$course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8E: neutralization/titration calculations calcium carbonate mg to ml What volume of {M} M hydrochloric acid will neutralize {mg} milligrams of calcium carbonate?

]]> 4.0000000 0.3333333 0 0 0 abc 1 {mg}*.01998/{M} 0.03 1 1 4 1 0.2500000 2 0 1 ml 0.001 L 999 mg 999 g 999 mol private M calculated uniform 0.1 1 2 100 1 0.49 2 0.11 3 0.27 4 0.81 5 0.75 6 0.88 7 0.93 8 0.31 9 0.86 10 0.78 11 0.14 12 0.63 13 0.28 14 0.53 15 0.13 16 0.69 17 0.77 18 0.23 19 0.26 20 0.68 21 0.39 22 0.27 23 0.57 24 0.41 25 0.86 26 0.55 27 0.48 28 0.99 29 0.44 30 0.75 31 0.30 32 0.31 33 0.32 34 0.81 35 0.17 36 0.26 37 0.71 38 0.77 39 0.91 40 0.71 41 0.11 42 0.38 43 0.62 44 0.22 45 0.22 46 0.61 47 0.62 48 0.91 49 0.70 50 0.16 51 0.87 52 0.47 53 0.48 54 0.81 55 0.97 56 0.28 57 0.80 58 0.11 59 0.32 60 0.30 61 0.64 62 0.24 63 0.64 64 0.29 65 0.95 66 0.64 67 0.66 68 0.75 69 0.90 70 0.78 71 0.40 72 0.46 73 0.39 74 0.51 75 0.94 76 0.21 77 0.62 78 0.37 79 0.10 80 0.37 81 0.40 82 0.23 83 0.79 84 0.89 85 0.83 86 0.39 87 0.65 88 0.57 89 0.70 90 0.28 91 0.41 92 0.15 93 0.91 94 0.51 95 0.16 96 0.34 97 0.85 98 0.62 99 0.76 100 0.69 100 private mg calculated uniform 50 1000 0 100 1 77 2 458 3 60 4 764 5 918 6 500 7 122 8 333 9 330 10 773 11 208 12 383 13 704 14 57 15 231 16 373 17 988 18 728 19 365 20 234 21 694 22 887 23 363 24 812 25 317 26 619 27 987 28 996 29 768 30 311 31 465 32 344 33 624 34 125 35 829 36 237 37 234 38 778 39 648 40 775 41 53 42 578 43 137 44 170 45 168 46 512 47 635 48 483 49 490 50 905 51 771 52 452 53 344 54 308 55 209 56 464 57 396 58 710 59 981 60 613 61 876 62 751 63 529 64 925 65 917 66 436 67 350 68 131 69 739 70 224 71 895 72 670 73 585 74 333 75 837 76 120 77 170 78 997 79 522 80 623 81 303 82 964 83 851 84 51 85 666 86 139 87 485 88 936 89 467 90 96 91 885 92 274 93 839 94 318 95 850 96 190 97 138 98 936 99 888 100 413 100 calcium carbonate ml to g A sample of calcium carbonate was titrated to the endpoint with {M} M hydrochloric acid. If {ml} ml of acid was used, what was the mass of the sample?

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]]> 4.0000000 0.3333333 0 0 0 abc 1 {M}*{ml}*.050045 0.01 2 1 3 1 0.2500000 0 0 1 g 1 grams 1000 mg private M calculated uniform 0.1 1 2 100 1 0.7 2 0.2 3 0.2 4 0.1 5 0.4 6 0.7 7 0.5 8 0.7 9 0.9 10 0.6 11 0.1 12 0.9 13 0.6 14 0.6 15 0.9 16 0.2 17 0.6 18 0.3 19 0.1 20 0.8 21 1.0 22 0.6 23 0.1 24 0.5 25 0.8 26 0.7 27 0.9 28 0.8 29 1.0 30 1.0 31 0.4 32 0.3 33 0.5 34 0.5 35 0.4 36 0.9 37 0.6 38 0.9 39 0.6 40 0.9 41 0.1 42 1.0 43 0.9 44 0.1 45 0.7 46 0.1 47 0.6 48 0.7 49 0.4 50 0.7 51 0.8 52 0.4 53 0.2 54 0.5 55 0.4 56 0.3 57 0.4 58 0.4 59 0.1 60 0.2 61 0.5 62 0.8 63 0.5 64 0.7 65 0.5 66 0.3 67 0.5 68 0.4 69 0.2 70 0.8 71 0.5 72 0.3 73 0.4 74 0.4 75 0.7 76 0.9 77 0.9 78 0.4 79 0.2 80 0.1 81 1.0 82 0.5 83 1.0 84 0.4 85 0.3 86 0.8 87 0.6 88 0.7 89 0.2 90 0.8 91 0.6 92 0.9 93 1.0 94 0.9 95 0.4 96 0.4 97 0.4 98 0.2 99 0.9 100 0.3 100 private ml calculated uniform 5 50 2 100 1 22.55 2 48.92 3 11.37 4 10.09 5 5.43 6 6.00 7 6.45 8 14.90 9 25.57 10 27.47 11 15.59 12 15.55 13 46.94 14 6.47 15 6.50 16 47.42 17 27.76 18 46.48 19 22.94 20 20.85 21 38.26 22 24.00 23 22.38 24 13.02 25 32.06 26 15.26 27 41.63 28 49.94 29 16.61 30 19.03 31 47.36 32 24.01 33 6.70 34 43.64 35 37.91 36 49.94 37 15.80 38 30.33 39 35.43 40 24.87 41 13.27 42 31.49 43 8.67 44 18.09 45 39.71 46 46.96 47 46.25 48 22.45 49 17.56 50 9.77 51 13.35 52 38.06 53 23.18 54 40.13 55 40.89 56 25.60 57 47.90 58 22.71 59 21.63 60 41.11 61 13.91 62 29.27 63 16.28 64 46.36 65 16.50 66 16.54 67 48.20 68 27.56 69 48.07 70 10.93 71 23.56 72 30.12 73 35.94 74 32.70 75 21.84 76 47.76 77 33.63 78 40.78 79 29.47 80 39.32 81 23.30 82 49.87 83 15.88 84 20.43 85 21.94 86 29.19 87 21.80 88 38.57 89 27.02 90 5.12 91 7.42 92 27.24 93 24.86 94 29.75 95 13.57 96 40.14 97 17.63 98 33.77 99 7.35 100 44.62 100 magnesium hydroxide mg to ml What volume of {M} M hydrochloric acid will neutralize {mg} milligrams of magnesium hydroxide?

]]> 4.0000000 0.3333333 0 0 0 abc 1 {mg}*.03429/{M} 0.03 1 1 4 1 0.2500000 2 0 1 ml 0.001 L 999 mg 999 g 999 mol private M calculated uniform 0.1 1 2 100 1 0.49 2 0.11 3 0.27 4 0.81 5 0.75 6 0.88 7 0.93 8 0.31 9 0.86 10 0.78 11 0.14 12 0.63 13 0.28 14 0.53 15 0.13 16 0.69 17 0.77 18 0.23 19 0.26 20 0.68 21 0.39 22 0.27 23 0.57 24 0.41 25 0.86 26 0.55 27 0.48 28 0.99 29 0.44 30 0.75 31 0.30 32 0.31 33 0.32 34 0.81 35 0.17 36 0.26 37 0.71 38 0.77 39 0.91 40 0.71 41 0.11 42 0.38 43 0.62 44 0.22 45 0.22 46 0.61 47 0.62 48 0.91 49 0.70 50 0.16 51 0.87 52 0.47 53 0.48 54 0.81 55 0.97 56 0.28 57 0.80 58 0.11 59 0.32 60 0.30 61 0.64 62 0.24 63 0.64 64 0.29 65 0.95 66 0.64 67 0.66 68 0.75 69 0.90 70 0.78 71 0.40 72 0.46 73 0.39 74 0.51 75 0.94 76 0.21 77 0.62 78 0.37 79 0.10 80 0.37 81 0.40 82 0.23 83 0.79 84 0.89 85 0.83 86 0.39 87 0.65 88 0.57 89 0.70 90 0.28 91 0.41 92 0.15 93 0.91 94 0.51 95 0.16 96 0.34 97 0.85 98 0.62 99 0.76 100 0.69 100 private mg calculated uniform 50 1000 0 100 1 77 2 458 3 60 4 764 5 918 6 500 7 122 8 333 9 330 10 773 11 208 12 383 13 704 14 57 15 231 16 373 17 988 18 728 19 365 20 234 21 694 22 887 23 363 24 812 25 317 26 619 27 987 28 996 29 768 30 311 31 465 32 344 33 624 34 125 35 829 36 237 37 234 38 778 39 648 40 775 41 53 42 578 43 137 44 170 45 168 46 512 47 635 48 483 49 490 50 905 51 771 52 452 53 344 54 308 55 209 56 464 57 396 58 710 59 981 60 613 61 876 62 751 63 529 64 925 65 917 66 436 67 350 68 131 69 739 70 224 71 895 72 670 73 585 74 333 75 837 76 120 77 170 78 997 79 522 80 623 81 303 82 964 83 851 84 51 85 666 86 139 87 485 88 936 89 467 90 96 91 885 92 274 93 839 94 318 95 850 96 190 97 138 98 936 99 888 100 413 100 magnesium hydroxide ml to g A sample of magnesium hydroxide was titrated to the endpoint with {M} M hydrochloric acid. If {ml} ml of acid was used, what was the mass of the sample?

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]]> 4.0000000 0.3333333 0 0 0 abc 1 {M}*{ml}*.02916 0.01 2 1 3 1 0.2500000 0 0 1 g 1 grams 1000 mg private M calculated uniform 0.1 1 2 100 1 0.7 2 0.2 3 0.2 4 0.1 5 0.4 6 0.7 7 0.5 8 0.7 9 0.9 10 0.6 11 0.1 12 0.9 13 0.6 14 0.6 15 0.9 16 0.2 17 0.6 18 0.3 19 0.1 20 0.8 21 1.0 22 0.6 23 0.1 24 0.5 25 0.8 26 0.7 27 0.9 28 0.8 29 1.0 30 1.0 31 0.4 32 0.3 33 0.5 34 0.5 35 0.4 36 0.9 37 0.6 38 0.9 39 0.6 40 0.9 41 0.1 42 1.0 43 0.9 44 0.1 45 0.7 46 0.1 47 0.6 48 0.7 49 0.4 50 0.7 51 0.8 52 0.4 53 0.2 54 0.5 55 0.4 56 0.3 57 0.4 58 0.4 59 0.1 60 0.2 61 0.5 62 0.8 63 0.5 64 0.7 65 0.5 66 0.3 67 0.5 68 0.4 69 0.2 70 0.8 71 0.5 72 0.3 73 0.4 74 0.4 75 0.7 76 0.9 77 0.9 78 0.4 79 0.2 80 0.1 81 1.0 82 0.5 83 1.0 84 0.4 85 0.3 86 0.8 87 0.6 88 0.7 89 0.2 90 0.8 91 0.6 92 0.9 93 1.0 94 0.9 95 0.4 96 0.4 97 0.4 98 0.2 99 0.9 100 0.3 100 private ml calculated uniform 5 50 2 100 1 22.55 2 48.92 3 11.37 4 10.09 5 5.43 6 6.00 7 6.45 8 14.90 9 25.57 10 27.47 11 15.59 12 15.55 13 46.94 14 6.47 15 6.50 16 47.42 17 27.76 18 46.48 19 22.94 20 20.85 21 38.26 22 24.00 23 22.38 24 13.02 25 32.06 26 15.26 27 41.63 28 49.94 29 16.61 30 19.03 31 47.36 32 24.01 33 6.70 34 43.64 35 37.91 36 49.94 37 15.80 38 30.33 39 35.43 40 24.87 41 13.27 42 31.49 43 8.67 44 18.09 45 39.71 46 46.96 47 46.25 48 22.45 49 17.56 50 9.77 51 13.35 52 38.06 53 23.18 54 40.13 55 40.89 56 25.60 57 47.90 58 22.71 59 21.63 60 41.11 61 13.91 62 29.27 63 16.28 64 46.36 65 16.50 66 16.54 67 48.20 68 27.56 69 48.07 70 10.93 71 23.56 72 30.12 73 35.94 74 32.70 75 21.84 76 47.76 77 33.63 78 40.78 79 29.47 80 39.32 81 23.30 82 49.87 83 15.88 84 20.43 85 21.94 86 29.19 87 21.80 88 38.57 89 27.02 90 5.12 91 7.42 92 27.24 93 24.86 94 29.75 95 13.57 96 40.14 97 17.63 98 33.77 99 7.35 100 44.62 100 $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8B: concentration Molarity - L {mol} moles of solute are dissolved in {L} L of solution. What is the molarity of the solution?

NOTE: do not enter units - the computer will mark it wrong

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A9d/Bv7rNststxm1W9WIH0j+XYFdKelipYWwwtDWAbh9e9Bxo6KGhgEULcDiTvJ5lbKIgIiICIiAiLXq66Cii6Sd+qOA4lB35AUPcdIKekLo4MTTDfg9UeKhbjfJ67McZMUPFoO13eVrUFrqbgfRtxGN73bGj8oOuqraiuk1p5C/k0bh3Bb9DYKmqw+b0MR5+se4KfoLLTUGHAdJL77xu7uSkcINSitdLQj0UY1+L3bSVt42rKICIiAiIgIiICgNIbk6njFLC7Ejx1iOA5KfVCucxqLnUSHi4gdw2BBm326W4zakfVY3a5/Bv7qzwaP0ETQHRmV3vPOV22ilbS26Fo9Z4D3HmSpBBET6O0MrSI2GF3AsP2KrFdQTW+fopdrd7XDcR+VflGXylFRbJHbNeIa7T3cEHRYLkauAwSnMsQ3+8FNKi2acwXWncNms4MPcf7+SvSCA0huTqeMUsLsSPHWI4DkoK326W4zakfVY3a5/Bv7rjc5zUXOok35eWjuGwfJW60UraW3QtHrPAe48yUHVBo/QRNAdGZXe885XGfR2hlaRGwwu4Fh+xUuiCg11BNb5+il2t3tcNxH5VksFyNXAYJTmWIb/AHgu++UoqLZI7ZrxDXae7gqzZpjBdacj2nah7j/8/JBeUREBERAREQEREGC3IwQCDzURXaPUtVl0XoZDv1RsPgphEFCrbXVUDvTM6nCRu1p/C77fe6mhIYXdLF7rj9Cro5gc0tcAQd4IzlQVw0bjl1pKQiN53sPqn8IJKhudNXs9E/DxvYdhC3crz2SKooqgNe18UrNxzjHcp23aR4Iirto4Sj7oLKi4skbIwPY4OadxHFckBERAREQYx8FF3azR17TJHhlQBsPB3YVKog89HT0NT7UU0bvh+Vb7Td2XCMtdhs7fWbzHMLN0tLLjFkYZM0dV/wBj2KnubPQ1OOtHLG7OeX5QehZRRlpuzLhFquw2oaOs3mOYUmgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiKEvl381jNPAfTuHWI9gflBr3286utSUzto2SPHDsCh7bbpbjOGNyIxte/l+666Gilr6lsUeebnH2QeJV3pKOKip2wxDAG88XHmUHKmpoqSBsMLQ1rRhdyIgIiICIiAsZQuDQSTgDiVWbrfy7Wgo3YbudKOPdyQb90vkVFmKHEk43jg3vVVllnrajWkLpZXnA4/ALnR0NRcJtSFuces47h3lW+3WiC3M6o15SNryPpyQRdt0cA1Za3aeEefqrE1jWNDWtaANwAwAs4WUBERAREQEREBEyumerp6VutPK1g7TtQdyxkBQNTpPAzZTxOkPN3VBURPfrhPulEYPCIY+e0/NBc5JoohmSRjB+o4Xn9RjzmXBBGu7BHHasATVD8DXkceWSfguc1FU08TZJoXsa/IGQgvFFI2Wige07HRj6LZVWsF3ZA3zWpdqxk5jedw7FaNYEZB2c0GVp3OVsdsqXE7OjcPEjC2y5rQS44A4nYqnfbq2qxTQO1oWnLne8eGEEICWnIODvBHDBXYZ5j/qv/AO4qY0coOmndUyMBjYC1oI2Eq0CCEf6TP+0IPO+JJ379vMq/0UjZaKB7TsdGPoqzpFQmnrBOxuIpcA43ArusF3ZA3zWpdqxk5jedw7EFpRY1gRkHZzQua0EuOAOJ2INS5ytjtlS4nZ0bh4kYVJpJGxVkEjzhjXhx8CFK326tqsU0DtaFpy53vHhhaVHaqquhfJA1uq3ZhxxnuQW2G7UE/qVLM8ndX6rcDmuGWkEcxtVDntdbT7ZKZ/8AUBrD4jK6oqqopjmKaRhHIoPQcjGVnKqNNpJVxECZrJh2jVd/fgpel0hoZ8Ne50LjwfuPigl0XFkjJGhzHBzTuIOQfFcsoCIiAiIgIiINeqo4KyLo54w4cDxHcqpcrHPRAyR5lhG3I3jvCuaxhBRrfdai3u6h1oSdrHHZ4clb6G4QV8OvE7aN7TvCi7po+ybM1GGtl3lm4O7uSrkcs9DU6zC6OVhwRu29v4QehIom1XqOuAjkwycezwPcpXKDKIiAiIgKNutpZcYsjDZ2jqv+x7FJIg89zPQ1Q9aOWN3wKuNqukdxgJ2NmZse379y6rxaW18XSRgCoaNh94ciqnBPNQVQezLJIzgtP0KD0JFqUFdFX0wmjODuc33SttAREQEREBERAREQEREBERAREQEREBERAREQEREBERARF0VdVHR0z55ThrR8exBq3a5tt9NlpBmdsY37nsVOjjmraoNbl80jtpPHvWauqlr6p0r9rnHDQOHYFa7LaxQwdJKP8w8bSfZHJBtW63x2+mETNrjtc7mVuIiAiIgIiIC4SyxwxukkcGsaMkngsTTx08LpZXBrGjJJVMul2kuMmG5ZA09Vv3Pag7Lten1xMURLKccM7X9p7OxcLXZ5bg4PPUgB2v59y77PZHVeJ6gFsHst4v8AHkrY2MMYGsAa0bAAMABBwp6aOlhEULA1g5LuREBERAREQETK0K660tCMSPDpPZjbtKDeyFoVl5o6Lquk15PcZtP4Varr7VVmWsPQx+6w7fErVpaCprXEQRF3M7gEG/V6RVk+Ww4hYd2Np+KjGtmqpcNEksh/3FWSj0YiZh1VJ0juLW7B+6moaeKnYGRMaxvJowgq1Po3VzdaZzYW8j1nfBS9Po7Qw4L2umdzednwClsLKDqigjgaGxRsYOTRhYqaWOrgdDMMscMdoXciCkXGz1NA8nVMkOdkgGfjyWtDX1VMNWGoe0e6HbB4FX/HctSW10U219NGTzAwgpc9dVVIxNUPcPdJ2fBbVustRWvD3NdFBvLyME9wVrittHAcxU0bTz1clbWEHXT08dNC2GJoaxo2LtREHRU0sVXTuhlbljh8FT7jZ6mgeTqmSHOyQDPx5K7rGO5BQIa+qphqw1D2j3Q7YPApPXVVSMTVD3D3SdnwV0ltdFNtfTRk8wMLMVto4DmKmjaeerkoKpbrLUVrw9zXRQby8jBPcFcYKeOmhbDE0NY0bAuzCygxg88rXnoKWpz00Ebz7xG3471soggqnRineD5vK6L9J6w/Khqux11Lt6PpW+8w5z4K7LG1B5/BV1FJJmGV8buI5+H5ypuj0ncBq1ceQN8jOHgpuqttJWAiaFpPvDYfioGs0Zmjy+lk6Ro9l2x3xQWGmraesZrQSteOQ3rvyvPcT0c3txSjftwVNUOkskZ6OsZrtHtt2H4cUFpRdNPVQ1UYkgka9vYu7KAiIgIiIMYUfcbRDcGZdhkwGGvH35qRRB59U0tRQVPRytLHj1XDj3FWGz30TEU9W4CTc2Q7nd/apatoYa+AxTNyODhvaeYVMr7fNb5+jkBLSeo/g790F8ysqtWa97qWrf2MeePYVZAcoMoiICIiDGFB360ecNNVA30rR1mj2h+VOrGEFDt1wkt9SJW7WnY9vMflXiGojqIWSxO1mOGQVWb/AGroHmrgb6N3rgeyea6bHdPMpxBK70Dzx9k8/FBcUTOzKICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiJlAJwMnYqXe7ma6oMcZ9BGdnb2qW0huXQxCkidh7x1yD6oUJabebjVgEeiZtk7uSCT0etesfPZ27N0bTx7VZlxawMaGtADQMADguSAiIgIiIC4SzRwROlkcGsaMkngsve2Npc4gNAySeCpt4uzq+Xo4zinadg988z2IOF1uklxmwMtgaeqz7lbllsvnGpVVLfRb2MPtdvcuNks3nThUztPQg5a0+0fwrYG4GNgHYgBoAwBgbsBZREBERAREQYyuuaohp4zJNIGNG8laVyvEFvbq+vNwYDu7+SqNZW1FfKHzOJ27Gjc3uCCVuOkUkuY6TMbDvkPrHuHBRMFNUVszmxRukefWI+54eKlbbo7LPiWrJjZ7ntHvVngp4qeMRxMDGDgEENQ6NwxYfVO6V49kbGj8qcZG2NoaxrWtG4AYAXJEBERAREQEREBERAREQERMoCIiAiIgIiICIiAiIgLGFlEGvU0cFWzUmia8do2/Hgq7X6NyxAvpHGVnuH1h3FWpYwg8+hnnop8xvfFIN4x9RxVlt2kUU5bFVYilO53suW/X2qmuDPStxIN0jdjgqpcLRU285eNeLPrtGzxHBBeA4EAg71lUu23qehIjeTLD7p3juVtpayCshEsD9YcRxHeg70TKICIiAuippIquB0MzQ5jh4jtHau9EFEuVumt8+q/Lo3Hqv5/gqWsd59WkqXf9N5+hU9U0sVXA6GZus1wwqTcKCS31PRvBLDta/wB4D7oL5lZVfsV46ZraWod1wPRuPt9nep/KDKIiAiIg4vjbJGWPaHNcMEHiqPdbe63VRZvidtYeY4q9LTuFAyvpXQuwHb2O5FBGaP3Tpo/NJnZkaOoT7QU+vPT01FVZOY5onb+Su1urWV9G2ZuA4+sBwKDcREQEREBERAREQEREBERAREQEREBERAREQFq11YyipXzv9kbBzK2cqnX64ed1fRRu9FETjHtHiUEe501bVk7Xyyu+au1uoG0FI2EYLt73cyofRu3Yaa6QbTsjH3VkQEREBERATKKCv9182j82hd6V46xHshBoX67ecPNJAcRNPXcD6x/C17LanV8pklGIGHDv1EcFr223vuFUIm5awbXuHAK8QQR08LIomhrGjACDkGBrQ1oDQBgAcFyREBERARFhzmtaXOIAG0koGQq/dtIBEXQUZBf7UnLuWpeL66oLqemJbFxfxf8AstG22ua4yYZ1Iges/l3cyg6Kemnr6jUja6SRxyXHh2kq2W2yQ0OJH4kn987m9y3KSihoYBFA0AcSd5PMrZQEREBERAREQEREBERAREQFjKyom9XXzCIMiwZ3jZ+kc0G5V3GloQOnlDSdzd5Kin6Uwg4ZTSuHNxAVcYyoranVYHSyv5nJ+PBS8Wi0725kmjYTwAJQSEOktI84ljki7SMgKXhniqIxJE8PYeIVSqtHaunYXMLZmj3NjvgtKhrp6CoD4nHGcOYdzvwgvyLXpKuOsp2TR7ncOI7FsICIiAiIgIiICIiAiIgLi5gc0tcAQeB2grkiCtXTR7AdNRDvj/Cg6eqqKCfXicWPacOafoV6Aoy52WKvaZGYjnxsdwd2FBytl2huLMDqTgdZn3HMKRyvPnsnoarD9aKZhyCDtHd2K0We9NrAIJ8NqMbP1/ugmkTKICIiAtatooq6mdDLuO0O4tPNbKIPP6qmmoap0cmWvachw49oVpst0FfCYpTioYOt+oc133W2suFNjY2Vu1jvsewqmsfPQ1QcMsljOO7sQehItO310dwpWyswDuc3kVuICIiAiIgr+kVt6WLzyJvXZseBxbzURZriaCsGufQybH9narqW6wIIBBGCFSLtQG31rmDZE/rM7uIQXgEEAjcVlQej1w84pzTSn0kW4ni1TiAiIgIiICIiAiIgIiICIiAiIgIiICIsE42nYEEZe67zKhIYfSydVvYOJVVt9G6urWQjODteeQXZdq411e94OY2ZazsA4+KsOj9B5rRdM9uJZtpzwHAIJZkbY42xsaA1owAOC5oiAiIgIi4ukaxpc44aBkk8Ag1LlcGW+kMpwXnYxp4lUpomrqsb3zSO+fNbF0uDrhWF4Pom/wAsdnPxU7o/bOgh86lb6WQbAfZH5QSNvoGUFI2JuC47Xu5lbiIgIiICIsEgDJQYc9rGlziA0DJJVRvF5dWuMEBIp+OP9T9lyvd4NVIaandiFp6xHtn8Lps9pdXydJJkU7TtO7WI4IMWq0SXCTXeSynB2ke2eQVxhgZBE2OJoYxowAFlkbYo2xxtDWN2ABc0BERAREQEREBERARFjKDKJldE9ZTUzczTMZ3nag78plQc+k1KzIgjfKeeNUFRs2k1W8+jjjjHcXO/vwQW3IxngqDX1JrK6aYnIc7q9gHBdkl2r5s61VLt9w6v0WtDq+cRa3ql4yguVnt7aKiblvpnjLzx7lI4Tf8AJZQYwqxpJb2RFtZEANY6sgG4nmrQoy/av+DT537Md+R+6CI0YqiyokpT6rhrNHb/AH9FachedRyPheJI3ljhnDmnC34r5cY907nDk5uUF2yFlVeHSmVuBNTsfzLDg/DapKn0hoJzqueYncnhBLIuLJGSt1o3te3m05CzkIMoiICIiAiIgIiICIiDSuFshuMOrINWQeq8DaP2VMqqWegqTHKC1zTkOHLmDyXoC1K+3xV8HRyDDhta7i0oI2zXsVQFPUu9MBhrvf8A3U7lef1VLNQVJjlBa9pyCOI5gqzWW7itYIJz/mGjf74596CaREQEREBQGkFr6eM1cLfSsHWA9oc+9T6xjYgo1quLrfVtecmJ5w8dnNXhkjZGB7CHNIyCOKp99tvmVT0sQxDIc7OB5Lc0cuWD5jKdm+Mn6ILMiIgIiICj7tQivonMaPSN6zO/kpBYwg8/pKmShq45m7HMO0HjneFfYpmTwsljOWuGQVVNIaHzerFQwejm39jlt6NV3VdRvO7Lo/uEFkREQEREBERAREQEREBERAREQEREBRF/rfNaAxtOJJstHYOJUtlUe8Vnntye4HMbOozuB2n4oMWqj8+r443D0Yw5/cFecYwBuURo9RebUHSuGJJuse7gPv4qYQEREBERAVd0kuOqzzKI7XbZCOA5eKmayqZR0sk7/YG7mVRnOmrKouJLpZXcOKDeslv8/q9d+2GM5fyceSumNi1bfRNoaNkDcZG1x5niVtICIiAiIgxlVq/XfLnUdO7AH814+i3r5dfMoehid6d43+6OarFFRy19U2KPO3a53ug7yUHfarW+4znI1YWnru+w7VdYomQxtjjaGsaMADguumpY6SBkMTcMaPiu9AREQEREBERAREQEymVF197paLMYd0s3BjT9Sgky4AZJwOaia2/0dNljD00g4MOwd5VbrbrV1xIkkLWe4w4A/KzRWirrQDHHqR+8/YP3QdtXfq2py1r+hj5M3/HetGOGoq3+jY+Vx4ga3zVppNG6WHBncZ38c7G/BS7I2RN1Y2NYOQGEFSg0brJsGXUib+o5Kk4dF6VmOmlkk7B1QpzHcsoNGOzW+L1aVjv6+t9VTa2mNJWTQkY1TszyzsXoChr5ajWxieEemYMY94INq1V7a6iY/PpGjVkHIreyF5/BUT0U+vE50b27CMfUKbi0pcBiWlBPNrsD4FBZcqt6S17XBlHGQXZ1n44Y3Ba9VpLUTMLYI2w545y74qLpqWeuqOjiBc9x6x4d5KCT0dom1NRJLLGHxsbq4cMjKm5bDbpdvm4Y7m0kLaoaJlDStgj2gbzzPErZQV2fRZpyYKkjkJBn5qKqLFXU7c9F0jecZ1h8N6u6xhB57HLPSyZje+N45dU/34KXpNJqiMhtSwSge0NjvwrJUUVPVNInhY/tI2/FQdXowNrqSXGP9N/5QTFJdKStHoZRrcWO2ELcyvPqilqKKUNmjdG8eqT9ipGg0gqabDKjM0fb6w8UFwRa1JX09dHrwSa3McR4LZygIiICIiAiIgIiINK426K4U+o7Y8bWP4tKpUkc1DVarssljdkHt5r0JRV4tQr4NdgxOwdU+8ORQc7TdG3GnOt1ZmbHt+47FJZXn1LUS0NW2VmQ9hw5p49hV4o6uOtpmTxHYd45Hkg2UREBERBr1dJHWUzoJB1XceR5qizRS0VWWO6skR2EfIr0JQOkdv6WAVcbfSR7H44t5+H3QSNsrm19GyXPXHVeORW6qTZa/wAyrQHn0UmGO7ORV1ygyiIgIiINS4UQrqOSA4BIy08jwKpEMklHVtkALZI3bu7evQlUdI6PoK3zhgw2Xf2O/vagtME7KiBk0Zy14yF2quaNVusySkefV67O7iFY0BERAREQEREBERAREQEREBERBG3mrNHbpHNOHvGo3x4qp26kNZXRQeyTl3YBtKkNJKvpq5sDT1YR8zv+y3dGKTUhkq3Da86je4b/AJ/RBYANUAAAADYsoiAiIgJlFq3CrbQ0Ukx3j1RzJQV3SOu6apFI13Ui2u7XcvBdujdBrPdWyD1erH38SoSGOSsqmsB1pJXb+ZO8q+09Oymp2Qx7GsGAg7UREBERAWrW1kdDSumk4DAHMrZyqZfLj57V9HGfQxkhvaeJQaM001dVl7sulkOAB9FcrTbm2+lDTtlfte7tUZo7bQB57K3rHZGDy5qxoCIiAiIgIiICImUBdU1RFTxGWV4Ywbcla9fcIbfDryHLjsa3iVT6+4z3CXXmOGA9Vo3N/ftQSFy0glqCYqXWji972nfhRtHQ1NfJqQsJ95x2N+Kk7Zo++o1ZqvLI+DOLu8q0RwxwxiOJjWMG4AbEEXQaP09Lh8wE0o4kbB4KXDcY3LKICIiAiIgIiINCttFLX7ZY8P8AfZsP7qKfopt6lWMfqZn7qyIgr8Gi0TSDNUOeOTG6qmaakhpIhHBG1jezj3rvRAREQEREBYwsog65YWTxlkrGvaeDgq/X6NbDJRO4fynH6FWRYwg8+DqijnyC+GRuzkR+VY7ZpDHORDWYjlO5/su/ClK2209fHqzN6w3PHrDxVQuNqntz+uNaEnY8bj38igvIIIysqn2q+SUeIajMkHzZ+ytsU0c8bZI3BzHDII4oOaIiAiIgIiICwsogrmkNs2GthbtH8wD6qNs1zNBVarz6CQ9fPA81c3NDmlrgC07CDxVJvFuNvq9VuehedZhPDmEF3BBAI2g8VlQOjtx6aE0krvSMHUJ9pqnsoCIiAuLmhzS1wBBGCCuSIKHc6I0Fc+Lew9Zh5hWaw13ndCI3nMsPVdniOBWL/Q+dUJlaMyw9Ydo4j7+CrlprDQ18chOI3dV/aDx8PsgvSLAOdyygIiIC0brR+eW6WIDLwNZneNy3kQef0VS6jrYpxva4ZHMHYR8Ffmva9oc05aQCCOKpV7pPNLm/AwyTrt7M71P6O1fnFuERPWhOr4cPx4IJhERAREQEREBERAREQEREBdVRM2np5JnbmNLiu1QektT0VC2EHbM7b3Db9cIKuTJVVJO10kr/AJlX6mp201NHAz1WNACqej1L09zEhHVhBd452ff4K5ICIiAiIgKqaS1nS1TaVp6kY1nf1Hd8vqrLUTtpqeSZ/qsbkqgkyVdUTtdLK/4koJ7Rmi2vrHjcSxn3/Csy16SlbSUsUDfVY3Hf2rYQEREBEXF72xsL3nDWjJJ4BBEX+v8ANaPooziWXZ3DiVXbXQm4VjYv9MbXnkF119Y6urZJznDtjRyaNytdloPMqIFw9LJ1n9nIIJJrAxjWNADWjAAXJEQEREBERAREQFH3O6RW6HJ60zh1Wc+9crncY7dT67sGR2xjeZVLlkmrqrWcS+WR2MDj2IMyzT11TryF0krzs/A7OxWW02JtNiepAfNvDTub+67rRZ2UDBLJh1Q4bTwb2BSuEDCyiICIiAiIgIsZC656qClgfPUTMhiYMufI4Na0dpO5B2rGQqHefLLoPZXOY68NrZW+xQsMuf8AcOp/5KiXH+JWjYS22aO1Eo4Pqahsf/i0O+qD3jKxkL5jqv4jdKJXEU1rtMDDu1mSPcPHXA+Sj3/xAabu9V9vZ/TTfkoPq3KL5Wi/iD00jI1mWyQDg6mI+jgpai/iSvcZHn1it83/AEHvi+pcg+kshZXi9q/iM0eqSG3K019ETsLoi2Zg7z1T8l6DY/KJolpGWstt8pXzO2CGR3RyE9jXYJ8MoLOiZWNYFBlERAREQFwfG2WNzJGtc1wwQRvXNEFRu1jdSZnp8ug9pvFn7LVtd1lt0vF8LvWZ9x2q76uRhVa9WToQamlb6Pe9g9ntCCywVEdTC2WJ2sxwyCF2qj2q6SW6fBy6F567efaFdYpY5omyRuDmOGQRxQc0REBERAREQFpXKgbX0botgcNrHcit1EHnsUktFVNkaNWWJ24/MflXumqWVVNHOz1Xj4diruklB0corIx1X9V+OB5+K46N13RTupHu6sm1meB/f7ILWiZRAREQYIyMHaFRbrR+ZXCSIDqHrM7uSvag9JKTpqJtQ0deE7f6TvQd9irPO7c1rjmSLDHdvI/3yUqqXYao01yaw7GS9V3fw/vtV0ygIiICIiCE0kpemoBOB1oTk9x/sKG0fqvN7mGE9WUah7+H99quE0ImhfE/a14IPivP3sfS1LmE6r4nb+0cUHoiLppZxU0sU43PaCu5AREQEREBERAREQEREBUzSGoM90cwerE3UHfvPz+iuEsjYYnyO9VoLj3Lz5zn1NQXb5JH58T+6C1aN03Q27pSNsrs57BsH3U0uqnhFPTxwt3MaGjwXagIiICImUFf0mqtSmZTA7ZDrO7gdnz+ij9HKTp6/pnDLYRkf1Hd+VrXmq86ukzwcsYdRvh+5KslhpRT2thIw6Xrn7IJVERAREQFBaSVpipRTMPWl9bsb+6nC4AZOwKh3Kr89r5Js9UnDR+kbvz4oNixUXnle1zxmOLDj2ngFdVGWSi8ztzA4Ykk67u/gpNAREQEREBERAXRV1UdHTOmlOGtHiexdxIG07BzVMvdzNfU6kZ9BH6v6u1Bp1lXLX1Rmftc7Y1o4DkFZ7JaRRR9PM3M7xx9gclp6P2rWxWzj/ptPH9SsiBhZREBERARFx1wBknYgzkKLvuklm0ZoTWXi4Q0kO5pees88mtG1x7ACvLfKB5cqKyGW26NdHXV7ctfVHbBEf0++fl2lfPN4vdzv9xfX3asmrKl+98rs7OQG4DsGEHs+lf8REzy+m0Wt4iZu87rBrOPa1gOB3knuXj170nvmkk/S3e51VY8HWaJJDqsP6Wjqt8AoyKGWombDDG+WV51WsYNYuPIAL07RjyEaVXxsc9xEdnpXDP+YGtLjsjG7ucQg8t2o1jnODWguJ2AAbSvq2xeQTQ+1Bj66Oouk42k1EmqzPYxuNnYSVf7Zo/aLNGGW22UVGMf/bwNZnt2BB8WUmh+k1e0OpNHrpO0+1HRyOb8cYUnH5MNN5PV0ZuG7PWj1fqvtHG3emEHxVN5NtNYB19F7of6Kdz/AKZULW2O720E19rraQDeZ6d7PqF934ON6EZGD4oPgPluTjzzxX23d9A9Fb6Hf4lYaGZ7t8oiDJD/AL24d815tpB/DpZ6sPlsNynoJN4hnHTR92djgO/KDxvRvynaWaLajKC6yyUzf/tqn0sZHIA7W/7SF7doj5fbHdiylv0P+E1R6vS514HHv3t8RjtXiWlPkw0q0R15a63Gajb/APd0pMkWOZOMt/3AKo7t+5B9709TDVwRz08rJYZGhzJI3BzXDmCNhXZrDGV8XaG+Ua/6E1ANuqTJRk5ko5jrRO7QPZPaPmvpzQXymWPTmnDaZ/m1ya3MlFK4a4HNp9tvaN3EBBdkXHXC5ICIiAsFudm8LKIKjfLSaRxqYG+gces0ewfwuFkupo5hBK70Dzx9k81bnxtkjcx7Q5jhgg8VSLrbnW+qLN8T9rD9u9Becg7llQGj9z6aPzSZ2XsHUJ4jkp9AREQEREBERB0VVMyrppIJPVeMd3aqI9stHVFudWWJ+M8iNy9CVX0mo9WVlWwbHjUf3jd/fYgn6GqFZSRzgY1htHIrZVX0Zq9SWSkedjuszv4q0ICIiAuEkTZYnRvGWuGCuaIPPZ4X0lVJCSQ6N2M/dXihqfPKGKfi4DPeN6r2k9L0dXHUgfzRqnvH7LY0XqSWTUzjuOu36H54+KCxoiICIiAqfpHTdFcukaOrK3WPfuPyAVwUJpLTmW3NlAyYnD4Hf9kHHRmp6ShfATtids7jk/XKnVTdHajoro1hOGytLT37x9/irkgIiICIiAiIgIiICIiCLv8AP0NplA3yEMH3+6rljg84u0II2MOufDd81I6UzZdTwDcMvP2+6zotBtqJyOAYPv8AQILKiIgIiIC1a+p81oZpgdrWnHed31W0oDSefUpIoQf5jtY9w/cj4IK5SwGqrIoRt13AH47V6C1oa0NAwAMAKp6M03SV75juibkd5/bKtqAiIgIiIIu+1fm1scAcPl6g8d6rNopfO7lEwjLGnXeOwbgtvSSq6a4NhB6sQGztO0/IBSGjFKGU0lS4daR2qO4fv9EE9hZREBERAREQERdc07KeB80hwxgyUENpFcehgFLEcPlHWI4D91B2i3m4VYa7PQt2yEcRwC16ieWtq3yuGs+RwwPoB3K5WuhFBRMiIHSO2vPMoN1rAxoa0ANAwAOC5IiAiIgIi6aiqgpKeWoqJWxQxNL5JHnDWgbySgxV1tNQUktXVzMhp4Wl8kjzhrQBkkr5k8p3lkq9JnzWixPfTWY5a+UZbJVDjniGHlx48lpeVbypVGmVY+2W17orDC/qtGx1SR7b+wHcPE7cY8zY18r2tY0ue44AAySfug48Mr0LQPyRXzTMsq5Wm32o7fOpWHMg/wCW32u/d2r0LyY+RKOIQ3rS2HWlID4Lc8bG9snM/p+Ody92bG1jAxjQ1gGAAMAeCCs6J+T3R3QyBrbVRN85xh9XNh8z/wDdjZ3NwFZ9XntXJEBERAREQEREBERBxLc5ztzzXmOmvkR0f0mD6q2tbarkduvC30Un9TPuMduV6giD4e0p0Nvmh1x8zvFGYic9HMzrRygcWu4928cQoqnq6ihq4qqlmkgnidrxyxu1XNcNxBHFfcl6sVu0htkluutJFVUsg2seNx4EHeD2hfLnlK8lNdoRO+vozJWWR79k5HXhJ3Nkx8nbj2HYg9S8l3ljh0h6Cy6RSRQXU9WGoOGsqew+68/B3DbsXsQORnb4r4GaXAhwOCNoI4dq+jvI75VzemRaOX+cG5Nbq0tS8/8A1DR7Lj74H/d37SHtiLGsFlAREQFqXChZX0joXbDva7kVtog89zNR1e8smidv7Vd6CsZXUjJm4BPrDkVDaSW/LW1sbckbJO7mtLR+u82rehefRzbO5w3ILiiIgIiICIiAtW4UgrKGSA73DYeR3graRB57BM+kqo5gOvG/d47f75K/xyNljbIw5a4Agqm36lFNdJCBhsoDxj4FTmjlV09u6I+tE7V8OCCZREQEREEZfabzi1SgDLo+u37/ACyqxaKnza6QvJw0nUd3H9/orw5oc0tO0HYV5/UwmmqpIjsMbyPnsQehItaiqPOaKGbPrsBPfxWygIiIC6KqAVNLNCfbaWhd6IPPIJHU9THKB1mPB+C9Ba4PaHN2gjIKo12h6C61DAMAv1h4hWuzz9Paqd3FrdQ+GxBIIiICIiAiIgIiICIsZQUu/wA3S3eUbwzVYPht+6sGj8PRWiM8Xuc757PoqjUy9PVSy7cve53xKvlJF0FHDF7jAPkg70REBERAVO0jn6S6ujzsjYGjv3n6hXDK8+q5enrJpffkLvns+yC0aNwdHbTLjrSvJ8Bs/KmlrUUPm9DBFjBawZ71soCIiAuEkjYo3Pd6rQSVzUXfqjoLTIB60hDB9/ugp8sj6qpdIRl8jydnaVfaSnFLSRQDcxoCp9kp/OLtCDuYdc+G36q7oCIiAiIgIiICrek1ZhrKNh34e/u4BWJ72xsc92xrRklUCrqHVdZLOc5e44HIcAgk9HKHp6s1LhlkW7PFytuFp2ykFFb44cYdjWf/AFHet1AREQEREGC4Devm/wAt3lLNzrJNFbPP/kqd2K2Vh2TPB9Qfpad/Mjs2+j+WPTw6H6MGlopdS7V4McBBwYmYw6T54Hac8F8mlxcSXElx2kkoMhpe7AySeA3kr6T8kHknjssEOkN/p2uucgD6aCQZFO0+0R75Hw71W/Ib5Nm3CVmll4gDqWJx8xheMiR42GQjkDnHM7eAz9EhmOKAWcsBc0RAREQEREBERAREQEREBERAXRUUkNXTy09TGyaCVpZJG9uWuad4IXeiD5R8rHkvl0NrTc7a2SWxzuwOJpnH2HHlyPgeZ80ilkp5WTRPcySNwex7HYII3EEcQvu2422lu1tqLfWwRzUtQwskjeMhwP37ee1fHnlE0IqtBtJX0L9eSilzLSTn22Zxg/qB2Hw5oPoXyS+URum1jNLWyNF6omjpx/xmbhIB8j27eIXpS+GdGNJK3RTSCkvFvcRNTvyWZwJGn1mHsIX2lYL5R6R2Kju9A/WpqqPXbzadxae0HIPaEEoiIgIiIOuWJs0T43tBa8apHYVQqynfR1kkLicscNU/Qr0FVzSaj1o2VbRtb1X93AoJW1VnntBHK49cdV/et5VLRur6KsdTuPVlGR/UNn0VtQEREBERAREQQek1N0tC2cDrRO29x/fCi9HKnobn0ROBK0t8Ru/vtVpq4BU0ksJ9tpaqFBK6nqo5cdZjwcdyD0RFxa8PaHN2gjIK5ICIiAqfpJB0Vz6UDZKwHxGz7BXBQOlEIdSQzcWPLfAj9kHLRmfpLc+I7TE847jt+uVOKp6MTaldLFuEkYPiP2JVsQEREBERBVNKIcVsUwGNePHwP7hbei82tSzw+48OHiP2XPSeLWoIpOLJB8CD9wFH6My6lwkj4PZsHbnP0QW1ERAREQEREBEXFzwxpc44AGSTyQcsrRuFdBTU0wMzBJqHDc7c42bFAXS/S1DjDSuLIs41xvd4qKhpaiqd6GJ8hG9wGQP770GKUNdVRNecN126xPevQI5Y5ma8b2vaeLTkKkPs1wY3WNK87vVwfotaKaejm1o3uikbvGMfsg9CysqItF4bXgxS4bOBnA3PHMKXzsQYyuEs0ULNaWRrG83HCibxehRehgw6cjaTuZ+6q0j5qyfLy+aV2zG8/hBbay9UTaaZsdS10uodUAHfjYqrQxCatgixkOe1p7s7V3ts1xczWFM8DkSPotWWCopXjpI3xkYO0Y+aD0JZVVtV/kje2Csdrx7hId47+atIcCMjaN+UGURa1bWxUNO6aU7BuHEoNgkAZJwOZVX0lrI5nwRRSNeG5c7VcD3KOr7rU17j0j9SIbo2nAHfzXXBbayobrQ08jgfawAD4oJPRqWnhmmfLMxj3ANaHOxs4/ZWoODgCDkHiFQ57ZXU7daWmeG88B2PguVDdKmhkHRvLo89ZjjsPZ2IL3lFq0NbFX04miPY5vEFbSAiIgIiIInSGp6C2FgPWmcGDu4qvWOl86ucYcMsjy93gdnzW1pNUdJXshB6sTfmf2AW9ovTatJLUEdaRwaO4D8k/BBPoiICIiAuqoqIqWnlqJ3iOKJhe97jsa0DJJ8F2ryXy+aUmy6GMtED9WpuzzG7G8QtwX/Elre4lB4Dp7pZNplpdWXZ5cIHO6OmYfYib6o+pPa4rs8n+h0+multNa2Aimb6WrkHsRA7fE5AHaVVgF9XeRDRBujmhUdwqIg24XTE7yRtbH/pt+B1v93Yg9HoqKnt9HDSUsLIaeBgjjjYMBrRuAWwiICIiAiIgIiICIiAiIgIiICIiAiIgKn+UbQuHTbROegw0V0XpaOU7NWQcO4jYe/O8BXBYwg+Bp6aWmqJKedhjmicWPY7YWuBwQV7X/D7pmaS6zaKVcn+Xq8zUmsfVlA6zR/U0Z729q0/L9oeLTpHDpDSRatLc9k2NzZ27Sf9wwe8OPFeS2+4VFruNNX0khjqKaRssTxwc05HzCD701gsqJ0cvkGkejlvvFMR0VXC2TGc6h3Ob4EEeClkBERAXRV0wqqSWB257SF3og88Y+SlqWvA1ZI35+C9AilbNEyRm1rwCFTb/Teb3V5A6soEg8dhU7o5UGa1hhO2J2r4cEEwiIgIiICIiBuVFu8HQXWoYBgF+sPEZVput1jt0Q2B0zh1W/c9ip1RUTVs5klJc93AD5ILPbbzRx26nZPO1krWhpaQc7FIw3GjnOI6iNx5ZwfgqdHaLhKwubSyY7SG/VdNRRVVL/OheztI2f34oPQcoqbbb5PRvayUukhPsne3uKt8UzJomyRuDmOGQQg5qPvUfTWmoGM4brd2P2W/lQd6vDadr6SEB0haQ88G7N3eggLVOKa5wSPcGtDiCezGPyrab3bgcedM+BVHjjdK4MYxz3HZgDJW82zXFzdYUz/EhBcoKymqf5M7H9jSu/K88lgnpZPSRvicOYwfipu1X94e2CsfrNOxsh3jv5oLQiA5TOBlBHXqPpbROMZw0O+ByqpaqhtNdIJJHarQSCfBSV4vplL6amI6M9Vz+Lu7sULDTzVDtSGJ0h/SMoLqL3bicCqZ8CtuKeKdutFI145tOVSnWa4tbrGmefELWY6ejmy3Xhkb4fJB6FlFB2e9is9BUYE2NjuD/wB1N5QZREQFAaS1hip2UzDgy7Xf08vFT6pukbi67OB9ljQP7+KDrs9s/wARqT0msIGYLse1yCuUUMcMYjiY1jBuDRgKK0aY1tq1hvdIcqZQYwVo3K1xXCEghrZhtZJjcVvog88DpqOryMslicfAq6SXBrbT58AMGMOA7TwVZ0gY1l3kLeLQ49675HuOicQ4dOR4Ak/ZBFMZNW1QYCXyyu3nj3q7W+2w2+ENYAX+0/G0qt6NsDrrk+xGXDvP7FXFBjG3K65qeOoiMczGvYd4K7UQUa7W426q1G7Yn7WHn2Ke0crDPRugecuhOATxC46UMaaCN/tNlwD3gn7BR+i7j/iUreBiOfiPygtqpd+rDVXB0YPo4ctaOZ4lXRecyuL5Xk7y7J+KCxWG0MdG2sqGgk7Y2EbB2qx4PYuELGxwsY31WtAHcNy7EGMKvX20R9E6rp2Brm7ZGgbHDmrEuD2tkY5jhlrgQe7igptkrDSXFrSfRykNcO08VdV5wOo4EHaDsK9GByEGUREBEWtWymGinlG9kbiEFIrp/OK+eXOQ55x3ZV1t0Hm9ugjxghgz3nafmqRSRdPWQxcHvDfDK9BwgyiIgIiIMZXyL5aNIjfvKRXMZJrU9BijiAOzLfX/APIu+AX1VfLmyy2G4XOTBZSU8k5B46rScfJfC088lTUSTzOL5ZHF73He5xOSSgsWgGjn/qvTa2WktJglk16jHCJvWd8hjvIX2qyMMaGtDWtAwGgbAP7wvn/+G+xgy3m/yM2sDKOF3f1n/wD/ADX0GgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIKn5RtGhpXoLcra1mtUiMzU2zb0rOs3Hftb4lfFpBBwV9+4Xxh5TrENHvKJeaGNurA6bp4QBs1JBrgDsGSPBB7D/DppCaqxXKwSvy6ikE8AJ29HJ6wHYHDP+9e3r5D8it6Nn8p1taXasVa11JJ26wy3/yDV9eICIiAiIgr2lEGaeGfHquLT4j9lraLzatXNDwezWHeD+6mb3F0toqBja0aw8P2VWssvRXamdzfq/EY/CC9IiICIiAuL3tjY57jhrRklclo3ZxbaarG/UwgptXUvrax8zs5ecNHIcgrVaLRHQwtkkaHVDh1idur2DkqzamNfdKZrt2uD8NyveEDCw5jXtLXNDmngRkLkiCn321CieJ4RiGQ7W+6fwtrRmsdrvo3nLSC9nZuyPmpS9Ma+0VAcPVAcOwgqsWVxbeKcji/Hhgj6FBbrlVeZUEs49Zo6o7SqRBDLW1TYwS6WQ7SfqVZdJ3H/D4wNgMo+hKjtGWNNykcd7Yzj4hBYqG3QUEIZE0a2Os873eK2yFlEHTPTRVMRjmYHtPA/ZUq6UDrfVGIkmNwywniPyr2q/pSxppYHn1g8gdxG36BB36PVrqmh6N+18J1c8wmkNaaaiETDh82RnkAo7RdxFZO0bjHk9+QsaUOPn0LTuEefHJQR9rt7rjVdHkiNu15HAK6wU0VNEI4WBjRwHHvUNou1oo5n8TIAe7Ax9VPoMYWpXW6GvhLJWgOx1Xje3xW4iDz2aKWiqzGSWyxnYR9Qrvb6rz2hinONZw6w7VW9JmNbcmkes6IE/EhSmjDiba8HhKcfAflBNoiICq2lFORURVAHVc3UJ7eCtK1q2jZXUr4JNzhsPI8CggdGq5rTJRyHBJ1mdp4j6KzZ715/U009BU9HIC17Tlp+4KlqTSaWJoZUx9JycDgn8oLVkLjJIyKNz5HBrWjJJ4KDfpTT6vUp5SeRIAUNcLvUXA6riGRZ2Mbx7+aDor6o1ldLUbg47B2DYPlhWGW3uGi4hDcyMb0uO3efko+x2l9TK2pnaRC3aAfaP4Vtwgolsq/MrhFM71Blru47/sr017XtDmkEHcRxVQvVpfRzOmhaTA45GNuoTv8F02+81FvHRjEkQ/03Hd3ckF3ysZUC3Smn1etTyh3IEELRrdJJ52llOzoWne7OXH8IOektc2WVlLGciPrP/q5fVdui1OdaepI2YEY+/0ChaOjnr6kRxgk56zzubnflXilpWUdOyGP1Wj49qDvVBuVOaW4TxkYAcXN7idivyhr5ajXQiWIenj3fqHJB32eubWUDMn0kYDXju4qSyvPoKiooajXicWSNyCD9wp6DSgFoFRTnPEsOfkUFjWhdq5tDQPfnEjhqsHMqLn0oYGnzencXc5DgfBQNTVT11R0kri9x2AY3DsCDNBTmqroYQMhzhrdw3r0BQtitJo4zPOPTPGMe6PyppAREQFGX9+pZpsb3EN+JCk1CaTuItjBzlH0KCDsTOkvEGdzcu+RV3VQ0YbrXNx92In4kK3oCIiAiIg848t9yNu8l1wa06r6qSOmac8C4OPyaQvkdfSX8SNZqaMWajz/ADax0uP6WEf+9fN2EH135FbULZ5LbWS3ElWX1T+3WcQ0/wDaGr0NRGi9GLdonZqIDHQUUMZ/2sA+yl0BERAREQEREBERAREQEREBERAREQEREBERAXzh/EjaxDf7NdQP/qKZ8Du+N2R/+z5L6PXjn8RlEJtCLdVgdeCvDc8muY/7hqD5vtdwfa7tR3CL+ZSzsmb3tcHD6L7wilZNEyRhyx7Q5p5gr4DX2/oPVmv0DsFSTlz7fBrdp1AD8wUFgREQEREHVURiWnljx6zC34hefwv6KeN49lwd8CvRV53UNDKmVvBryEHomUXVTu16aJ3vMB+S7UBERAXTVQecUssOwa7C3bzXciDzyJ76WqbJjD43g4PAjgr7TVMdXTsmiOWOHw7FX7/aXdI6sgZkHbI0cO1RNBcqi3vJidlhPWa7aD/fYgvmUyq/HpTAW+kp5Gn9JB+uFr1WlD3NIpYdQn23nJHgg2tJK5sdL5ow5fIQXgcG71F6O05luYlxlsIJPedyj2snranDdaWaQ7/v2K6Wy3Nt9IIshzzte7mUHRfqc1FqfqjLoyHgfH8qtWitFDcY5Hn0Z6j+wc/oryWggggEEbVTLxanUMxkjaTTOPVO/UJ3goLm17XAEEEHcQs5VKt96qaFoYQJIfdOzHdyUsNKabV2wSh3IEEIJ7Kqekdayoqm08bgWRDaR7xWK7SOedpjgZ0DDvdnLj+FH0FBNcJxHGDgHrPO5o4+KCb0Xpy2OaoI2Ow1v3+yaU05LIagDY3LXHx2fdTtPTspqdkMYw1gwEqadlVTPgk2teMFBWdHK5sFS+nkIDZtrSfez+/yVryqFXUM1vn1JQcZ6r/eHDxUjRaRzwMDKhvTNG52cO/dBbcrBc1rSXEADflQLtKabVy2CUu5EgBRFwvVTXgx7Ioj7DTv70HVdawV1wfK09T1Wdo/vKs9ipzT2qMOGHPJeQoCz2l9dOJJWkUzTtO7WI4BXIDAAAwEGUREBERBr1NHDWRdHOwPbw5g8wqfeKCO31oiiLnNczX6xzjaR9leMqoaTODrmzBBxCM7d21xQdNtsstyhdK2VjGB2rg7TnAP3U3SaN0tO4PmcZ3jgdjfgtXR64UtLRPjmmax5lJAPcB9lYY5Y5ma8b2vbzachByDQAAAABsGOCysZWUGHNa5pa4Ag7wVC1WjVNMS6B7oSfZ3t+CmsrhLNFCzWlkaxvNxwgoddSOoqySnc8OLMbQMbxlS1qsEVZSx1M0ztR2fRt2bjjeo+8zR1F2nlicHMOMEccABWSwTxG1QRCRvSDOWZ27yd2/igkKelhpYhHCwMaOS7kyiAiIgg9IqSA0LqjowJQR1hsz381XKGjfX1Qgjc1riCetu2K06Q7bO/wDqb9VXbLURUtybNM8MjAI1j2hBIR6KzE+kqY2j9LSfqpihs9LQkOY3Xk99+0ju5LnHdqCU4bVM/wB3V+q3A4OAIOQeIQZRMogIiICgNKTikgHN/wBip9QGlP8A9JAf1n6INTRYf5uc8o8fMK1KraLbKuoH6B9VaUBERAREQfP38TEh6TRqLIwBUu//AFBeCRM6SRjPecBsXu/8S7MVejb9u1lQPgY/yvC6V/R1UL9nVeDt7Cg+92sDGhrRgAAAdi5LGVlAREQEREBERAREQEREBERAREQEREBERAREQF5n5eIhJ5LKx53x1ELh364H3Xpi828upA8lFxBO+aAD/wDsag+SV9leSSUy+SzR9zt/m5b8HuH2XxqvsfyQAjyU2DIx6J//AOx6C8IiICIiAvP7gMXKqHDpnfUr0BUC4/8A8nVf9Z/1KC60GTbaU/8AJb9AtpatvGLZSf8ARZ9AtpAREQEREGMZ5KKrtH6SqJkYDDJzZuPeFLLhJIyNhc5zWjm44QedDaVY4dFTnM9SMcmN+6rnfuV+huNHOcR1Ebjyzg/BApLfTUMerBGG53uO0nvW0mUQFwcwPaWvAc07wdoXNMoKbfqGGiqY+gaWiRuSM7AV0260TXJj3xSRsDDg62Vv6Un/ADFOP0n6po9X0lHDMKiYMc5wIBB5INin0WY1wdUVBd+lg1fmpyCnjpohHCxrGjgFxgrKap/kzsf2NK78oCIiDpnpo6mIxzMa9p4FUy8UUdDXmGIu1C0O6xzgn/4V5yqdpIQbqccIxns3/lBwt9kmuEHTsljYzJbh2SdimaXRqmhIdO90xHs7m/Ba9huNHTUPQzTtZJrk4OeOFPxTxTt1opGvHNpyg5NYGNDWgNaBsAXJMogIiIC4ueGNLnHAAySeS5KA0lrDFTspmHBl2u/p5eKDRul+lqHGGlcWRZxrje7xUXDTVFW49DE+TmQM/P4rbs9s/wARqT0msIGYLse1yCuUUMcMYjiY1jBuDRgIKS+zXBjdY0ryOTcH6LWimno5taN7opG7xjH7L0LBWjcrXFcISCGtmG1kmNxQa9ovDa8GKXDZwM4G545hS+di88DpqOryMslicfAq6SXBrbT58AMGMOA7TwQal4vQovQwYdORtJ3M/dVaR81ZPl5fNK7ZjefwjGTVtUGAl8srt5496u1vtsNvhDWAF/tPxtKCpNstxczWFK4DlkBa0tPPSv8ASRviPPGPmvQsbcrrmp46iIxzMa9h3goK1ar/ACRvbBWO149wkO8d/NWkOBGRtG/Ko92txt1VqN2xP2sPPsU9o5WGejdA85dCcAniEE2tatrYqGndNKdg3DiVsql36sNVcHRg+jhy1o5niUHTX3Spr3HpHase8RjcO/muuC21tSNaGnkc07jjAPxU1YbQx0bayoaCTtjYRsHarHg9iChT2ytpm60tM8N5ga35XOhulTQyDo3l0eesxx2Hs7FesKvX20R9E6rp2Brm7ZGgbHDmgmKGtir6cTRHsc3iCtpUqyVhpLi1pPo5SGuHaeKuqAiIgKC0ob/kIXcpf/aVOqI0jYXWh591zT88fdBFaLuxXyt5xfcK2KmaOv1buwe+0j5ZVzQEREBERB4R/ErTF9s0eqcbI5po8/1Bp/8AavndfVH8QVvNX5NxUgbaOtjlJ7CHM+rgvldB952uqFdaKKracieBkuees0H7rcVP8l1yF08mWj8+tkspWwOPbHln/tVwQEREBERAREQEREBERAREQEREBERAREQEREBeT/xC1Ig8nEUWds9fEzHPDXu/9q9YXgf8SlxxT2C1tcMufLUPbywGtafm/wCCD58X2r5Nqc0vk20diIwTQxvx/UNb7r4sZG6R7WMGs5xAAHElfeNsoW2200VA0gtpoGQjua0N+yDcREQEREBee1jtatndzkcfmV6A54YxzjuaCSvOxmSTtc76oL/Rt1aGBvKNo+AC71xa3VaGjcAAuSAiIgIi4ve2NjnuOGtGSUGhdbrHbohsDpnDqt+57FUKqrqa6XMz3PJONUbvglXUvrax8zs5ecNHIcgrVaLRHQwtkkaHVDh1idur2DkgrUdor5W6zaV+P1Yb9V01FFVUv86F7O0jZ/fivQMLDmNe0tc0OaeBGQgp9tvk9G9rJS6SE+yd7e4q3xTMmibJG4OY4ZBCqV9tQonieEYhkO1vun8La0ZrHa76N5y0gvZ2bsj5oLLlQl4vYpCYKfBmxtdwZ+6kblVeZUEs49Zo6o7SqRBDLW1TYwS6WQ7SfqUGHOnrJsnpJZHbOZPhwW02zXEt1hTP3cwCrbQ26CghDImjWx1nne7xW2Qg89lgnpZPSRvicOYwfipu1X94e2CsfrNOxsh3jv5qxT00VTEY5mB7TwP2VKulA631RiJJjcMsJ4j8oL2DlM4GVDaPVrqmh6N+18J1c8wmkNaaaiETDh82RnkAg0Lrf3uc6CjfqtGwyDee7koSOGeqk9FG+V53kbcrYtdvdcaro8kRt2vI4BXWCmipohHCwMaOA496CmOs1xazJpXY8D8lrMdPRzZbrwyN8PkvQcLUrrdDXwlkrQHY6rxvb4oI+z3sVnoKjAmxsdwf+6m8rz6aKWiqzGSWyxnYR9Qrvb6rz2hinONZw6w7UG2iIgKm6RuLrs4H2WNA/v4q5KraUU5FRFUAdVzdQnt4IJDRpjW2rWG90hyplVjRqua0yUchwSdZnaeI+is2e9BlFjIXGSRkUbnyODWtGSTwQU3SBjWXeQt4tDj3rvke46JxDh05HgCT9lHV9UayulqNwcdg7BsHywrDLb3DRcQhuZGN6XHbvPyQRmjbA665PsRlw7z+xVxVDtlX5lcIpneoMtd3Hf8AZXpr2vaHNIIO4jig5ImVjKCD0oY00Eb/AGmy4B7wT9go/Rdx/wASlbwMRz8R+Vz0lrmyyspYzkR9Z/8AVy+q7dFqc609SRswIx9/oEFlXnMri+V5O8uyfivRlQblTmluE8ZGAHFze4nYgvULGxwsY31WtAHcNy7FG2eubWUDMn0kYDXju4qSygLg9rZGOY4Za4EHu4rmtC7VzaGge/OJHDVYOZQUcdRwIO0HYV6MDkKgUFOaquhhAyHOGt3DevQEBERAWldY+ltdSz/lkjw2rdXFzQ9jmu3OGCgolsk6K6Uz9wEjQfHYr6vO5Gugnc3aHMcR4gq/wSiemjlG57A74oO1ERAREQVrT+0G+aA3y3tbryS0kjo2ji9vXaP+5oXxNhffuF8S6eWE6NacXe1aurHFOXRf9N3Wb8nBB7n/AA6XnzrRS42h7svoqkSNHJkg3fFrj4r2hfJPkR0iFh8otNBK/Vp7kw0b87g44LD36wA7nFfWuUGUREBERAREQEREBERAREQEREBERAREQEREGMr5M8ul5/xbym1ULH60dvijpRjdkDWd/wCTiPBfUl5usFkstbdKnZBSQumfwyAM4Hady+GrjXzXO5VVfUu1p6mV00h5ucST9UFi8m1pN78otiotTWZ502Z45tZ1z8mr7TXzj/DlYfOL7c79IzMdLCKeIke2/a4jtAbj/cvo5AREQEREGnc5OhtlS/cejIHedipttj6W5U7Mb5AfDerJpJN0dtEedsjwPAbfsFEaOQmS66/CJhdn5D6lBcUREBERAWjdnFtpqsb9TC3l01UHnFLLDsGuwt280FJtTGvulM127XB+G5XvC89ie+lqmyYw+N4ODwI4K+01THV07Jojljh8OxB3ImUygjb0xr7RUBw9UBw7CCqxZXFt4pyOL8eGCPoVN6SVzY6XzRhy+QgvA4N3qL0dpzLcxLjLYQSe87kErpO4/wCHxgbAZR9CVHaMsablI472xnHxCmb9TmotT9UZdGQ8D4/lVq0VoobjHI8+jPUf2Dn9EF6RYa9rgCCCDuIWcoCr+lLGmlgefWDyB3EbfoFP5VT0jrWVFU2njcCyIbSPeKDnou4isnaNxjye/IWNKHHz6Fp3CPPjkrY0Xpy2OaoI2Ow1v3+yaU05LIagDY3LXHx2fdB2aLtaKOZ/EyAHuwMfVT6qejlc2CpfTyEBs21pPvZ/f5K15QZRMrBc1rSXEADflBUdJmNbcmkes6IE/EhSmjDiba8HhKcfAflV+61grrg+Vp6nqs7R/eVZ7FTmntUYcMOeS8hBKIiIC1q2jZXUr4JNzhsPI8CtlEHn1TTT0FT0cgLXtOWn7gqWo9JZo2hlTH0oHttO3xHFWOpo4ayLo52B7eHMHmFAV2jbYYpZoJyWsaXarxnd2oO9+lNPq9SnlLuTiAFD3C71FwOq4hkWdjG8e/mtOCPpp449bV13hueWVaqTRylpyHzOM7xwOxvwQRdjtL6mVtTO0iFu0A+0fwrbhA0AAAAAbBjgsoKderS+jmdNC0mBxyMbdQnf4Lpt95qLeOjGJIh/puO7u5K7Oa1zS1wBB3gqFqtGqaYl0D3Qk+zvb8EHW3Smn1cuglDuQIIWjW6RzzsLKZnQtO92cuP4XGp0cqaeGSXpo3MY0uI2gnHgo2ijjmroI5c9G54acHG9Byo6OevqRHGCTnrPO5ud+VeKWlZR07IY/VaPj2rNPSw0sQjhYGNHJdyAoa+Wo10IliHp4936hyUyiDz6CoqKGo143GORu8EfIhTsGlLdUCogOtxLDn5KVrrTS14zIzVk4PbsP7qrXW2OtsrGiTpGvBIJGNyCVn0oZqnzemcXc5DgfBQNTVT11R0kri9x2AY3DsC2rVaf8T6T0wjEeMgNzvVnobPS0JDmN15PfftI7uSDVsVpNHGZ5x6Z4xj3R+VNIiAiIgIiIKVfoOgu0hA2SYkH9+BU9o7UdNa2tJ2xOLT3cFraUU2tTRVLRtYdUnsP9/NaWjVT0Vc+AnqzNOO8HZ90FtREQEREBfP38RmjRD7bpNAzYf8AJ1JA73MJ/wDIZ7l9AqF0q0dg0p0Zr7LU4DKmIta/HqPG1rh3EAoPh6KZ8EzJYnOZJG4OY5pwWkHIPxX2voLpPFpfofQXdhHTSM1Kho9iVuxw+O0dhC+Lrhb6m13Kpt9ZGY6mmkdFIw8HNOCvUvIVpuLDpI6xVs2rQXNwEZcdkc+5v/cOr36qD6jRY1gsoCIiAiIgIiICIiAiIgIiICIiAiIgIi07pdKSzWqquVdKIqWljMkjzwA5cyg8d/iF0rFFY6XRmnl9NWuE9SBvETT1Qf6nDP8AsK+b8Kb0t0lqdLNJq281WQ6d+WMz/LYNjWjuGPmrH5ItEDpZpxTCaPWt9CRU1JxsOD1WeLseAKD6K8lei50V0At9JLHqVc485qQd4e/ge5oa3wV2WMFZQEREBEWHOaxpc44AGSSgqmk1R0ldFCN0bckdp/YBbui8BZSzTkbXvDR3Afuq5Vzmqq5Zjve4kD6BXe3U/mlvhhxta3rd+8/MoNtERAREQEREFZv9pd0jqyBmQdsjRw7VE0FyqLe9xidlpPWY7aD2q94zyVIvYjF2mbE1rWs1QdUY24yUExHpTBq+lppGn9LgR88LXqtKHuaRSw6hPtvOSPBatJYKispY6hkkbQ7bh2fwt2HRU5zPUjHJjfuggmsnranDdaWaQ7/v2K6Wy3Nt9IIshzzte7mV2UlvpqGPVgjDc73HaT3raQYLQQQQCCNqpl4tT6CYyRtJp3HIO/UJ4FXRadyeI7bUudggRuxnu2fNBVrfeqigAjOJIeDCcY7lLDSmm1dsEutyBGFXKaB1VVRwtODI7GeSlzotU52TxEdufwg4V2kc87THAzoGHe7OXH8KPoKCa4TiOMHAPWedzRx8VO0+izGuDqioLv0sGr81OQU8dNEI4WNY0cAgxT07KanZDGMNYMBKmnZVUz4JNrXjBXciCg11DNb6gxy5xnqPHtDmpGj0jqKdgjqG9MBuOcOH5U9dwz/DKgyNa4BhxkbidxVMpad1VUxwNdql5wCUFjdpTT6vVglLuRIwoi4XqprwY9kUR9hp3963BotU52zxAdmfwt+l0apoSHTvdMR7O5vwQQ9ntL66cSStIpmnad2sRwCuQGAABgLDWBjQ1oDWgbAFyQEREBERAXF7NdjmO3OGCuSIPOjrQy8nMd88r0OOQSRte3c4ZCo13hMN2qWgb3648dqtdml6a007t5DdT4bPsgkEREBERBxewPjcx25wwV54WugnLdzo3H4gr0VUe9w9Dd5wBscdceI2/NBdIZRNCyQbnNDh3FdijLDP01pizvZlh8P2wpNAREQFB6TQGSgZKBtjft7jv+ynFr1kAqaKaA+2wtCCr6OT9FczEd0rS3xH/wAFXBee08rqaqjlA2xuB/v5r0Br2vYHt2gjIQckREBERAREQa9ZTCrpJYD7bSFRIpJKSqa8DVkiduPML0NU/SKk6Cv6do6k23xQWyGZk8LJYzljxkLsVf0ZrNeF9I84MfWZ3Hf81YEBERAREQfPnl/0GcyRml1BEC12Iq8NG47mSH5NPh2rwZjywtc0kFpyCDgg8wvvOuoKe5UE9DWQsmpp2GOSNw2Oad4Xxv5Q9CKvQbSWSgkDn0cmZKSc/wCpH+QdhH2IKD6I8knlBj000ebSVsw/xmhaG1AJ2yt3NkHPkeR7wvSMr4X0e0hr9F73T3a2TGOogdnB9V7eLXDiCN/9lfYWhOmdu02sMdxoXasgw2opycuhfjceYO8Hj8kFnRY1gVlAREQEREBERAREQEREBERARFjWCAXAb182+XTyhtu9d/6Wtc+aKlfrVkjDsklG5oPJv17ldvLD5UWaNUclgs07TeJ2YmlYf/pWH/3kbuWQeIz8wkkuySS7fnKDDI3yvDI2l73EBrWjJJPABfYXkt0KGhWiENPMwf4lVETVjhvDiNjO5o2d5PNeW+Qvycuratmlt1i/y0Dv8hG8evIDtk7mnOOZ28F9FgFBlERAREQFEaQVfm9uMY2PlOqO7j/fapbKpV7rRWXFxacxx9Rvbg7T8fog42Wk87uUYIyxh13eG0fNXhQujlH0FEZ3DD5jn/bwU0gIiICIiAiIg4ve1jHPdsDQSe5efTSOqamSQjrSPJx2narffajze1S49aTqDx3/ACVas0HnF1gaRkNdrnw2/VBc6WDzalih2dRobsXciICIiAobSObo7Xqf8R7W+G8/RTKq2lE+tUQw+60uPicfZBraOwmS7Ncdoja53ywPqrkq5otDiKefG8ho8Np+oVjQEREBERBD6Ry9HaXN/wCI8N+/2UJo7F0l2Y4j1Gud9lvaUy7aeEH3nH6D7porF1qiYjdhoPx/ZBZUREBERAREQEREBERBU9J4tSujlA9dmPEH/wCFu6Lza1JND7jw74j9l2aTQdJb2SgbY3/I7/sonRuforp0Z2CVmPEbfsUFxREQEREBVjSmDrQVAG8FjvqPurOo2903nFqlAGXMw8eG/wCWUEXotP1p6c8R0gH1+oVmVEtNT5rdIJDsaTqO7j++Pgr2gIiICIiCj3mm82ukzQ3DXnXb47T81Y7BU+cWtjSetF1D3cPktXSal6SljqWjbGdV3cf3+qjtHKvoLh0JOGTDHiN33QXBEyiAiIgIiIC0bpRCuoZI8dcdZnYRuW8iDz6lqH0VWyZuQ+N20HjneFfYZ2VELJYzljhkFVbSGgMFSKqNvo5djux3D4rt0cuOo80Uh6rjmMngeSC0IsZysoCIiAq1proZQabaPy22tAbIOvT1AGXQycHDmOBHEKyog+FtItHLlove6i03ODoqiE5/S9vBzTxB/bfsW1olpfc9DL3Hc7ZJh2NWWFx6kzOLXDj2civrDT7yf23Tyzea1QbDWwgmlq2t60R5Hm08R9DhfJGkui920Tu77bd6YwzN2tcNrJG+813Ef2UH13oTp5aNOLUKmgl6OpjaPOKR7hrwnt5t5FWrIXwlaLzcbBcobjaqqSlqoj1ZI9ngeY5g7DxX0joD5cLVpAyKgv7o7bc8YEhOIJj2E+oew7O1B66iwHAgEHIPEJkeHNBlERAREQEREBERARY1gVqXG60FooJK641cNLSxjrSzPDWj48ezeg29YZwvIvKn5X6bRqOez2GWKpvBGrJKOsyl554F/ZwO08lTfKH5dai5NmteihlpqR2WvrndWWQcdQewO31u5eKOc5xc45JJySd5J4oOc881VUSzzyPlmlcXvfI7Wc4naSTx55V+8lvk2qdOLr51VtdFZKZ/+Yl3GU7+jaefM8AeZCx5NvJfX6cVbaqobJS2SJ/pajV2y82M7eZ3BfVtrtNFZbZT263U8dPSU7QyONg2Ab/jnJJ5klB301JDRU0VNTRMigiYGRxsGA1oGAB2LvREBERARFxfI2NjnvOGtGSSgjb3X+ZUJDTiWTqt7BxKqtuo3V1bHCB1SdZ55NyuVzrnV9a6Y7IwcMHIfv8AdWWwUHmlJ0r24ll2nsHAIJVrAxoa0AAbABwC5IiAiIgIiICIuEkjYo3SPOGtBJKCsaT1OvVR07TsjGse8/8Ax8yu/RelIjmqXDedRv1PzUBUTPq6t8xHXkfsH0/CvFvpvNKGGDi1u3v3n5oNpERAREQMqiXafzm6TvBy3X1R3DZ+Vca6p82oZps4LGnHfwVHpYTU1cUPGR4B+O1BcbLB5vaoGkYc4a57z/YUisNaGtDQMAbAsoCIiAiLi57WNLnHAAJKCm6QTdLdpADkMAZ8sn6lTuj0PRWljsYMji754H0VSlkdUVD5COs95PiTlX6mg83poodnUYG7OxB3IiICIiAiIgIiICIiDWroPOaGaHGS5hA7+Co1NMaarimA2sfk/degqi3an82uk8YGAXaw7iMoL01wc0OG0HaCsqOstR5zaoXH1mdQ+Gz6KRQEREBYLdZpadoOwrKIPPqyA0tZLD7jyB3Z2K7W6p87oIZs9YtAd3jeoHSem1Z4qlo2PGo7vG7++xdmi9V/NpXHf12ff7ILKiIgIiIOmop21NPJC/1XtIKoTmyUlU5p6skT/gRuXoaqmktHqVLKtg6sg1X/ANQ3fJBY6OpbV0cc7cDXbnHI8lsKsaNVuq99G87HZezv4j7qz5QEREBERAREQdNTTMqqd8Mg6rhjuPNUSpp5aGqMT8h7DkOHyIXoKir1bPP6fXjHp2bWn3hyQc7PchX0o1jiZgw8c+1SS8/pamWhq2yx5a5pw4Hj2FXejrIq2mbNEcg7xyPIoNlERAREQFA6VaIWnTG1Ot93pxIzfHK3ZJC73mngezceOVPIg+PNPfJZe9B53TOY6ttRdiOtibsHIPHsn5HgVRRv3BffEkDJo3xysbJG8FrmOGWuHIjivH9NfIFa7u6Wt0bmZbKs7TTOBNO89mNrPDI7Ag8h0O8rWkuh+pTxVHn1vbsFJVEuDR+g72/TsXu2jHlx0Sv7Y4q2d1oq3b2VZxGT2Serj+rC+a9I9C9INE5+ivNsmp2k4bLjWjf3PGw92cqDOEH3xBUw1MDJ4JWSxPGWvjcHBw5gjeuzIXwradIrzYJektNzq6J2cnoJS0O7xnBV8tfl802oGhtRNR3Bo2f5mnAPxYWoPq7Kyvnmk/iWqGtArdGIpDxMNWWD4Fh+qk4/4lbYR6TR2saf01DT9gg9yysrwib+JahAPQ6M1Dzw16sN+jSoat/iTu8gPmFgooD/AM+Z8v01UH0hlR12v9psVP091uNNRx4yDNIGl3cN58F8oXfyz6c3cOYbwaOI+xRRiLH+4df/AMlSKqrqa2ofPWVE1RM45dJM8vce8nag+iNKv4hrXSB9Po1RPr5hsFTUAsiB5hvrO/8AFeGaSaXX3S2s85vNwlqSMlkecRx/0tGwfVQu08N6veiPkj0o0sLJxSeYUDsE1dWC0Ec2t3u+nagorGPkcGsaXPJAAAySV7Z5O/IZU3B0N10tjkp6UHWZQDZJL/X7o7PWPYvVNCfJRo9oU1s8MXntyA21tQ0FzT+gbmeG3mSryARxQdVLRwUVJHS0sMcMETQ1kcbdVrQOAA3LvREBERAREQYyqzpFc9cmihdsb/NI58lv3q7Chi6GJ3+YcP8AsHNVeipZa6rbDHkknrOPsjiSg3rFbfPaoTSN9BEc/wBR4BXHC6qWmjpKdkMQw1o+K7kBERAREQEREBQmklZ0NEKdp68pw7sapouABJ2Abdqol0rfPq+SUHqZ1W/0jd+UGxYKTzm5Ne4ZZF1z38FdFFWKj80tzXOGJJes7s5fJSqAiIgIixlBX9J6nVgipgcF513dw3f32LT0ZpukrXzkbIm7O87PotK71XndymeDljTqt7h++VZ7DS+a2yPIw+Tru+3ywgk0REBERAUbe6jze1TEes8ag8dh+WVJKsaUVOZIaYHYBru79w+WfigjLPB5xdYGkZAdrnwGVelWdF6frT1BB4MH1P2VmQEREBERAREQEREBERAVa0opv5NS0bsscfmPurKtO50vndumiAy4jWb3jaEEFoxUas81MTseNdo7RsPy+itK8/oqk0lbFONzCM924/IlX9rg5oc05BGQUGUREBERBo3ak88t0sWMuA1m943fjxVNoao0VbFOM9Rwz2g7D8l6AqReqPzS4vDRiOT0jezmEF1a9rmhzTlpAIPNclDaPVnnFAIXHrwnV8OCmUBERAWtW0ja2jkgd7Q2HkeC2UQeeNdLR1QIy2WJ3wPFXukqWVdKydm5zc45FV/SSgLJBWRt2O2Sd43FdWjtw6CoNK93o5T1M8HfugtqLGVlAREQEREBERBXr9Z+kBrKZvX/ANRg9r91CW64SW+fXZtYR128HBXvCrV7suHOqqVmzOXsHA8wgsFNUxVUDZoXazHfJdyodvuM1um12nMZPWYdzu3vV0pK2CugEsDsjiDvHeg2ETKICIiAiIg6Z6WGqp3wVMMc0Ug1XxytDmuHaDsK830h8hOiF6c+ajhltNQ451qR3Uz2sOQB2N1V6ciD5jvP8PGktCXPtVdRXGMbmkmGQ+By3/yVEuXk40ytJPnejlwDRvfFEZW/FmQvtbAxhMdqD4HqKWopJTFUwSQyD2ZGFp+BXSvv10bHsLHtDmneCMhab7NbJB6S3Ub/AOqBp+oQfB2Fu0dnudxOKG3VdUf+RA5/0C+54rZQw4MVFTRke5E0fQLaI7EHxxa/JDpzdS0x2GenYd76siHHeHEH5L0Gxfw31chbJfr3FCM5MVEwvcR/W7AH/aV9DYwmEFO0b8luiOixbJQ2qOWqb/8AdVXpZM8xnY09rQFcNVckQEREBERAREygKMut1jt8OBh07h1WfcrF1vMdvaWMw+cjY3gO9VImeuqvakmkd8fwgwBPXVQxrSTSO8Srna7ay3U4YMOkPru5rqtNpZb4tZ2HTuHWd9h2KUQEREBERAREQERcJZWQxOkecNaMkoIjSGu83o+gjd6SbZs4N4qBs1D57Xsa4ZjZ1ndw3BdFdVvrqx87t59UcgNwVss1B5jRDXGJZOs/s7EEljksoiAiIgKPu9X5pbZZAcPcNRnepDKqGkdYJq0U7XZZDv8A6jvQaFvpTWV8UHsud1jyA2lX0DAAGzCr+jFJqRPq3Da7qN7hv+asKAiIgIiIMZVCuVT53cJ5t7S4hvcNg+yt14qfNLZK8HDndRveVUrbTed3CGEjYXZd/SNpQW2z0/mtshYRhzhru7ypBYwsoCIiAiIgIiICIiAiIgLGFlEFHvNL5pc5WgYY867R37wrFYKvzm2tYTl8R1D3DcV06S0nTUTaho60J2/0nf8A32qI0fqvN7i1jjhk3Vd2Ebv77UFzRMogIiICib/RedW8vaMyRdYdo4hSywRkY4IKNaa3zGvjkJwx3Vf2jn/fJXkHIyFRrtRGhr3xtGI3dZncd4VisFf5zRCF59LCMbeLeBQTCIiAiIg6qiBlTA+GQZY4YKolXTSUVY+F+Q5pyDzHAr0BRF8tprKbpIh6aPaMcRyQdtnuIr6MFx9KzY8fdSSoNBWvoKtszdo9V7eY/KvUM8dRC2WJ2sxwyCg7EREBERAREQFjBWUQV28WHXLqmjbh+98Y3O7R2qBpauehqOkicWvacOaePYea9AUVdLJFXgyR4jnA2OG49hQc7beILgwNBDJgMFhP05qRyvP56eooqgMla6N4PVO7PcVM27SMsAires3d0g3+IQWhF1xTxTxiSJ4ew7iF2ZQEREBERAREygIsFwaMnYtZ9yoozh9VED/UEG0i6Iaymn/lTxvPJrgV3ZQZREQEREBERARMrUrLjTULNaeTB4MG1x8EG0XAAknGN6r910gbGHQ0bg549aTg3u5qLuN7nrssaejg90Hae9ddttFRcCHDLIgdsjhs8BxQa8EE9dUhkbXSSO2kn6k8FcLZaY7dHnY+Zw6z/sOxd9HQQUEPRwtxn1nHaXHmVtICIiAiIgIiICIiAqxpHctd3mUR6o2yY58lK3e5C30pLSOmdsYPuqhT08tdViJnWkkdlzj8yUElYLeaqq84kHooiCO1yt2F00tKyjpmQR+q0fHtXegIiICIiDVr6ttFRSTne0dUcyqNDHJWVTYwSZJX7zxJ3qV0irunqhTMd6OI7e1y2dGaH1qx4/Sz7lBYIIG08EcMexrAAF2oiAiIgIi6p52U9O+Z5w1rclBWdJqvpKqOmB6sYy7vOz6fVd+jFLhstU4bT1G55bz81ASPkq6p7iNaSV24dqvdFSiko4oB7Ddp5nefmg2EREBERAREQEREBERAREQEREHCSNssTo3gFrhghUCqgfSVckLs60bsZ7txXoSrek1FkMrGDaMMf3cD9kExbawVtDHNnrYw7sK3FUtHKzoKw0zjhku7+obh8FbMoMoiICIiCLvlB57RFzRmWPrM7eYVVt9Y6grGTDOAcPHNp3/lX3BVOv1v8zrOlY30UpJHYeSC4MkbIxr2EOa4ZBHFclXNG7iC00Ujto2x55clY0BERAWMLKIKppBazBIauJvo3nrgeyea6rFdPM5hTyu9C88fZPNW2SNksbo3tDmuGCCqTdLY+3VOrgmF3qO+3egvGVlVyxXfWDaOodt3RvPEcirGgIiICIiAiIgIiIOippIauIxzMDm8M7x3Kr3DR6emzJTEzR79Xc5qt6xhB5/TVlRRS68MjmHiOfeFYqPSSJ4Dathjd77RlvipCttFJXZMjA2T32bD481XKzR6rpgXRYmjHFowR3hBb4po5ma8T2vbzachcshefRzT0kuY3vikHDcfgpam0nqGECojbKBvc3YflsQWxFFU+kFBPsdKY3cnjH0UlHNFKMxyMeP0nKDmtWurYqCnM0p7Gt4krazlUm9Vpq7g4A+iiJY0cNnFB1V11qq556R5bHwjadg/K64rfWTN146WRzfe1MfVTtis8fRNq6hgc522NhGxo5qw45IPPZaeemd6WJ8ZHFwx+FK2y/y072xVTjJDnGufWarVJEyaMska1zTvBCp15tf+Hzh0ZJhfnVJ3tPEZQXNr2vaHNILSMgjiuSr2jVaZI30jzks2s7jvCsGUGUyuiatpqf8AmzsYeRdt+Ci6nSWkjaRA18x5gaoQTWVr1VwpaNpdPM1uOG8/BVWq0grak6rHCFp4M3/FR8UNRVy4jY+V55bfmgma3SWWUFtG0xtPtu2uPhwUOyOetqMNEksrt+3J8Spui0Ze7D6yTVHGNm0nvKsFNSQ0kYZBG1g7N570ELbtHGsxLWEPd/wwdnjzU+GBrQ1rQANwAws4WUBERAREQEREBERAXTU1UVJTummOGNHx7FzkkZExz3uDWtGSTwVLu90dcZ8NJEDD1R73ag16yskr6p0r959Vo24HJWiyWzzGm6SRvp5Bl2fZ7FoWC06xFZO3ZvjaeJ95WZAREQEREBaF2rxQUTpAfSO6rBzK3nODWku2ADJ7FR7vcDX1pc0+iZsjHPtQa9LBJW1bIWnrSO2n6lX2CBlPCyKMYYwYAUNo7b+gpzVSN9LKOqDwb+6nUBERAREQFXtJazVgZSNO1/Xdt4DcP75KekkbFG57zhrRklUKsqXVtZJOfbdsHIDYB8EEjo5R9PXGdw6kO3xKt60LVReZUEcZGHnLn95W+gIiICIiAiIgIiICIiAiIgIiIC6ainbU08kMnqvBBXciDz2aKSjqnRklskbt47NxV2t1Y2uoo5tmudjhyKidJaDWY2sjG1uGyY5c1H6P1/mlb0Lj6KXAPY7gguSLGVlAREQFrV1GyupHwP2Z3HkeBWyiDz17ZqOqwcslidvV1ttwZcKRsrcB+57RwKj9ILZ08XnUQ9LGOsB7Q/KgrVcHW+rD9pidseBxHPwQXpFxZIyWNr2ODmuGQRxXJAREQFr1dJFW07oZRkHceIPMLYRBQK2jmoKl0Umcg5D+YG4qx2W8iqAp6hw6cDDXe9+6ka+3xXCnMUmwja143tKpVVTTUFUY5AWuachw3Y5goL/lZUFZr2KoNp6kgTYw13v/ALqdygIiICIiAiIgIiICxjasog1qmgpqxpbPCx/aRt+Kh6nRaN2TTTFp92TaFYUQUiosdwp9vQ9I3nH1h8Fols0L9vSRu8QvRMLi+JkjcPY1w/UMoKPHdrhFuqpD/Wdb6hasbelmY0+07BPeVdpbNb5Qc0rG/wBHV+ipT2Op6gsOQ6N+PEIPQmtDQA0YAGBjgFyXRS1DaqljmYdj25XegKK0hjD7RISNsbmuHxx9CVKZUJpLUtjoBBnryuGzsCCsU1TNSS9JA/Ufgjw4rsluFXOfS1Mp7NfZ8AtmyUUdbXFszNaJjCSFa4rbRw+pTRg8y3J+KCjxU09QfQwvlHNrSfypKn0crZtsgZCP1nJ+SuGBjCY7kENT6NUcWDM50x5E4b8FLxQxwsDImNY0cGjC5ogxjG5ZREBERAREQEREBERAWHOa1pc4gAbSSsPe2Npc8hrQMkngqleL06tcYICRT8x/qfsg43m7urpOhgOIAd49s8+5LLaDWSdPM30DTu98j7LhabS6vk6STLadp2ndrkcAriyNscbWMaGtaMADdhByDQBgYA7FlEQEREBEWlcrgy30plOC87GNPEoIzSK5iOPzOJ3Xf/MIO4clE2e3mvrAHg9Cw6z+3kFpgTV1XgZfLK75q70FCygpGwt2ne53MoNoNwMDYBuWURAREQERdU88dPA+WQ4awZKCE0krtSFtJGes/a/u4KNsFD51X9I8ZjhwT2ngtConkrat0rtr5HbAPp4K52uiFBQsix1z1n9pP43eCDdWURAREQEREBERAREQEREBERAREQEREHCSJssbo3tBY4YI7FRK+kfQ1j4XZwPVdzHNX5RF+t/nlJ0kYzNFtGOI4hBzsleK6iAc4GWPqv59hUoqFba51BWsmG1u545j9leo5WSxtexwc1wyCOKDmiIgIiIGNip18tfmk/Txt9BIdv6XHgriuqeCOogdDK0OY4YIQVmwXXoJBRzO9G8+jJ4HkrXlUK40MlvqjE/JadrXe8Pyp+xXbzhgpZ3elaOoT7Y/KCeRYysoCIiAtSvt8Nwg6OQYcNrXje0rbRBQKyimoJzHKCCDlrhud25U5Z7/AK2rT1jsO3NkPHvU3V0cNbCYpm5adx4g8wqbcrXPbpOuNeEnqyc+/kUF51gsqn2u+SUerDUEvg5nez9lbIp4p4hLE8PYRkEIOxFjKygIiICIiAiIgIiICIiAqvpHbiyU1sbctdgSY4EcVaFxLA5pa4AgjBB4oKVarvJbnajhrwE5LM7jzCs8V7t8rQfOAw+68YIUbXaNB5c+jeGZ3xO3KIkstxjJBpXn+nBQWGr0hooG4hcZpODW7vEqr1VVNXVJlkJL3bABtwOxbUNhuExw6ERt4l5wPgFYbbY4aAiVx6WfHrkbB3DggzZbeaCj64xNJ1n9nIKUWMLKAiIgIiICIiAiIgIiICImUDK65p4qeJ0krwxjRkkrWr7jT0EetK7L/ZYN5VPr7lPcJdaU9QHqsG4f3zQbN2vMlwcY48tgB2N4u7SuVosz69wlmBZTjbni/uXfaLC6fE9W3VjxsZxf38lamtDWgNAAG4Dgg4xxMijayNoaxowAFzREBERARFguDQS44A25KDhNPHTwulldqsaMklUa4177hVOldsaNjG8hy8Vt3q6mul6KJ2Kdh2frPPuXdYbT5w/zqdvomnqA+0eaCQsFr81i85mb6aQYaDva3kpxYWUBERAREQFVtI7h0kgo43dVpzJjieSmrrcG0FG6TI6R2xg7VTKeGWtq2xMy6SR20n5koJbR2g6aoNU8dSM4b2u4/BWvC6aaljpKdkEY6rRjvPNd6AiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgp9+txpKnp4x6KU7huB5LZ0cuWo7zKU9VxzGTz5Kw1VNHV0z4JBlrhjuVEq6aWhqnRPyHNdkO58iEHoOUUZZ7kK+lGufTs2OHPtUmgIiICIiDUr6COvpnRSbDva7i081SJ4JqGqMb8skYcjHywvQlH3S1suMONjZW+o/l2IOmz3ZtfH0chAqGjaPeHNSy89PT0VVg60c0Z3+6furfabtHcItV+GztHWbzHMIJNERAREQFwkiZKxzHtDmOGC0jeuaIKnc7A+n1pqTL4uLOLe5R1FcKi3y60TtntMO4j8q+Y5KIuVhhrCZYdWKbiQNju/wDKDvt93p69uqDqS42xuP05qQyqBU0lRQzhkzHMdwdz7ipWg0jlhxHVgysHtj1h+UFrRdNNVwVcYkgkD2nku7KAiIgIiICIiAiLGUGUTKIMYTGxZRBjG1ZREBFjKzlAREQEREBERAREQEymVH113paAYe/Wk4MbtKDfLgBknA5qBuWkUcOYqMh7xvkPqt/KhrheKmuBa46kX/Dad/eVm32epryHAdHFn13DZ4Dig1P8xW1G58srjjfnKs1qsLKXE1TiSXeG8GqQobbBQRasLRrEbXkbStvCBhZREBERAREygKq3y89OTS07vR7nuHtd3Yud7vYdr0lM7YNkjxx7Aoy2W2W4z6oy2Fp67uXZ3oO20Wp1xn1ngiBh6594jgrmyNsbAxgDWgYAHBcIII6aFkUTQ1jRgBdqAiIgIiIC4vkbGxz3nVa0ZJPBcsqr6RXTXcaKJ3Vb/NI4nkgjLpXur6x0u0RtOqwHgOfeVYNH7b5tT+cSD0sg2Z3tH5UTYrYayp6WRvoYzn+o8lcQgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAoq9Wzz+m14x6Zm1uPaHJSqIPP6SqloKsTM2OacOB49hV5pKqOsp2zRHLXfJQOkFqOTWwN/6jR9VG2i5ut9R1jmB+x493tCC7ouLJGyMa9hDmuGQRxXJAREQEREEbdLSy4xZGGztHVf9j2KnkT0NVt1o5o3ZHZ+V6Eo652qO4xbcNmaOq/7HsQddpvEdwYI5MNqBtLeB7QpXK8+ngnoajUkaY3s2gj6qyWi+sqcU9S4NnxgO4P/AHQTqLGVlAREQEREHTNTRVERjmja9h4EfTkq5X6NyR5koj0jf+G44I7irSsYQefMfPRzEtdJDKN43Hx5qcotJjsbWM1gP9Rmz4hTlXb6etZqzxh3Jw2EeKr1Zo1PGS6lk6VvunY4ILJT1cFWzXgka9vYfsu7K89PT0k49eGUeB8P7KlaXSSqgw2oa2Zo3k7HfFBbkUZS36hqdhl6J3KQY+e5STXNcMtII5jagymUyMZUZd7oLfTDUwZn51Afr3IO+sudLQNBnkw47mjaSoeXSnreipTjm5234YUC1s9bU4brSzSduSfFTcGiznNDp6gNJ9ljc/NBzi0qBdialIHNjslTVHcKauZrQSAkb2nePBQFRotIxhNPO2Qj2HN1cqGBnoqr2opmbO1B6Eij7VcW3Cl1yMStwHt5dqkEDK06y50tA0GeTDjuaNpK6bxcxb6bqYMztjAfqqe1s9bU4brSzSduSfFBPS6U9b0VKcc3O2/DCRaVAuxNSkDmx2SuEGiznNDp6gNJ9ljc/NcajRaRjCaedshHsObq5QT9HcKauZrQSAkb2nePBbS89Bnoqr2opmbO1XK1XFtwpdcjErcB7eXagkETOxMoCLqlqIYG60srWD9Rwomq0lpYsiBrpnc8ENQTeVo1l3oqIHpJQ53uM2lVaqvdbVbDJ0TD7LNnzWtTUNTVvAgic7PtcPE8UG/W6Q1NSSyH0MZ4A5ce88FH01JUVsurBG6Rx9Z3LvPFWGi0ZjZh1XJrn3GbB8eKnIoWQxhkbGsaNzWjYgh6DRyGnxJUkTSe77I/Kmw0NAAAA5BZRAREQEREBEXF8jI2Oe9wa1oySdmEGS4AbThVi83zpNanpD1Nz5B7XYF0Xe9uq8wU5LYNxPF/7LWtlqmuMudrIWnrP7eQQcLbbZbjPqM6sTfWfy/JV1pqWKkgbDC3Va0YWaemipYWxQtDWNGAAu1AREQEREBMotO4V8dvpjK/BcdjG+8UGpe7oKGDo4j/AJiQdXsHNVakpZa+rbCzaSclx4DiSuMkk9dVlzsvlkONnHsCuNptrbfTYODK/a9327gg26WmjpKdkMQw1o+K7kRAREQEREBERAREQEREBERAREQEREBERAREQEREBERBgtzsOCDzVOvVqNFL00I9A93/AGE8O5XJdcsLJonRyNDmOGCDyQVWx3fzSQU07vQvOwn2D+FbQQRkbuao91tklunxtMLvUd9u9SVivGpqUdS7qnZG88OwoLOiIgIiICIiDUr7dDcIdSUYcNrXje0qm11vnt8vRyt6vsvG4/ur6uqenjqYTFMxr2HgUFatV/MOrBWOLo9zZOLe/mO1WhkjZGB7HBzTuIOwqn3Sxy0RMsIMkG/ZvZ39i17ddai3uGodaEnawnZ4ckF6RalDcaevj1oX9Yb2HYR4LaygyiIgIiICxhZRB0z0sNUwsnjbI3kQoWr0Xifl1LKYzwa7aP2VgRBRqmz11MSXwOe0e0zrf38FrQ1VTTnMU0keOR2fBeg7Vr1FvpKrJmgY4+9jB+I2oKzT6S1kRAmayYdo1Xf34LQuNc64VfTObqjVDWtznA4/32qxT6MUr/5Mj4uw9YKqyRmKV8Z9kkeIQW6w0DaegbMR6WYBxPJvJS+F00rgaSEt3dG3HwXegxjuULpFQsmpDVNA6WLeebcqbWpcdUW2pzu6J30QVawVJp7rG3OGyjUcOfEfP6q6LzqGV0MzJGeux2W94Up/6kuHOL/s/dB0XqpNTdJiTsYTG3sA/v5qwWGgbT0DZiPSzAOJ5N5KovcXvL3b3HJ+Kv8ASuBpIS3d0bcfBB3YTHcsoghNIqFk1IapoHSxbzzblQVnrhb67pHk9E5pa8DjxHz+qttx1RbanO7onfRUWKJ88zImes8hoHagsc2lLAcQUz3drzj5KNnv9fPsbIIhyjH32rbh0WmcPTVDGf0NJ+qkafRuhiwZGumdzednwCCp+mqZPbleeWSVJU2j1bOQ6RohbxL9/wAFbYqeKBobFGxg/SMLswgiaTR2jp8OkzO/m7d8FKtjYxuq1oa3kBgLkiAiIgIiICIiAiKHuV+ho8xwkSz8Rwb3lBv1ddBRQ9JM/A4Abz3Kn3K7T3F+D1IQctjB2d55rWmmqK6o15HOkkccDG35cuxWC1aPhmrPWAF28RcB380GjabJJWETVALIN45v/ZW2KJkMbY42hrGjAA4LkBgYAHJZQEREBERARF1zTx08LpZXBrGjJJQcamqipIHTTOwxvzVHr66S4VJlkOBua3kF23S5SXGoztbEw9RvLv7VJ2Kz5Laypbs/02Hj+ooNqxWjzZnnM7cTOHVB9kflTiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiDpqKWKqgdDK0OY7eqVcrdLbp9R+XMd6j/eP2Kva6KqkirIHQzN1mnjxBQQNlvfq0lU/wD6bzx7CrLlUS5W6W3Thj+sxx6r+f4KlLNfOj1aaqPU3MkPDsKCzosBwO7vWUBERAREQYIyNqgbno8ybWmpMMk3lnB3dyU+sYQeekVFFUe3DM3wP7qw2/SNr8R1wDXf8Ru4944KYrLfT10epOzJG5w9ZvcVVrhY6miy9gMsO/WaNo7wguLZGvaHMcHNO4g5BXJUKiuVTQOJhkyziw+qf77FZ6C/UtXhkh6GU+y45B7iglkWAQdyzlAREQEREBERAVJvtKaa6SHB1Jeu0/VXZaF0trLjTdGSGyNOsx3I8u5BpaPXFs9KKV7gJYhho95qm8rz6WOehqNR4dHI07OG3mCpODSariaBKyOXHE7HHx/ZBbsqA0iuLWQeZxuBkfgvx7I3/haFRpJVytIibHFn2m7XfH9lG09PPX1GpGC97jtJ+5QbVmt7bhVubICYWNy7Bxv3Kwf+m6DlL/3rbt1vZb6URNOXb3O5lbiCjXah/wAOrejbno3N1mE/NTuj1xbPSile4CWIYaPeat26W1lxpujJDZGnWY7keXcqZLHPQ1Go8OjkadnDbzBQeg5TKqMGk1XE0CVkcuOJ2OPj+yVGklXK0iJscWfabtd8f2Qb+kVxayDzONwMj8F+PZG/8KN0fpjUXNspGWQ9Ynt4LQp6eevqNSMF73HaT9yrrbrey30oiacu3udzKDcREQEREBERAREQEWMrjJNHEwvkcGNG8u2IOWewrpqayCjiMk8gY0c9/wAFCV+krGgsom65/wCI7cO4KvvlnrKgF7nyyu3cT4IJK43+aqBjgzFCeOes78LSobfUXCTVhb1eLz6oUtb9HHOxLW7P+WN57yrJHEyGMRxMaxo3ADAQaVutFPb25A15iOtIR9OS38LKICIiAiIgIi6qipipoXSzODWN4nigzNNHTxOlleGMaMklUy7XSS4zarcthaeq37ntWLpdZLjLxbC31Wfc9q3LNZTU6tRUtIiHqMPtdvcgzZLMagtqqhvohtYw+129ytWEDcDGBhZQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREHTUU0VVC6GZocxwxhUy52qa3S7cvhceq/t5FXldcsLJ4nRyMDmOGCDxQVW0Xw0mrBUkug3B3Fn7K2Nka9gewhzSMgjaqhdbLJQuMsIL6ffuyWLptl3lt7w3a+Anazl3ckF3RdFLWQ1kIlgfrN+Y7135QEREBERAWMFZRBE19hpqzrsxDL7zRs+CrNba6qhd6VhLOD27Wn8K+LBaCCCAQd4I3oKRRXirosNa/pI/cec/A8FYaK/0lVhkh6GQ8HnYe4rFbo9TVJLovQPPujYfBV6ss9ZR514ukj95m0ILwHBwyDkcws5VBpbjVUm2GZwaPZO1qnKXShhwKqEt5uYcjxCCxItenrqWrHoZmOPLOD8N678hBlERARF01NTFSwOmldqtb8zyQcamlgq49SeJrxjZkbR48FA1NntUbtlwMR5Fwco+4XqprnFrXmKHgxp39/NakVFU1A1oYJHj3g1BOU1ntT358+Mx5a4CnqemgpYxHDG1jcY2Df3lUSajqKbrTQSR/qcMBb1uvc9E4MkJlhPsk7R3ILoi6oKiOohbLE7WY4ZBC7UBa9TSwVcepPE14xsyNo8eC5VNTFSwOmldqtb8zyVPuF6qa5xa15ih4Mad/fzQSFTZ7VG7ZcDEeRcHLNNZ7U9+fPjMeWuAoOKiqaga0MEjx7wasTUdRTdaaCSP9ThgIL3T00FLGI4Y2sbjGwb+8rvVLt17nonBkhMsJ9knaO5W+CojqIWyxO1mOGQQg7UREBERARMrQqbzQ0udaYOcPZZ1ig3srhNPFTsL5ZGsaOJKrFXpNNIC2ljEbTucdp+HBQ8klRVy9dz5X/H5cEFirdJo2ZbSRmQ++4YA7goCpq6mtkzNI554N4DuCkKPR2qqCHTkQM5H1vgrFR2mloQDHGHPHtv2n9kFcobBVVWHzZgj7fWPcFZqO201CzELOsd7ztcfFbWFlBjHJZREBERAREQETKjbnd4bewtzrzkbGD78kGzW10FBB0kzsDgBvJ7FTLhcprhMXSHVjaerGNze3vXXU1NRX1OvIS97tjQOHYFYLRYRDq1FUAZN7Yz7Pae1Br2exGTVqatvU3sjPHvVnAwMcEwsoCIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIMFoIIIBB3g8VW7to/jWnom/1RfhWVEHn9LVz0E+vC4tIOHNO49hVutt4guDQ3OpOBtYTv7ua4XOyQ14MjMR1GNjxuPfzVTnpp6GfUkaY3t3OHHuKD0DKyqxbdItXEVacjOOlHD+pWVkjJWB8bg5p3EFByRYysoCIiAiIgLGFlEEfV2airMufFqye+zYVB1ejNRH1qZ7ZQOB2OH2VsWMZ3oPPpYJ6V2JY3xke9kfNbVNeq+mGBMXtHsyDI/vxV2dG2Ruq9ocORGVGz6P0M+0MMTucZx8kGhT6UtOyopnDtjOfkpSC9W+owG1DWk8H9X6qFn0WmbtgnY8cnNx9FGz2mvp/wCZTPI/T1vygvLXteMtcHDs2qqaR1pmrBStPo4t45u/ZRDJJYXdR7mO/SSFxc9z3l7yXOJySTnJO9BN2G0NqW+d1AzGCQxh3HtVp1AGgNAAG4AbF0UMYioYGN3NjC2UHFzA5pa4BwO8EbFU77aW0hFTAMQuPWb7pVuWldIxLbKlrhs6MnxAyEEFo1WllQ6kcctk6zM8CrUqBQTCC408rjgNkGTyHFXH/Gbd/wDlM+aCv6R1pmrBStPo4t45u/Zc7DaG1LfO6gZjBIYw7j2qIqpOmrJpM51nk57/AOwrzQxiKhgY3c2MIO/UAaA0AAbgBsRzA5pa4BwO8EbFyRBUb7aW0hFTAMQuPWb7pXZo1WllQ6kceq8FzM8CFO3SMS2ypa4bOjJ8QMhUeCaSnmbNEcPacgoPRV1yVEMIzLKxg/U4BUeW610/r1Mnc04//wA4WuyKWoedRkkh5gFyC3z6QW+DY2Uyu5MH5UXUaUSuGIIGMHvPOT8Ni0oLFcJwPRajTxe7A+ClKfRZgwaioJ/TGMfMoIKouNXV/wA6d7gfZzgfAfhZprbV1mDDA8tPtOGB9lcaa00VLgxwN1vecMlbmD2IK5S6LjIdVTZ/TH+VOU1DTUjdWCFre3G34rYRBjCyiICIiAiIgIixlBlYLgASTuWvV19PQxdJO/VHAcT3BVO5Xmev6jSY4ODQd/egk7npC1gMNGQXcZOA7lAQwz11Rqxh0kjjtOfmVs220T3B+sMshzkyEb+5W+joIKGHo4WY5uO0u70Gpa7LFb2iR+JKjG1x3N7ByUnhZRAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBdFTSQ1kRinYHNO7O8d3Jd6IKdcbDPRgyQ5liHEb2+C06G5VFA/MTstO9h9U/hXzHcom4WCCsy+LEMvMDYe8IOy33mmrhqZ6OXixx+iksqgVdFUUMmrOwtHB3A9xUhQaQVFLqsnzNH2nrDxQXBFq0lxpa1uYJATxadhC2soCIiAiIgIiICIiDGExsWUQdUtPFMMSxMeOT2g/VUa4QebXCeMDDWvJHdnYr8q/pFbXTMFXE3L2DDwOIQSNpqm1VtgeD1mtDXd4C31RLdcpbdKXs60b/XYdx7VaKe/UE7ds2o73XjBQSajL3VNprXKCcOkHRt8d641F/oIWnVl6V/BrAqvX18twn6STqgbGtHshB0QU8tRKIoWFzyPVHJbf+DXD/8AFf8AJTuj9sNLAaiUYlkGA0j1W/lTiDzuWGSCUxysLHjHVKutpqm1VtgeD1mtDXd4CjtIrc6Zgq4m5cwEPA4jmoS3XKW3Sl7OtG/12Hce1Be0UZT36gnbtm1He68YK41F/oIWnVl6V/BrAg5XuqbTWuUE4dIOjb471VbXSisuEUL25YSS7uSvr5bhP0knVA2NaPZCsWj9tdSwGolbiWRoAHFo3/X6IN2O0UEXqUsZ/rGt9VuNY1gw1rWjsGFyRBjG3OxZREBERAREQEREBEWMoMplYyFF199paPLGu6WXg1p2eJQSjnta0ucQAN5J3KAuGkbIgY6MB7/fPqjuHFQlddaqvdiR+I/+G3d48122+y1NcdcgxQ++4bT3BBpvfUVlRlxfLK7ZzP8A8disFt0dDcS1u08IgdnjzUtRW2noGYhZ1jvedrj4rbwexBhrA1oa0AADYAMBckRAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREHCSGOaMxysa9h3gjYq9XaMg5fROx/wAtx+hVkWMdyDz6SOejmw9r4pG7jnB8Cpah0kmi1WVbelb7w2OHhxVmnpYaphZNG17e0bu5V+t0YIy6jkyP+G8/QoJykuNLWtzBKCfdOwjwW0vPZYKijlxIx8TxuJ3jxUhR6Q1lNhsp6Zg97YfiguWUUXSX2iqiGl/RPPsv2KT1gRkHI7EGUWCcLKAiIgIiICwQVlYLgASdgG0oIO46OxzvMtK4RSHe0jqn8KElstxj2Gnc8c2EEfJS9w0kbG4x0YDzxkdu8AoOS610ri59XLn9DtXHwQd0VkuMhx5uWDm8gBTlu0fipXNlncJpBuGOqFXorvXQkFlU89jjrZU7btI2TubDVgRyHc8bnfhBPosZWUGCCoO46OxzvMtK4RSHe0jqn8KcLgASdgG0qv3DSRsbjHRgPPGR27wCCIlstxj2Gnc8c2EEfJZislxkOPNywc3kALpkutdK4ufVy5/Q7Vx8FmK710JBZVPPY462UFht2j8VK5ss7hNINwx1QptQFu0jZO5sNWBHIdzxud+FPZQZREQEREBERARFjIQZRdck0ULNeV7WN5uOFD1ektPFltOx0zhxOxpQTeR+FGVt9o6TLQ7pZPdYfqVWKu61lbkSSlrD7DOq3xHHxKxSWurrT6KMhh3vd1WoO2tvdXWEt1+jj9xmzPeeK6aO21Vc70MfV4vOxqsdFo5TQYdUHpnjgfVHgpgMa1oa0ANG4DZhBFUGj9PSYfLiaQbi4bB4KWwsogIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAsY7llEHXLDHOwslY17TwcMhQ1XozBJl1M8xH3TtH7KdRBRaq01lHnpIS5vvt6wXTTV9VRkdBO5g93eD4FX/ABlaVVaaOrBMsLQ4+03Yf38UEPTaTuGBUwAj3o9nyKl6e80FSBqThrj7L+qfmoip0WcOtTTg9jxg/EfhRFRbK2lJMtO4Ae0BrD4oL4CCMg7EyF5/BW1NN/JnewDg07PgpODSWsi2SsZLjmNV39+CC3IoKDSelf8Azo5IyeOMhSEN2oJ/Uqmf7ur9UG6q7pHcXRgUcZwXDWeQdw5KwNe1wy1wI7FQrlMZ7lUSHjIQO4bB8gEHfa7XJcZT1tSJvrPI48h2q0wWahgaAKdjz70nWPzWbVTNprbAwby3Wd2k7VvII+ostDUsIMDWO95gwVVLlbZbdNqPOtG7a144/ur2o69Uzai1zZ9aMF7T2hBpaO3F1REaWU5fG3LSd5ap5US0zGG7U7hxcGHuOz7/ACV7QV3SO4ujAo4zguGs8g7hyUTa7XJcZT1tSJvrPI48h2rpuMxnuVRIeMhA7hsH2VwtVM2mtsDBvLdZ3aTtQYgs1DA0AU7Hn3pOsfmsVFloalhBgax3vMGCpBEFEuVtlt02o860btrXjj+6ndHbi6oiNLKcvjblpO8tW7eqZtRa5s+tGC9p7QqraJjDdqdw4uDD3HZ/fcgvaLGQuEk8MQzJKxg/U4BB2JnYo6a+26E4NQHO5MGVHTaUsH8ime7tecfJBYlwfNHEzXke1jfeccD4qnT6QV8xwx7YhyjH3Ue501TJlz5JXniSXH4oLbU6Q0MBLWPMr+AYFEVWklXMSIWMhHMdY/Fa9PYq+o/0uibzkOr8t6mKbRiFmDUTOkPut6oQVl756uXrufK87s5d8lJUmj1bUYdIBCzm/afgrXBRwUrcQRMZzIG0+K7sbUEXR2CjpSHFvSye8/aPgpQNwMAADsWUQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBYweCyiDVnt1JU5M1PG4+9jB+I2qNn0YpXg9DLJF2HrN+CnEQVGbRmsZkxvikHeQVoS2uuh/mUkneG630yr7hYwg87a+SE5D3xnnkhcSScnIOTnPevQ3wxyfzI2P/qaCqrpBbhTzNqIYw2F+A4NGMFBZaGVs1BTyNOwxj6LZVSsd3bSf5aodiEnId7p4q1skbI0OY4OadxByEHJaV0mbDbKlzjj0ZA7yNi2pJWRML5HBrRxccKpXq7CueIYD6Bhzn3zz7kEbSSNirIZH51WPa447CFahpLQH/ijvaPyq9RWaqr4DLFqBmcAvOM9y2To3XjjEf9x/CCKmcHVD3N9UuJHiVfKGVs1BTyNOwxj6Km1tpqaCNj5Q3UccZac4PIresd3bSf5aodiEnId7p4oLai4skbI0OY4OadxByFiSVkTC+Rwa0cXHCDVukzYbZUuccejIHeRsVGje6N7ZGHDmHI+Klr1dhXPEMB9Aw5z7559y52O0srA+eoZrRDYwcygjpLlWSHr1Up7A8gfDK6GxyzOw1kjzzDS5XqO2UcXqU0XeW5Wy1gaMAADsQUiGy3CYdWne0frOqPgpCHRaZ386oYwcmtJ+qtGFlBEQaOUMWOkD5j+t2z4BSUVNDAMRRMYP0twu1EGMdqyiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiIC6p6eOphdFK0OY7eERBULnZZaA9I0h8OfWzgjvC0I554f5UkjOxrsYRECSWaY+kke88nuzlSVrsclbiaY6lPv35LkRBboomQxtjjaGsaMABc0RB1TwR1ELopWhzHDBBVQudlloD0jSHw59bOCO8IiDQjnnh/lSSM7GuxhJJZpj6SR7zye7OURBJWuxyVuJpjqU+/fkuVtjiZFG2ONoaxowAERB2IiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIg//2Q== 2.0000000 0.5000000 0 0 0 abc 0 {mol}/{L} 0.1 2 1 1 0 0.1000000 3 0 private mol calculatedsimple uniform 1.0 10.0 1 100 1 0.40 2 0.22 3 0.64 4 0.53 5 0.07 6 0.72 7 0.71 8 0.37 9 0.69 10 0.35 11 0.78 12 0.64 13 0.53 14 0.52 15 0.83 16 0.47 17 0.65 18 0.10 19 0.52 20 0.59 21 0.98 22 0.36 23 0.90 24 0.30 25 0.89 26 0.84 27 0.18 28 0.78 29 0.62 30 0.38 31 0.62 32 0.20 33 0.63 34 0.43 35 0.14 36 0.34 37 0.18 38 0.06 39 0.36 40 0.90 41 0.20 42 0.10 43 0.46 44 0.95 45 0.09 46 0.09 47 0.91 48 0.86 49 0.17 50 0.36 51 0.94 52 0.89 53 0.10 54 0.73 55 0.80 56 0.10 57 0.51 58 0.07 59 0.77 60 0.78 61 0.43 62 0.54 63 0.05 64 0.31 65 0.41 66 0.88 67 0.13 68 0.93 69 0.26 70 0.69 71 0.11 72 0.45 73 0.96 74 0.58 75 0.64 76 0.21 77 0.53 78 0.50 79 0.49 80 0.93 81 0.53 82 0.21 83 0.73 84 0.54 85 0.64 86 0.60 87 0.08 88 0.07 89 0.60 90 0.85 91 0.31 92 0.14 93 0.52 94 0.55 95 0.63 96 0.85 97 0.78 98 0.03 99 0.36 100 0.27 100 private L calculatedsimple uniform 1.0 10.0 1 100 1 1.88 2 0.63 3 0.32 4 0.11 5 1.00 6 0.11 7 0.51 8 0.81 9 0.48 10 0.65 11 0.18 12 0.28 13 0.30 14 0.76 15 0.61 16 0.97 17 0.19 18 0.46 19 0.27 20 0.94 21 0.81 22 0.36 23 0.73 24 0.27 25 0.21 26 0.30 27 0.29 28 0.48 29 0.91 30 0.48 31 0.43 32 0.66 33 0.74 34 0.72 35 0.32 36 0.37 37 0.49 38 0.54 39 0.88 40 0.70 41 0.12 42 0.85 43 0.27 44 0.97 45 0.89 46 0.32 47 0.85 48 0.91 49 0.34 50 0.79 51 0.46 52 0.74 53 0.90 54 0.85 55 0.65 56 0.83 57 0.81 58 0.69 59 0.95 60 0.56 61 0.42 62 0.98 63 0.83 64 0.56 65 0.50 66 0.34 67 0.45 68 0.45 69 0.72 70 0.49 71 0.68 72 0.88 73 0.95 74 0.20 75 0.16 76 0.56 77 0.94 78 0.20 79 0.58 80 0.44 81 0.11 82 0.83 83 0.78 84 0.83 85 0.12 86 0.59 87 0.36 88 0.52 89 0.54 90 0.45 91 0.70 92 0.58 93 0.28 94 0.77 95 0.82 96 0.31 97 0.89 98 0.89 99 0.19 100 0.84 100 Try again. Do not include units in your answer. Make sure your volume is in liters.

]]> molarity - ml How many moles of solute are in {ml} mL of a {M} M solution?

NOTE: do not enter units - the computer will mark it wrong

]]> 2.0000000 0.3333333 0 0 0 abc 0 {M}*({ml}/1000) 0.001 2 1 4 0 0.1000000 3 0 private M calculatedsimple uniform 1.0 10.0 1 100 1 0.92 2 0.51 3 0.42 4 0.74 5 0.54 6 0.80 7 0.74 8 0.82 9 0.78 10 0.15 11 0.47 12 0.40 13 0.28 14 0.12 15 0.40 16 0.11 17 0.56 18 0.10 19 0.31 20 0.52 21 0.75 22 0.24 23 0.27 24 0.74 25 0.91 26 0.65 27 0.44 28 0.72 29 0.17 30 0.28 31 0.92 32 0.38 33 0.51 34 0.58 35 0.12 36 0.82 37 0.13 38 0.39 39 0.56 40 0.98 41 0.40 42 0.14 43 0.94 44 0.42 45 0.55 46 0.29 47 0.42 48 0.80 49 0.62 50 0.96 51 0.85 52 0.73 53 0.12 54 0.14 55 0.48 56 0.86 57 0.78 58 0.61 59 0.60 60 0.92 61 0.19 62 0.69 63 0.33 64 0.64 65 0.79 66 0.98 67 0.48 68 0.58 69 0.99 70 0.40 71 0.35 72 0.76 73 0.46 74 1.00 75 0.74 76 0.43 77 0.63 78 0.40 79 0.99 80 0.64 81 0.50 82 0.65 83 0.61 84 0.40 85 0.96 86 0.52 87 0.32 88 0.84 89 0.26 90 0.16 91 0.37 92 0.41 93 0.95 94 0.72 95 0.38 96 0.35 97 0.16 98 0.38 99 0.90 100 0.40 100 private ml calculatedsimple uniform 1.0 10.0 1 100 1 3.9 2 44.5 3 56.8 4 38.0 5 33.2 6 72.0 7 66.5 8 2.3 9 64.3 10 83.2 11 66.2 12 81.6 13 39.7 14 95.3 15 61.6 16 60.0 17 46.4 18 82.1 19 69.4 20 40.1 21 69.4 22 23.9 23 44.0 24 3.0 25 5.7 26 21.1 27 27.2 28 7.5 29 69.0 30 72.3 31 13.4 32 67.2 33 83.5 34 12.9 35 87.1 36 91.4 37 65.4 38 41.9 39 65.5 40 97.3 41 53.8 42 12.1 43 7.2 44 37.7 45 6.2 46 94.7 47 64.3 48 12.8 49 72.2 50 1.6 51 93.8 52 77.4 53 14.6 54 89.0 55 35.6 56 13.8 57 65.6 58 67.2 59 63.9 60 37.6 61 81.8 62 83.5 63 83.9 64 59.0 65 31.3 66 6.3 67 24.6 68 16.6 69 65.5 70 76.9 71 65.6 72 68.1 73 38.7 74 24.1 75 60.2 76 5.9 77 13.7 78 61.0 79 81.3 80 65.5 81 86.5 82 80.4 83 12.8 84 46.1 85 63.1 86 11.6 87 9.4 88 89.5 89 48.1 90 4.4 91 55.1 92 82.0 93 75.1 94 86.6 95 75.0 96 85.9 97 79.1 98 16.6 99 18.1 100 51.7 100 Molarity - what volume How many liters of a {M} M solution would contain {mol} mol of solute?

NOTE: do not enter units - the computer will mark it wrong

]]> 2.0000000 0.3333333 0 0 0 abc 0 {mol}/{M} 0.01 2 1 2 0 0.1000000 3 0 private mol calculatedsimple uniform 1.0 10.0 1 100 1 0.34 2 0.68 3 0.96 4 0.18 5 0.21 6 0.70 7 0.32 8 0.69 9 0.77 10 0.81 11 0.43 12 0.33 13 0.28 14 0.34 15 0.36 16 0.72 17 0.64 18 0.79 19 0.65 20 0.47 21 0.36 22 0.31 23 0.72 24 0.63 25 0.62 26 0.57 27 0.88 28 0.51 29 0.70 30 0.10 31 0.83 32 0.68 33 0.25 34 0.17 35 0.31 36 0.59 37 0.51 38 0.17 39 0.97 40 0.70 41 0.12 42 0.88 43 0.35 44 0.64 45 0.17 46 0.71 47 0.66 48 0.72 49 0.70 50 0.92 51 0.83 52 0.55 53 0.42 54 0.41 55 0.88 56 0.15 57 0.19 58 0.02 59 0.04 60 0.07 61 0.75 62 0.51 63 0.59 64 0.50 65 0.35 66 0.59 67 0.28 68 0.74 69 0.39 70 0.37 71 0.62 72 0.09 73 0.49 74 0.83 75 0.16 76 0.22 77 0.83 78 0.82 79 1.00 80 0.19 81 0.07 82 0.31 83 0.64 84 0.02 85 0.06 86 0.87 87 0.35 88 0.07 89 0.97 90 0.75 91 0.84 92 0.75 93 0.83 94 0.88 95 0.77 96 0.88 97 0.55 98 0.79 99 0.77 100 0.42 100 private M calculatedsimple uniform 1.0 10.0 1 100 1 0.38 2 1.94 3 1.38 4 0.97 5 0.61 6 0.35 7 0.33 8 1.70 9 0.18 10 1.76 11 0.70 12 1.09 13 1.60 14 1.62 15 1.21 16 1.80 17 0.51 18 0.16 19 1.03 20 1.07 21 1.39 22 0.23 23 1.42 24 1.83 25 1.13 26 1.08 27 0.74 28 0.45 29 1.70 30 1.22 31 0.95 32 1.51 33 0.31 34 0.24 35 1.24 36 0.96 37 0.94 38 1.45 39 0.27 40 1.81 41 1.73 42 0.34 43 1.16 44 1.63 45 1.78 46 1.56 47 0.94 48 1.12 49 1.48 50 1.38 51 1.45 52 0.19 53 1.06 54 1.31 55 1.66 56 1.10 57 1.44 58 1.81 59 1.34 60 0.78 61 1.56 62 1.65 63 0.41 64 0.63 65 0.69 66 0.11 67 0.41 68 1.85 69 1.12 70 0.69 71 0.32 72 1.76 73 1.91 74 1.70 75 1.64 76 1.72 77 1.87 78 1.48 79 0.31 80 1.92 81 1.92 82 0.55 83 1.28 84 0.30 85 0.98 86 0.39 87 0.84 88 1.52 89 1.42 90 1.74 91 0.66 92 1.70 93 1.61 94 0.37 95 0.46 96 1.75 97 1.58 98 1.97 99 0.24 100 1.54 100 $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8D: pH scale/pH problems pH problem 1 What is the pH of a {M} M solution of hydrochloric acid, HCl?

]]> 1.0000000 0.3333333 0 0 0 abc 0 -log10({M}) 0.01 2 1 3 0 0.1000000 3 0 private M calculatedsimple uniform 1.0 10.0 1 50 1 0.962 2 0.643 3 0.102 4 0.540 5 0.403 6 0.646 7 0.281 8 0.437 9 0.186 10 0.697 11 0.715 12 0.804 13 0.014 14 0.744 15 0.054 16 0.043 17 0.562 18 0.369 19 0.208 20 0.017 21 0.104 22 0.684 23 0.721 24 0.276 25 0.662 26 0.558 27 0.269 28 0.264 29 0.214 30 0.157 31 0.065 32 0.637 33 0.026 34 0.488 35 0.747 36 0.989 37 0.842 38 0.808 39 0.868 40 0.231 41 0.093 42 0.945 43 0.094 44 0.280 45 0.208 46 0.059 47 0.150 48 0.151 49 0.209 50 0.584 50 pH problem 2 What is the pH of a {M} M solution of sodium hydroxide, NaOH?

]]> 1.0000000 0.3333333 0 0 0 abc 0 14-(-log10({M})) 0.1 2 1 2 0 0.1000000 3 0 private M calculatedsimple uniform 1.0 10.0 1 50 1 0.022 2 0.070 3 0.024 4 0.002 5 0.024 6 0.051 7 0.073 8 0.049 9 0.072 10 0.049 11 0.060 12 0.003 13 0.091 14 0.041 15 0.052 16 0.062 17 0.028 18 0.090 19 0.082 20 0.009 21 0.025 22 0.007 23 0.084 24 0.043 25 0.041 26 0.052 27 0.064 28 0.043 29 0.036 30 0.006 31 0.073 32 0.090 33 0.008 34 0.088 35 0.083 36 0.095 37 0.010 38 0.096 39 0.041 40 0.005 41 0.061 42 0.013 43 0.027 44 0.086 45 0.057 46 0.081 47 0.033 48 0.085 49 0.053 50 0.040 50 pH problem 3 In a hydrochloric acid solution with pH {pH}, what is the molar concentration of H⁺?

If your calculator gives you an answer in scientific notation (for example 6.02E23) then type it in that way

Don't include units in your answer

]]> 1.0000000 0.3333333 0 0 0 abc 0 pow (10,-({pH})) 0.1 1 2 2 0 0.1000000 3 0 private pH calculatedsimple uniform 1.0 10.0 1 50 1 3.0 2 1.6 3 3.2 4 1.9 5 3.0 6 3.8 7 2.5 8 2.9 9 2.8 10 1.4 11 2.3 12 3.3 13 3.1 14 1.9 15 2.3 16 2.7 17 1.6 18 3.5 19 3.8 20 3.0 21 3.0 22 2.1 23 3.2 24 1.2 25 3.1 26 2.4 27 3.4 28 2.3 29 3.0 30 3.5 31 2.3 32 2.4 33 1.7 34 2.9 35 2.4 36 2.8 37 2.1 38 3.2 39 3.6 40 2.4 41 1.5 42 2.2 43 2.2 44 3.5 45 1.5 46 2.6 47 3.6 48 1.6 49 3.5 50 2.9 50 pH problem 4 {mol} moles of HCl are dissolved in {L} liters of solution. What is the pH of the solution?

]]> 2.0000000 0.3333333 0 0 0 abc 0 {mol}/{L} 0.01 2 1 2 -log10({mol}/{L}) 0.05 1 1 3 0 0.1000000 3 0 private mol calculatedsimple uniform 1.0 10.0 1 100 1 0.089 2 0.026 3 0.045 4 0.059 5 0.069 6 0.082 7 0.012 8 0.024 9 0.090 10 0.050 11 0.050 12 0.072 13 0.072 14 0.081 15 0.030 16 0.082 17 0.004 18 0.099 19 0.033 20 0.064 21 0.055 22 0.032 23 0.018 24 0.096 25 0.067 26 0.094 27 0.053 28 0.034 29 0.042 30 0.010 31 0.076 32 0.034 33 0.082 34 0.090 35 0.020 36 0.047 37 0.021 38 0.027 39 0.064 40 0.097 41 0.017 42 0.088 43 0.007 44 0.008 45 0.058 46 0.014 47 0.061 48 0.028 49 0.075 50 0.092 51 0.012 52 0.058 53 0.075 54 0.056 55 0.061 56 0.033 57 0.035 58 0.058 59 0.054 60 0.085 61 0.038 62 0.007 63 0.069 64 0.003 65 0.096 66 0.070 67 0.095 68 0.063 69 0.025 70 0.031 71 0.017 72 0.020 73 0.077 74 0.074 75 0.011 76 0.079 77 0.081 78 0.072 79 0.090 80 0.012 81 0.027 82 0.031 83 0.019 84 0.011 85 0.004 86 0.089 87 0.056 88 0.056 89 0.091 90 0.089 91 0.098 92 0.059 93 0.004 94 0.033 95 0.060 96 0.023 97 0.032 98 0.049 99 0.027 100 0.084 100 private L calculatedsimple uniform 1.0 10.0 1 100 1 7.2 2 6.7 3 9.5 4 2.9 5 6.8 6 5.0 7 2.0 8 7.3 9 1.7 10 4.6 11 6.1 12 1.6 13 3.9 14 2.3 15 7.4 16 7.6 17 7.0 18 8.3 19 1.7 20 6.1 21 2.1 22 1.1 23 7.0 24 2.5 25 4.6 26 6.7 27 5.8 28 2.8 29 3.8 30 4.8 31 2.4 32 7.6 33 4.7 34 1.8 35 3.5 36 4.2 37 4.0 38 1.5 39 9.8 40 5.0 41 4.2 42 2.0 43 4.7 44 8.7 45 4.1 46 3.0 47 6.5 48 4.2 49 6.6 50 7.9 51 8.9 52 9.1 53 6.6 54 2.1 55 6.9 56 6.2 57 7.1 58 8.6 59 3.0 60 9.8 61 3.7 62 3.4 63 2.8 64 2.6 65 1.1 66 2.4 67 9.6 68 5.0 69 1.2 70 8.4 71 3.7 72 5.0 73 8.2 74 6.1 75 1.4 76 9.8 77 7.2 78 9.3 79 3.0 80 9.7 81 3.8 82 1.1 83 4.6 84 8.5 85 8.2 86 6.6 87 9.2 88 2.5 89 8.6 90 7.5 91 6.5 92 1.9 93 1.3 94 3.5 95 8.6 96 4.2 97 1.7 98 3.4 99 6.2 100 5.2 100 $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8A: solvation methanol1

Water is attracted to the -OH group of the methanol molecule because water is a [[1]] molecule and O-H is a [[1]] bond. Water is not attracted to the -CH₃ group because water is a [[1]] molecule and C-H is a [[2]] bond.

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 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. polar 1 nonpolar 1 ionic 1 positive 1 negative 1 $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8D: pH scale/pH mc questions Q2 An acidic solution contains more [[1]] than [[2]].

]]> 1.0000000 0.3333333 0 1 Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> hydrogen ions 1 hydroxide ions 1 water molecules 1 water ions 1 Q3 A solution with pH 2 is [[3]] than a solution with pH 5.

]]> 1.0000000 0.3333333 0 1 Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> 3 M more acidic 1 3 times more acidic 1 1000 times more acidic 1 3 M more basic 1 Q6 An acid is defined as a substance that increases the [[1]] of a solution.

]]> 1.0000000 0.3333333 0 0 Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> [H+] 1 [OH-] 1 pH 1 temperature 1 molarity 1 Q7 A base is defined as a substance that increases the [[1]] in a solution.

]]> 1.0000000 0.3333333 0 1 Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> [OH-] 1 [H+] 1 pOH 1 temperature 1 molarity 1 $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8E: neutralization/equations eq 1 What is the correct balanced equation for the reaction between hydrochloric acid and magnesium hydroxide?

(hint: remember to balance charges)

]]> 1.0000000 0.3333333 0 true true none Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> HCl + MgOH --> HOH + MgCl

]]> 2 HCl + Mg₂OH --> HOH + 2 MgCl

]]> 2 HCl + Mg(OH)₂ --> 2 HOH + MgCl

]]> 2 HCl + Mg(OH)₂ --> 2 HOH + MgCl₂

]]> eq 2 What is the correct balanced equation for the reaction between sulfuric acid and lithium hydroxide?
(hint: remember to balance charges)

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]]> Your answer is incorrect.

]]> HSO₄ + LiOH --> HOH + LiSO₄

]]> 2 HSO₄ + Li₂OH --> 2 HOH + 2 LiSO₄

]]> H₂SO₄ + 2 LiOH --> 2 HOH + Li₂SO₄

]]> H₂SO₄ + Li(OH)₂ --> 2 HOH + Li₂SO₄

]]> eq 3 What is the correct balanced equation for the reaction between hydrochloric acid and Al(OH)₃?

(hint: remember to balance charges)

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]]> Your answer is incorrect.

]]> 3 HCl + Al(OH)₃--> 3 HOH + AlCl₃

]]> HCl₃ + Al(OH)₃--> H(OH)₃ + AlCl₃

]]> HCl + AlOH --> HOH + AlCl

]]> HCl + Al(OH)₃--> 3 HOH + AlCl

]]> eq 4 What is the correct balanced equation for the reaction between nitric acid and ammonium hydroxide?

(Hint: remember to balance charges)

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]]> Your answer is incorrect.

]]> HNO₃ + NH₄OH --> NH₄NO₃ + HOH

]]> 4 HNO₃ + NH₄(OH)₄ --> NH₄NO₄ + 4 HOH

]]> HN + NOH --> N₂ + HOH

]]> 4 HNO₃ + 3 NH₄OH --> 12 NHNO + 9 HOH

]]> eq 5 What is the correct balanced equation for the reaction between sulfuric acid and calcium hydroxide?

(hint: remember to balance charges)

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]]> Your answer is incorrect.

]]> Ca(OH)₂ + H₂SO₄ --> CaSO₄ + 2 HOH

]]> 2 CaOH + H₂SO₄ --> 2 CaSO₄ + 2 HOH

]]> Ca(OH)₂ + 2 H₂SO₄ --> CaSO₄ + HOH

]]> eq 6 What is the balanced equation for the reaction between hydrofluoric acid and potassium hydroxide?

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]]> HF + KOH --> HOH + KF

]]> 2 HF + K(OH)₂ --> 2 HOH + KF₂

]]> 3 HF + POH --> 3 HOH + PF₂

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8B: concentration factors Select ALL the conditions that would INCREASE the rate of dissolving:

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]]> stirring/mixing

]]> higher temperature

]]> smaller crystals

]]> larger crystals

]]> stronger ionic charge

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8A: solvation methanol Methanol dissolves in water because of:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. hydrogen bonding

]]> ion-dipole forces

]]> London dispersion forces

]]> covalent bonding

]]> ionic bonding

]]> methanol2 When methanol (CH₃OH) dissolves in water,

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]]> the covalent bonds in the methanol molecule break

]]> the methanol molecule is surrounded by water molecules

]]> the water reacts with the methanol

]]> The C, H, and O atoms in the methanol separate from each other

]]> NaCl1 After sodium chloride dissolves in water, sodium ions are attracted to:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. sodium ions from NaCl

]]> chloride ions from NaCl

]]> oxygen atoms in H₂O

]]> 2O]]> the whole H₂O molecule

]]> NaCl2 After sodium chloride dissolves in water, chloride ions are attracted to:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. sodium ions from NaCl

]]> chloride ions from NaCl

]]> oxygen atoms in H₂O

]]> 2O]]> the whole H₂O molecule

]]> NaCl3 After sodium chloride dissolves in water, water's hydrogen atoms form ion-dipole interactions with:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. sodium ions from NaCl

]]> chloride ions from NaCl

]]> oxygen atoms in H₂O

]]> 2O]]> the whole H₂O molecule

]]> NaCl4 After sodium chloride dissolves in water, water's oxygen atoms form an ion-dipole interaction with:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. sodium ions from NaCl

]]> chloride ions from NaCl

]]> oxygen atoms in H₂O

]]> 2O]]> the whole H₂O molecule

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8D: pH scale/pH mc questions Q1 Milk is weakly acidic. Which of the following is a reasonable pH for milk?

]]> 1.0000000 0.3333333 0 true true none Your answer is correct.

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]]> Your answer is incorrect.

]]> 1.0

]]> 6.7

]]> 7.0

]]> 7.3

]]> Q4 For a solution to be neutral, it must have:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct.

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]]> no H+ ions

]]> no OH- ions

]]> no H+ or OH- ions

]]> equal concentrations of H+ and OH-

]]> Q5 One product of all acid-base neutralization reactions is:

]]> 1.0000000 0.3333333 0 true true abc Your answer is correct.

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]]> water

]]> the hydronium ion

]]> oxygen

]]> carbon dioxide

]]> Q8 Ocean water has a pH of 8.1, making it:

]]> 1.0000000 0.3333333 0 true true none Your answer is correct.

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]]> slightly basic

]]> highly basic

]]> slightly acidic

]]> highly acidic

]]> neutral

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 4/Unit 8: Solutions, Acids, and Bases/8A: solvation vocab A substance that can dissolve in a given solvent is said to be

]]> 1.0000000 0.3333333 0 true true none Your answer is correct.

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]]> soluble

]]> immiscible

]]> insoluble

]]> compatible

]]> water - ion dipole What property of water allows it to dissolve most ionic compounds?

]]> 2.0000000 0.3333333 0 true true none Your answer is correct.

]]> Your answer is partially correct.

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]]> polarity

]]> surface tension

]]> boiling point

]]> electromagnetism

]]> density

]]>