgICAgeG1sbnM6c3RFdnQ9Imh0dHA6Ly9ucy5hZG9iZS5jb20veGFwLzEuMC9zVHlwZS9SZXNvdX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ptSrDyqX92aZbdVHeFfvU34/iRuhDJh58yPfMbS5inzMaoJYiYT5I63XHNdyd3Z7qu3ntqS3hW+6nc1v8Ac/npWLctduoggsWM0gZsTvWQL5bbZLSMuGnlMhUO8nc7rjm2pDq03VdPO6JbeFb7qdzW/wBz+elZNyV26SGCxczSJnxQ8z++WW2SwjLZp5TKVD/J3O645tqQ6NN1XTzqiW3hW+6ndVv9z+elLuoc5dRpsxlCTemtH8FSLKpk7tLnaXPZykiOEY+5febrz2a5K9sV9XvmO1DbwqZfTuKme5/PTMfmb8SD+7zRH365/LgZycx/iCv2C0n9+OPy0Gc/MX4gX9g9Kvfjj8sxkPzb+K3/AHYdOD9IO/8AqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/6hjS2MvW2yTQuZv8AsKghDPts34hzi4uqLFl6g2HJZK30nZ2Nro/dVwcFNxpkcIZzD+Ci67xtxtKVt9FKaIR142lS6RS98zwhhrTtKhxVmde5o8aXKDYmmkSCk2Nx7cxXVXrlFxl8fJarzuB913i7jOFbfRSmhsceNo0uksufM7ooc1bRocV5lXuaPGtx5sUTSJBzqbj65iuquXKLjL2AlqvO4H3XeLuM4Vt9FKa1RGQbtoemzPpLtA3Y9Yt3GzB2xLo8oMN3qjoIjlrZTJB+J7oxfVzc1d5xkVTsZingpvu8fcdS2tvottrZ0Km6Doel9raohNEV97wTkF2mSpPSnjVk8MyVLUciMeb7v6wY4JqoikxdxvpqiIT9j+ioWK9dFdvhqLpu69qId4O+52JnbpLlJFKeMVzYzIcpSP5jvdd/TmL09UZScu4z0+DJI7H9F3Yr30W2+GounBr6fD6I77nYmductUkUp4xXNjMhShI/GO91f6cxcnqjKTl3GemqMkjsf0Xdip34ctqx43dH3U9Vj6iAy99T5Pep4sTUp5gvyQblmbIZSa/X3f1k1zSXN5KQq473VW9Mm7H9DQoamP0Ihcpco28yeIReRu8NcrniIOr8wNLu5RV3vtLsvdY2ucEihUxuV9hVtKnpbija0tpTteig0te4bEJM4R53kcVjcgdYk4XO0Uc3tja3VwjDrfbZZe5x5avSnqWVwvsKtpU5NcUZWltKcfRQaVPcOiElcI+7SOKxuQOsScLnaKub2xtjq4Rl0vtssvco+tXpT1LM4X2FW0qcmuLMrS2lOPooNkJJj2ATJ2ij9L4PD5U+QN1vfYM8ySMsr47Qx8MsLLMeYo4uaJUsjrqYWTZbcoR3knVpbSlbuFKCmG9Tl1D25qxxd0/mDB787muElpk6zNRyklMmbbEzNWL3R+qd6Zq3Hmqrl1FHGpnubS/RT89RN1HDfVA2Y/u0XY8NPbqavkNMjWZgOUFJk7fanaKxu5iqneGitx5imqyijjW/3NLPRT89Rt0XDfJA2QCujLHht6dTV8hpka3L5ygpOnb7U7TWN3MXcPDT2jjFNyyijjW/3NLPRT89Buoy69UZrZcVXdMqNa8SN8OdJZTL1mwB6shGkabEjDWHXRiqWQMNblJyy5woq7VTeFtpXClv586OZvxIP7vNEffrn8uBQLmP8QV+wWk/vxx+WgoLzF+IF/YPSr344/LMZX82/it/3YdOD9IO/wDqGHM34kH93miPv1z+XAcx/iCv2C0n9+OPy0DmL8QL+welXvxx+WYc2/it/wB2HTg/SDv/AKhhzN+JB/d5oj79c/lwHMf4gr9gtJ/fjj8tA5i/EC/sHpV78cflmHNv4rf92HTg/SDv/qGLOdTJ4zW39HLOjhOymlBnFXrfBUOXk0MOPtjiaSvyiEtOaUceMtvXnXxm0lweCyaXXmUvRcKXmdmtbxY3qLOuYUPSYzSvmxTWhzMq19hSLKqeImnWsCeRPaiHNeX0jCZbetNvjtpK91LJpdffS9HwpffwrW8WM6iTrl9D0nM0L5qW1ocyqtfoWiyoniRp1rAnkT2ohzXl1KxGW3rTb47aUudSyaXX30vR8KXX8K1vFvOri+bAtnQi2MdMjksrbsQt1Sxy3ZySQI5RZFUktkirHzLn5DFzbTHE8yJWp3N8KT0uMMoY38LbzOzW4wXM0dZ4Mw6aarNeNbEVIKTr5iM6OGoLCyyVqJdBmRfc5nd3eb3jg7KVRilWZdfeYYqNMvMuuvuurW3OmTTDGPUfWZtx5ajpCycE4sOj5iKwuwpWjWwtnW3OJvd3md4uc1Cm9QpvuuvMMUmmXX3XX1urW2+mrVDGTUnWdtx7ajpDCcFYsNj5iKwuwpWjWQxnW3OJvd3mdtc5qFF6hTfddeYYpNMuvuuvrdWt9unexY6jehembPiWxBTHSfWLCB8UObSyiyF7e446jzle7n90Yb3rm9K1ZitaZffeaasONvMuuMuuurmt1jSCWrMPShmkVKKpmRv6gGNYvEjk5dtHVTBpUckLyM1VOspVT5C4XoGopfb/ALqhRnG6tPyjPHqzklNmWOmFL4wUXTLaDejHkbixycu3zNRC5MclLn7ZU2ylVHki65C2Fraf7uhRnG6tPyjPTqxkktmV+mLL4yUVTLSHebHkbi5pFltHNTDJKclsnzZU2ylVHki65E2lraf7uhRnG6tPyjJjrup07Nnbosz+GEE0zw2dTXEsPhKhKVZR6V46mahEVlRlqeXbVXy053trMS5W/wC6oSbxvrbT0i/O8K/epvx/EjdCGTDz5ke+Y2lzFPmY1QSxEwnyR1uuOa7k7uz3VdvPbUlvCt91O5rf7n89Lx7lrt1EEFixmkDNid6yBfLbbJaRlw08pkKh3k7ndcc21IdWm6rp53RLbwrfdTua3+5/PS8G5K7dJDBYuZpEz4oeZ/fLLbJYRls08plKh/k7ndcc21IdGm6rp51RLbwrfdTuq3+5/PTS3qHOXUabMZQk3prR/BUiyqZO7S52lz2cpIjhGPuX3m689muSvbFfV75jtQ28KmX07ipnufz0zH5m/Eg/u80R9+ufy4GcnMf4gr9gtJ/fjj8tBnPzF+IF/YPSr344/LMZD82/it/3YdOD9IO/+oYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/dh04P0g7/AOoYczfiQf3eaI+/XP5cBzH+IK/YLSf344/LQOYvxAv7B6Ve/HH5Zhzb+K3/AHYdOD9IO/8AqGNP4Ap2QWaRPynblugbVsKZjPMfrBQYzvNMhBHYUzcuKeSXnLnIyvewi1tvU8T7/wCt3G/kp7mmkEGU7Bq9N3xRtOghLXnkzHWWue0OOrzDIaR2FExsjHk95y1xMr3sNtbr1HE6/wDrVxv5Ke5po7BlGwKvTl7UbTIIU2Z3Mx3lnnpDju8wyHEdhRMbIx5PeatcDK95DrW+9RxOv/rVxv5Ke5pr/jRXtcu6eslVbvteN2baA3EeePWc24jMONx6m7CvIRcL5fMPcXU27vse2NJivioM4LrzqU7NPc0xE6U32v3sAa8+zT9m16kPLJ5yL68/ae9avh/WrOvOubeQf8o99zL43wvg/c+B7nvP6XvBjf0x/tW/YZwL7O/2e3qb8um3JXro9pD1m+H9Zs1845p5H/yr33MPi/DeE9z4Lue3/S9sY6dMv7Vf2G8D+zz9nz6nPLpryX65/aO9Znh/WZNPN+aOR/8AK3fcw+L8N4T3Pgu57f8AS9sdevowfbm/Zm6u+yV9k97PXlGR/Vz7RXtf+ubwvrmyN5/zt6tP8keI5s8f4PwHufLvD95/Td4OSsYe2Z9tnr77a3sx8+exhlXlT2XPWpyjyjzY6cOYfWx/jPMfnPif7N/VvDd1/t9schY39rn7YrBPtg+zlzt7ImTeWPZr9ZnK3K3M7nw8+9aH+LcwebeI/s/9W8N3f+32hyDjj2t/thcFe1/7OfOvsjZN5Y9m31mcrcrczuXDz71n/wCLef8Am3iP7P8A1fw/d/7faHLGH/b1/wDcGax/aA+yH6yPYFzNyX7HXrm5I5I51eOHNHrr/wAe5q8+8X/ZP6p4Tuf/AKnbHZAHYKHYEHa2AAAZ4am6lZHwRtd1BM6y96hLjEdrp/iaVY7bo25PqyRszfA4zKWZ3JmiRzjbO2Ny1Sqeyrk1qFY42Xl231vvLrSlt1CtXdW8gYT2e3szVKniHOEW2enWL5PAUEfcHtXIGhBCY7JWh1Jl6VxjzU3IFihS8lXJ7USpwsvsturfeXWlLbqG6wauz/Cmzm9OaJU8Q9wi2zk5xhJoEgj7g9Kn9oQQqOyRodSZelcY+1NyBWoUvBVye1EqX2X2W3VvvLrSlt2XOlGkuVdb90epzsZOJBj51hG6WTcKzPFrXFHWRrpUwteOIlMWF8In6F3ijE0Na9UskJNySxuXOpd5Vt9TLyrqW23ez1HtT8i7gYlxNA8aPUKY3eB7L4dzK7qZy4vjY2qYvj5Y8KHpA2nMEckyo5+VWOFlEpRpJKe+tLu8PL4UrXz9QTWCfbXYtxfCMdu8PZnWE7E4ny46qJovem5vURuCKnY93RN5rHH5GpNe1Ni+zwxZhRRF9aV7Zxfo4+fqAaxT3azF2MITjx3iDM6wrYfFGWnVRM17y3N6iOQRU7Hu6JvNY2CRKTXtTYusomLMKKIvrSvbOL9HH2uqzpXlPefCeE8b4lf4BHXzG+2+Cc9PivIrrImlpVQ/GC5+Uv7a0nxqKy5YfJVZboXRGScQQlMrS7vFBXCla6DC9wvWNPAAAAAAAAAAAFAdEdVchavum6a6fPMMdytjd385bKwi2HuL44GNUFyaoZjmFplVHqOx+1DLUlrdf4shJVcjLrW3u1RvGvCjGk+ss81uc9v1s4doi6lbAblZn2HhtsUXvK4xshWRVDSayNcmo7sDFajlCW1Bf4ohLVaksr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    </questiontext>
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      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2699  -->
  <question type="multichoice">
    <name>
      <text>IMF 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>What would be the strongest intermolecular force present in a sample of this substance?</p><p><img src="@@PLUGINFILE@@/Screen%20Shot%202016-12-06%20at%2012.49.07%20PM.png" alt="" width="84" height="68" role="presentation" class="img-responsive atto_image_button_text-bottom"><br></p>]]></text>
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</file>
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      <text></text>
    </generalfeedback>
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    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dipole-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dispersion force</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/trends</text>

    </category>
  </question>

<!-- question: 2527  -->
  <question type="multichoice">
    <name>
      <text>ions 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of these would you expect to have the LARGEST radius?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>Re</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Re<sup>4+</sup></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Re<sup>5+</sup></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2528  -->
  <question type="multichoice">
    <name>
      <text>ions 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of these would you expect to have the LARGEST radius?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>In</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>In<sup>+</sup></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>In<sup>2+</sup></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2529  -->
  <question type="multichoice">
    <name>
      <text>ions 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which of these would you expect to have the LARGEST radius?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[Se<sup>2-</sup>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text>Se</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>Se<sup>4+</sup></p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
  </question>

<!-- question: 2508  -->
  <question type="multichoice">
    <name>
      <text>metals</text>
    </name>
    <questiontext format="html">
      <text>What is the most reactive group of metals?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>alkali metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkaline earth metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>transition metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>halogens</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>noble gases</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2511  -->
  <question type="multichoice">
    <name>
      <text>metals (copy)</text>
    </name>
    <questiontext format="html">
      <text>What group of elements forms ions with a charge of +2?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkali metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>alkaline earth metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>transition metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>halogens</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>noble gases</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2509  -->
  <question type="multichoice">
    <name>
      <text>noble gases</text>
    </name>
    <questiontext format="html">
      <text>What group of elements is inert and non-reactive?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkali metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkaline earth metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>transition metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>halogens</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>noble gases</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2510  -->
  <question type="multichoice">
    <name>
      <text>noble gases (copy)</text>
    </name>
    <questiontext format="html">
      <text>What group consists entirely of elements that have full valence shells?</text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
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      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkali metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>alkaline earth metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>transition metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>halogens</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>other metals</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>noble gases</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2709  -->
  <question type="multichoice">
    <name>
      <text>properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>The particles in an ionic compound are held together by:</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
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    <correctfeedback format="html">
      <text>Your answer is correct.</text>
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    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
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    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text>electrostatic attraction between opposite charges</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>shared electrons</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>differences in electronegativity</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>high ionization energy</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>magic</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
  </question>

<!-- question: 176  -->
  <question type="multichoice">
    <name>
      <text>properties 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which kind of element conducts heat and electricity very well?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
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    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
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      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
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      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
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    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloid</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2710  -->
  <question type="multichoice">
    <name>
      <text>properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Most ionic compounds</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>are good conductors when dissolved in water</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>are held together by shared electrons</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>have relatively low melting points</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>exist in discrete molecules</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
  </question>

<!-- question: 177  -->
  <question type="multichoice">
    <name>
      <text>properties 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>If an element is a gas at room temperature, then it is a ________.</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloid</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2711  -->
  <question type="multichoice">
    <name>
      <text>properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Why are ionic compounds brittle?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ionic bonds are weak</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>like charges repel when the planes are dislocated</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>the shared electrons are easily removed</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ions always repel each other</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ions are easily disrupted by dipoles</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
  </question>

<!-- question: 178  -->
  <question type="multichoice">
    <name>
      <text>properties 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Solids in this category are usually brittle.</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
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    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloid</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2712  -->
  <question type="multichoice">
    <name>
      <text>properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Ionic compounds do NOT conduct electricity well when they are</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>solids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>liquids</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>dissolved in water</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>trick question, they always conduct electricity</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
  </question>

<!-- question: 179  -->
  <question type="multichoice">
    <name>
      <text>properties 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>These elements are usually malleable and ductile.</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
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    <single>true</single>
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    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metalloid</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2713  -->
  <question type="multichoice">
    <name>
      <text>properties 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>In the electron sea model of metallic bonding, what is meant by "delocalization"?</p>]]></text>
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    <generalfeedback format="html">
      <text></text>
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    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>the nuclei are free to move around</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>the valence electrons do not belong exclusively to any single atom</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>the atoms form a regular crystal structure</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>the polarity of bonding is very low</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>electrons are transferred from a metal to a nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/properties</text>

    </category>
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<!-- question: 180  -->
  <question type="multichoice">
    <name>
      <text>properties 5</text>
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    <questiontext format="html">
      <text><![CDATA[<p>These elements have properties intermediate between the other categories:</p>]]></text>
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      <text></text>
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    <defaultgrade>2.0000000</defaultgrade>
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    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text><![CDATA[<p>Your answer is correct.</p>]]></text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is partially correct.</p>]]></text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text><![CDATA[<p>Your answer is incorrect.</p>]]></text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>nonmetal</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metalloid</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3C: properties of compounds/structure and properties</text>

    </category>
  </question>

<!-- question: 2714  -->
  <question type="multichoice">
    <name>
      <text>properties 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Why do metals conduct electricity?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>metals' electrons are delocalized</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>they have a lot of valence electrons</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metal atoms usually carry negative charges</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metals are very effective at attracting ions</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>metal molecules have a permanent dipole</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2715  -->
  <question type="multichoice">
    <name>
      <text>properties 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Why do molecular compounds generally have lower melting and boiling points than ionic compounds or metals?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>intermolecular forces are weaker than ionic bonds and metallic bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>intermolecular forces are weaker than covalent bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>covalent bonds are weaker than ionic bonds and metallic bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>covalent bonds are weaker than intermolecular forces</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2716  -->
  <question type="multichoice">
    <name>
      <text>properties 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>When water evaporates, what is broken?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>hydrogen bonding</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>O-H bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>covalent bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>ion-dipole forces</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>polar bonds</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/trends</text>

    </category>
  </question>

<!-- question: 2523  -->
  <question type="multichoice">
    <name>
      <text>radius 1</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the LARGEST atomic radius?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text>radium</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>barium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>calcium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>magnesium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>beryllium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>strontium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2524  -->
  <question type="multichoice">
    <name>
      <text>radius 2</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the LARGEST atomic radius?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text>iodine</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>bromine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>chlorine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>fluorine</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2525  -->
  <question type="multichoice">
    <name>
      <text>radius 3</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the LARGEST atomic radius?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="100" format="html">
      <text>cesium</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>rubidium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>potassium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>sodium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>lithium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2526  -->
  <question type="multichoice">
    <name>
      <text>radius 4</text>
    </name>
    <questiontext format="html">
      <text>Based on the general trend on the periodic table, which of these elements is expected to have the LARGEST atomic radius?</text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <single>true</single>
    <shuffleanswers>true</shuffleanswers>
    <answernumbering>none</answernumbering>
    <correctfeedback format="html">
      <text>Your answer is correct.</text>
    </correctfeedback>
    <partiallycorrectfeedback format="html">
      <text>Your answer is partially correct.</text>
    </partiallycorrectfeedback>
    <incorrectfeedback format="html">
      <text>Your answer is incorrect.</text>
    </incorrectfeedback>
    <shownumcorrect/>
    <answer fraction="0" format="html">
      <text>iron</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>manganese</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>chromium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="html">
      <text><![CDATA[<p>titanium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="0" format="html">
      <text><![CDATA[<p>vanadium</p>]]></text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3A: periodic table/groups and periods</text>

    </category>
  </question>

<!-- question: 181  -->
  <question type="numerical">
    <name>
      <text>groups and periods 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which period is helium in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 182  -->
  <question type="numerical">
    <name>
      <text>groups and periods 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which period is carbon in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>2</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 183  -->
  <question type="numerical">
    <name>
      <text>groups and periods 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which period is argon in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>3</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 184  -->
  <question type="numerical">
    <name>
      <text>groups and periods 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which period is lead in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>6</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 185  -->
  <question type="numerical">
    <name>
      <text>groups and periods 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which group is sodium in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 186  -->
  <question type="numerical">
    <name>
      <text>groups and periods 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which group is lithium in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>1</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 187  -->
  <question type="numerical">
    <name>
      <text>groups and periods 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which group is magnesium in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>2</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 188  -->
  <question type="numerical">
    <name>
      <text>groups and periods 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p>Which group is calcium in?</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>2.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <answer fraction="100" format="moodle_auto_format">
      <text>2</text>
      <feedback format="html">
        <text></text>
      </feedback>
      <tolerance>0</tolerance>
    </answer>
    <unitgradingtype>0</unitgradingtype>
    <unitpenalty>0.1000000</unitpenalty>
    <showunits>3</showunits>
    <unitsleft>0</unitsleft>
  </question>

<!-- question: 0  -->
  <question type="category">
    <category>
        <text>$course$/Chemistry Common Assessments/Semester 1/Quarter 2/Unit 3: Chemical Relationships/3D: names//formulas</text>

    </category>
  </question>

<!-- question: 2778  -->
  <question type="shortanswer">
    <name>
      <text>names 1</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: CaCl<sub>2</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>calcium chloride</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2787  -->
  <question type="shortanswer">
    <name>
      <text>names 10</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: CrO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>chromium (VI) oxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2788  -->
  <question type="shortanswer">
    <name>
      <text>names 11</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: LiOH<br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>lithium hydroxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2789  -->
  <question type="shortanswer">
    <name>
      <text>names 12</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: CdS<br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>cadmium (II) sulfide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2790  -->
  <question type="shortanswer">
    <name>
      <text>names 13</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: AgNO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>silver nitrate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>silver (I) nitrate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2791  -->
  <question type="shortanswer">
    <name>
      <text>names 14</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: Al(OH)<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>aluminum hydroxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>aluminum (III) hydroxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2792  -->
  <question type="shortanswer">
    <name>
      <text>names 15</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: (NH<sub>4</sub>)<sub>2</sub>CO<sub>3</sub><p><br><p>SPELLING COUNTS!</p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>ammonium carbonate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2793  -->
  <question type="shortanswer">
    <name>
      <text>names 16</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: UF<sub>6</sub><p><br></p><p>SPELLING COUNTS!</p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>uranium (VI) fluoride</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2794  -->
  <question type="shortanswer">
    <name>
      <text>names 17</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: SF<sub>6</sub><p><br></p><p>SPELLING COUNTS!</p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>sulfur hexafluoride</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2795  -->
  <question type="shortanswer">
    <name>
      <text>names 18</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: BaSO<sub>4</sub><p><br></p><p>SPELLING COUNTS!</p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>barium sulfate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2796  -->
  <question type="shortanswer">
    <name>
      <text>names 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: Ba(OH)<sub>2</sub><p><br></p><p>SPELLING COUNTS!</p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>barium hydroxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2779  -->
  <question type="shortanswer">
    <name>
      <text>names 2</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: CaCO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>calcium carbonate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2797  -->
  <question type="shortanswer">
    <name>
      <text>names 20</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: SiO<sub>2</sub><p><br>SPELLING COUNTS!<br></p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>silicon dioxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
    <answer fraction="100" format="moodle_auto_format">
      <text>silicon (IV) oxide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2798  -->
  <question type="shortanswer">
    <name>
      <text>names 21</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: WC<p><br>SPELLING COUNTS!<br></p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>tungsten (IV) carbide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2799  -->
  <question type="shortanswer">
    <name>
      <text>names 22</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: NaCN<p><br>SPELLING COUNTS!<br></p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>sodium cyanide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2800  -->
  <question type="shortanswer">
    <name>
      <text>names 23</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: SnF<sub>2</sub><p><br>SPELLING COUNTS!<br></p><p></p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>tin (II) fluoride</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2780  -->
  <question type="shortanswer">
    <name>
      <text>names 3</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: Pb(CO<sub>3</sub>)<sub>2</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>lead (IV) carbonate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2781  -->
  <question type="shortanswer">
    <name>
      <text>names 4</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: Fe<sub>2</sub>(CO<sub>3</sub>)<sub style="font-size: 10.5px;">3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>iron (III) carbonate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2782  -->
  <question type="shortanswer">
    <name>
      <text>names 5</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: FeSO<sub style="font-size: 10.5px;">4</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>iron (II) sulfate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2783  -->
  <question type="shortanswer">
    <name>
      <text>names 6</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: FeS<br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>iron (II) sulfide</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2784  -->
  <question type="shortanswer">
    <name>
      <text>names 7</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: NaNO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>sodium nitrate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2785  -->
  <question type="shortanswer">
    <name>
      <text>names 8</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: NaNO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>sodium nitrate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

<!-- question: 2786  -->
  <question type="shortanswer">
    <name>
      <text>names 9</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[Name this compound: NH<sub>4</sub>NO<sub>3</sub><br><br><p>SPELLING COUNTS!</p>]]></text>
    </questiontext>
    <generalfeedback format="html">
      <text></text>
    </generalfeedback>
    <defaultgrade>1.0000000</defaultgrade>
    <penalty>0.3333333</penalty>
    <hidden>0</hidden>
    <usecase>0</usecase>
    <answer fraction="100" format="moodle_auto_format">
      <text>ammonium nitrate</text>
      <feedback format="html">
        <text></text>
      </feedback>
    </answer>
  </question>

</quiz>