$course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5C: energy/heat transfer lab calculate enthalpy

In a calorimetry experiment, {mol} moles of a certain reactant are used. This causes the temperature of the surroundings ({g} grams of water) to change from a starting temperature of {Ti} °C to a final temperature of {Tf} °C. What is the enthalpy change (ΔH) of this reaction?

The specific heat capacity of liquid water is 4.184 J/g·ºC

INCLUDE UNITS in your answer, and make sure your answer has the CORRECT SIGN.

]]> 2.0000000 0.3333333 0 0 0 abc 1 (4.184*{g}*({Ti}-{Tf}))/{mol} 0.01 1 1 2 (4.184*{g}*({Tf}-{Ti}))/{mol} 0.01 1 1 2 You gave the correct value, but the wrong sign.

]]> 1 0.2500000 0 0 1 J/mol 0.001 kJ/mol private g calculated uniform 50 100 0 100 1 67 2 94 3 92 4 89 5 56 6 62 7 95 8 54 9 94 10 72 11 71 12 86 13 57 14 96 15 51 16 55 17 72 18 59 19 83 20 98 21 57 22 87 23 81 24 98 25 93 26 57 27 75 28 99 29 80 30 82 31 63 32 97 33 98 34 91 35 60 36 65 37 74 38 80 39 52 40 94 41 90 42 82 43 89 44 75 45 69 46 54 47 85 48 58 49 81 50 97 51 77 52 90 53 68 54 56 55 83 56 55 57 70 58 50 59 60 60 54 61 78 62 56 63 95 64 53 65 91 66 91 67 58 68 63 69 73 70 82 71 87 72 93 73 53 74 76 75 83 76 97 77 65 78 82 79 98 80 83 81 98 82 75 83 69 84 97 85 70 86 50 87 83 88 88 89 80 90 83 91 64 92 83 93 60 94 51 95 90 96 60 97 96 98 72 99 86 100 75 100 private Tf calculated uniform 5 30 1 100 1 29.9 2 6.5 3 9.5 4 22.0 5 11.6 6 22.9 7 23.1 8 5.5 9 27.2 10 23.8 11 22.7 12 10.1 13 14.2 14 16.1 15 25.9 16 14.7 17 17.9 18 16.3 19 20.1 20 7.3 21 27.7 22 23.9 23 21.8 24 21.4 25 17.1 26 6.3 27 19.2 28 14.9 29 21.6 30 29.6 31 20.9 32 14.6 33 23.6 34 19.1 35 6.6 36 18.1 37 22.5 38 10.9 39 13.7 40 18.0 41 8.0 42 6.4 43 22.2 44 29.0 45 16.1 46 25.8 47 22.7 48 22.8 49 18.2 50 29.0 51 16.0 52 28.4 53 17.0 54 7.2 55 15.9 56 10.4 57 19.8 58 12.7 59 12.6 60 14.7 61 12.3 62 10.2 63 26.9 64 22.4 65 7.9 66 13.3 67 8.3 68 14.2 69 29.8 70 23.4 71 10.3 72 11.7 73 27.7 74 5.1 75 9.9 76 17.5 77 26.0 78 8.3 79 6.7 80 24.1 81 7.0 82 22.7 83 28.1 84 19.6 85 14.8 86 21.8 87 10.4 88 26.2 89 16.7 90 29.1 91 25.4 92 23.0 93 8.6 94 9.8 95 25.5 96 22.6 97 7.6 98 13.0 99 13.2 100 19.2 100 private Ti calculated uniform 5 30 1 100 1 24.1 2 13.5 3 20.1 4 25.8 5 16.0 6 20.2 7 28.9 8 8.2 9 5.9 10 8.9 11 15.1 12 17.8 13 12.8 14 28.6 15 29.6 16 28.0 17 17.8 18 15.1 19 27.5 20 28.5 21 9.2 22 10.6 23 19.1 24 18.1 25 17.8 26 17.8 27 13.3 28 30.0 29 23.6 30 24.9 31 25.0 32 28.8 33 25.1 34 30.0 35 14.4 36 28.0 37 6.4 38 22.2 39 10.6 40 7.0 41 19.1 42 26.1 43 8.6 44 17.0 45 11.6 46 25.3 47 6.8 48 7.0 49 26.9 50 16.0 51 8.7 52 7.8 53 11.6 54 20.5 55 29.3 56 28.1 57 17.8 58 7.1 59 5.9 60 19.7 61 8.4 62 12.5 63 20.0 64 10.1 65 26.0 66 15.7 67 25.4 68 18.7 69 12.0 70 13.0 71 5.5 72 24.7 73 13.0 74 11.2 75 16.7 76 15.6 77 27.2 78 11.3 79 8.9 80 22.2 81 12.8 82 12.7 83 5.6 84 24.8 85 7.6 86 29.0 87 28.6 88 22.4 89 18.9 90 25.5 91 19.1 92 16.4 93 23.9 94 6.5 95 5.5 96 28.4 97 25.0 98 14.6 99 11.4 100 12.5 100 private mol calculated uniform 0.01 0.09 3 100 1 0.062 2 0.028 3 0.030 4 0.011 5 0.027 6 0.070 7 0.088 8 0.039 9 0.055 10 0.079 11 0.014 12 0.023 13 0.031 14 0.077 15 0.090 16 0.049 17 0.089 18 0.078 19 0.083 20 0.025 21 0.044 22 0.027 23 0.073 24 0.082 25 0.048 26 0.026 27 0.081 28 0.078 29 0.020 30 0.016 31 0.014 32 0.055 33 0.090 34 0.011 35 0.089 36 0.060 37 0.055 38 0.068 39 0.071 40 0.084 41 0.085 42 0.020 43 0.013 44 0.032 45 0.014 46 0.073 47 0.049 48 0.030 49 0.060 50 0.024 51 0.016 52 0.043 53 0.078 54 0.049 55 0.039 56 0.012 57 0.052 58 0.012 59 0.075 60 0.041 61 0.047 62 0.067 63 0.011 64 0.036 65 0.088 66 0.085 67 0.020 68 0.014 69 0.036 70 0.072 71 0.025 72 0.046 73 0.016 74 0.012 75 0.043 76 0.030 77 0.017 78 0.059 79 0.023 80 0.028 81 0.089 82 0.040 83 0.024 84 0.049 85 0.036 86 0.046 87 0.087 88 0.033 89 0.042 90 0.087 91 0.036 92 0.015 93 0.054 94 0.030 95 0.053 96 0.068 97 0.071 98 0.066 99 0.087 100 0.072 100 $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5A: equations/balancing balancing 1 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[2]]AgNO₃ + [[1]]MgCl₂ → [[2]]AgCl + [[1]]Mg(NO₃)₂

What type of reaction is this? [[10]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 decomposition 2 balancing 10 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]Mg(OH)₂ + [[2]]HCl → [[1]]MgCl₂ + [[2]]H₂O

What type of reaction is this? [[10]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 11 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[4]]Mg + [[3]]N₂ → [[2]]Mg₂N₃

What type of reaction is this? [[7]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 12 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]Fe₂O₃ + [[2]]Al → [[2]]Fe + [[1]]Al₂O₃

What type of reaction is this? [[9]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 13 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]C₂H₄ + [[3]]O₂ → [[2]]CO₂ + [[2]]H₂O

What type of reaction is this? [[11]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 14 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[2]]CH₃OH + [[3]]O₂ → [[2]]CO₂ + [[4]]H₂O

What type of reaction is this? [[11]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 2 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[2]]AlCl₃ + [[3]]Na₂O → [[6]]NaCl + [[1]]Al₂O₃

What type of reaction is this? [[10]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 3 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]Mg₃N₂ + [[3]]H₂O → [[3]]MgO + [[2]]NH₃

What type of reaction is this? [[10]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 4 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]Zn + [[2]]HCl → [[1]]ZnCl₂ + [[1]]H₂

What type of reaction is this? [[9]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 5 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]CaO + [[1]]CO₂ → [[1]]CaCO₃

What type of reaction is this? [[7]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 6 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[2]]NH₃ + [[3]]I₂ → [[2]]NI₃ + [[3]]H₂

What type of reaction is this? [[9]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 7 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]C₄H₉OH + [[6]]O₂ → [[4]]CO₂ + [[5]]H₂O

What type of reaction is this? [[11]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 8 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[2]]Na₃PO₄ + [[3]]CaSO₄ → [[1]]Ca₃(PO₄)₂ + [[3]]Na₂SO₄

What type of reaction is this? [[10]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 balancing 9 Select the correct coefficients to balance the equation. Do not leave any blank; select "1" if no coefficient is needed. I recommend you solve it on paper first before entering your answer.

[[1]]Mg + [[2]]HCl → [[1]]MgCl₂ + [[1]]H₂

What type of reaction is this? [[9]]

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]]> 1 1 2 1 3 1 4 1 5 1 6 1 synthesis 2 decomposition 2 single replacement 2 double replacement 2 combustion 2 $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5B: types of reactions/double replacement DR1

Fill in the correct products for this double replacement reaction:

				Product 1		Product 2
AgNO₃	+	NaBr	→	[[1]]	+	[[4]]

Will the reaction form a precipitate? [[7]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. AgBr 1 AgNa 1 BrNO₃ 1 NaNO₃ 2 NaAg 2 NaBr 2 yes 3 no 3 Product 1 is insoluble 4 Product 2 is insoluble 4 both products are soluble 4 both products are insoluble 4 DR2

Fill in the correct products for this double replacement reaction:

				Product 1		Product 2
Ba(NO₃)₂	+	K₂SO₄	→	[[2]]	+	[[5]]

Will the reaction form a precipitate? [[7]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. BaK₂ 1 BaSO₄ 1 BaNO₃ 1 K₂NO₃ 2 KNO₃ 2 K₂(NO₃)₂ 2 yes 3 no 3 Product 1 is insoluble 4 Product 2 is insoluble 4 both products are soluble 4 both products are insoluble 4 DR3

Fill in the correct products for this double replacement reaction:

				Product 1		Product 2
SrCl₂	+	NH₄NO₃	→	[[3]]	+	[[6]]

Will the reaction form a precipitate? [[8]]

Why or why not? Because...[[11]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. NH₄Sr 1 SrNH₄ 1 Sr(NO₃)₂ 1 NH₄Cl₂ 2 ClNO₃ 2 NH₄Cl 2 yes 3 no 3 Product 1 is insoluble 4 Product 2 is insoluble 4 both products are soluble 4 both products are insoluble 4 DR4

Fill in the correct products for this double replacement reaction:

				Product 1		Product 2
(NH₄)₂CO₃	+	MgCl₂	→	[[3]]	+	[[4]]

Will the reaction form a precipitate? [[7]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. Mg(NH₄)₂ 1 MgNH₄ 1 MgCO₃ 1 NH₄Cl 2 NH₄Cl₂ 2 ClCO₃ 2 yes 3 no 3 Product 1 is insoluble 4 Product 2 is insoluble 4 both products are soluble 4 both products are insoluble 4 DR5

Fill in the correct products for this double replacement reaction:

				Product 1		Product 2
K₂SO₄	+	MgCl₂	→	[[2]]	+	[[6]]

Will the reaction form a precipitate? [[8]]

Why or why not? Because...[[11]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. Mg₂SO₄ 1 MgSO₄ 1 MgK₂ 1 K₂Cl 2 Cl₂SO₄ 2 KCl 2 yes 3 no 3 Product 1 is insoluble 4 Product 2 is insoluble 4 both products are soluble 4 both products are insoluble 4 $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5B: types of reactions/single replacement SR1

Fill in the correct products for this single replacement reaction:

Reactant 1		Reactant 2		Product 1		Product 2
Na	+	MgCl₂	→	[[1]]	+	[[4]]

Will the reaction actually happen? [[7]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. Mg 1 Cl₂ 1 NaMg 1 NaCl 2 Cl₂ 2 MgNa 2 yes 3 no 3 Na is above Mg on the activity series 4 Mg is above Na on the activity series 4 SR2

Fill in the correct products for this single replacement reaction:

Reactant 1		Reactant 2		Product 1		Product 2
Zn	+	FeSO₄	→	[[3]]	+	[[5]]

Will the reaction actually happen? [[7]]

Why or why not? Because...[[10]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. SO₄ 1 FeZn 1 Fe 1 ZnFe 2 ZnSO₄ 2 O₂ 2 yes 3 no 3 Fe is above Zn on the activity series 4 Zn is above Fe on the activity series 4 SR3

Fill in the correct products for this single replacement reaction:

Reactant 1		Reactant 2		Product 1		Product 2
Cr	+	KBr	→	[[2]]	+	[[4]]

Will the reaction actually happen? [[8]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. CrK 1 CrBr₃ 1 Br₂ 1 K 2 K₂ 2 KCr 2 yes 3 no 3 K is above Cr on the activity series 4 Cr is above K on the activity series 4 SR4

Fill in the correct products for this single replacement reaction:

Reactant 1		Reactant 2		Product 1		Product 2
Pb	+	H₂SO₄	→	[[1]]	+	[[6]]

Will the reaction actually happen? [[7]]

Why or why not? Because...[[10]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. H₂ 1 H 1 H₂Pb 1 H₂O 2 PbH₂ 2 PbSO₄ 2 yes 3 no 3 H is above Pb on the activity series 4 Pb is above H on the activity series 4 SR5

Fill in the correct products for this single replacement reaction:

Reactant 1		Reactant 2		Product 1		Product 2
Ni	+	MgSO₄	→	[[2]]	+	[[6]]

Will the reaction actually happen? [[8]]

Why or why not? Because...[[9]]

]]> 2.0000000 0.3333333 0 1 Your answer is correct. Your answer is partially correct. Your answer is incorrect. MgNi 1 Mg 1 Mg₂ 1 NiO₄ 2 SO₄ 2 NiSO₄ 2 yes 3 no 3 Mg is above Ni on the activity series 4 Ni is above Mg on the activity series 4 $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5B: types of reactions/synthesis Syn1

Use the drop-down boxes to create a balanced equation for the synthesis of zinc (II) iodide.

[[1]] [[7]] + [[1]] [[12]] → [[1]] [[14]]

Do not leave the coefficients blank--select "1" if you think there's no coefficient.

]]> 2.0000000 0.3333333 0 0 Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1 1 2 1 3 1 4 1 5 1 6 1 Zn 2 Zn₂ 2 ZnI 2 ZnI₂ 2 I 3 I₂ 3 ZnI 3 ZnI₂ 3 Zn₂I 3 Syn2

Use the drop-down boxes to create a balanced equation for the synthesis of aluminum chloride.

[[2]] [[7]] + [[3]] [[11]] → [[2]] [[15]]

Do not leave the coefficients blank--select "1" if you think there's no coefficient.

]]> 2.0000000 0.3333333 0 0 Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1 1 2 1 3 1 4 1 5 1 6 1 Al 2 Al₂ 2 AlCl 2 Cl 3 Cl₂ 3 Cl₃ 3 AlCl 3 AlCl₂ 3 AlCl₃ 3 Al₃C 3 Syn3

Use the drop-down boxes to create a balanced equation for the synthesis of sodium oxide.

[[4]] [[7]] + [[1]] [[11]] → [[2]] [[14]]

Do not leave the coefficients blank--select "1" if you think there's no coefficient.

]]> 2.0000000 0.3333333 0 0 Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1 1 2 1 3 1 4 1 5 1 6 1 Na 2 Na₂ 2 NaO 2 O 3 O₂ 3 O₃ 3 NaO 3 Na₂O 3 NaO₂ 3 Syn4

Use the drop-down boxes to create a balanced equation for the synthesis of calcium oxide.

[[2]] [[7]] + [[1]] [[11]] → [[2]] [[13]]

Do not leave the coefficients blank--select "1" if you think there's no coefficient.

]]> 2.0000000 0.3333333 0 0 Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1 1 2 1 3 1 4 1 5 1 6 1 Ca 2 Ca₂ 2 CaO 2 O 3 O₂ 3 O₃ 3 CaO 3 Ca₂O 3 CaO₂ 3 Syn5

Use the drop-down boxes to create a balanced equation for the synthesis of sodium fluoride.

[[2]] [[7]] + [[1]] [[11]] → [[2]] [[13]]

Do not leave the coefficients blank--select "1" if you think there's no coefficient.

]]> 2.0000000 0.3333333 0 0 Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1 1 2 1 3 1 4 1 5 1 6 1 Na 2 Na₂ 2 NaF 2 F 3 F₂ 3 F₃ 3 NaF 4 Na₂F 4 NaF₂ 4 $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5B: types of reactions/general questions match Match each description to a type of reaction. Answers may be used more than once.

]]> 2.0000000 0.3333333 0 true Your answer is correct. Your answer is partially correct. Your answer is incorrect. can use solubility rules to predict

]]> double replacement can use activity series to predict

]]> single replacement burning

]]> combustion always involves carbon, hydrogen, and oxygen

]]> combustion compound + compound → compound + compound

]]> double replacement a compound breaks apart

]]> decomposition two elements make a compound

]]> synthesis iron rusting in the presence of oxygen

]]> synthesis $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5C: energy matching For each description, choose whether it best describes an exothermic reaction or an endothermic reaction.

]]> 5.0000000 0.3333333 0 true Your answer is correct. Your answer is partially correct. Your answer is incorrect. releases heat into the surroundings

]]> exothermic causes its surroundings to get colder

]]> endothermic reactants have more potential energy than the products

]]> exothermic breaks weaker bonds, and then forms stronger bonds

]]> exothermic the system has a net gain in potential energy after the reaction

]]> endothermic ΔH has a negative sign

]]> exothermic energy is a reactant

]]> endothermic goes "downhill" on an energy diagram

]]> exothermic involves a net release of stored energy from chemical bonds

]]> exothermic absorbs energy

]]> endothermic $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5C: energy/endo//exo energy1

This reaction is:

]]> 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 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. exothermic

]]> endothermic

]]> both

]]> neither

]]> energy2

This reaction is:

]]> 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 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. exothermic

]]> endothermic

]]> both

]]> neither

]]> energy3

Which arrow represents the potential energy of the products?

]]> B

]]> C

]]> D

]]> E

]]> energy4

Which arrow represents the activation energy of the reaction?

]]> B

]]> C

]]> D

]]> E

]]> energy5

Which arrow represents the ΔH of the reaction?

]]> B

]]> C

]]> D

]]> E

]]> energy6

Which arrow represents the potential energy of the reactants?

]]> B

]]> C

]]> D

]]> E

]]> energy7

Which arrow represents the activation energy of the reaction?

]]> B

]]> C

]]> D

]]> E

]]> energy8

Which arrow represents the ΔH of the reaction?

]]> B

]]> C

]]> D

]]> E

]]> energy9

Which arrow represents the potential energy of the products?

]]> B

]]> C

]]> D

]]> E

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5B: types of reactions/general questions mc1 Which of these are ALWAYS products of combustion reactions?

]]> 2.0000000 0.3333333 0 false true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. fuel

]]> oxygen

]]> carbon dioxide

]]> water

]]> hydrogen

]]> carbon

]]> methane

]]> mc2 How many reactants does a synthesis reaction usually have?

]]> 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1

]]> 2

]]> 3

]]> 4

]]> 5

]]> 6

]]> mc3 Which of these are ALWAYS reactants in combustion reactions?

]]> 2.0000000 0.3333333 0 false true none Your answer is correct. Your answer is partially correct. Your answer is incorrect. fuel

]]> oxygen

]]> carbon dioxide

]]> water

]]> hydrogen

]]> carbon

]]> methane

]]> mc4 How many reactants does a decomposition reaction usually have?

]]> 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1

]]> 2

]]> 3

]]> 4

]]> 5

]]> 6

]]> mc5 How many products does a decomposition reaction usually have?

]]> 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1

]]> 2

]]> 3

]]> 4

]]> 5

]]> 6

]]> mc6 How many products does a synthesis reaction usually have?

]]> 2.0000000 0.3333333 0 true false none Your answer is correct. Your answer is partially correct. Your answer is incorrect. 1

]]> 2

]]> 3

]]> 4

]]> 5

]]> 6

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5A: equations/products and reactants product or reactant 1 In the equation CH₄ + 2 O₂ → CO₂ + 2 H₂O

CH₄ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 10 In the equation 2 NO + 2 H₂ → N₂ + 2 H₂O

H₂ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> atom

]]> product or reactant 11 In the equation 2 NO + 2 H₂ → N₂ + 2 H₂O

N₂ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> atom

]]> product or reactant 12 In the equation 2 NO + 2 H₂ → N₂ + 2 H₂O

H₂O is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 2 In the equation CH₄ + 2 O₂ → CO₂ + 2 H₂O

O₂ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> solvent

]]> atom

]]> product or reactant 3 In the equation CH₄ + 2 O₂ → CO₂ + 2 H₂O

CO₂ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 4 In the equation CH₄ + 2 O₂ → CO₂ + 2 H₂O

H₂O is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 5 In the equation CH₄ + Cl₂ → CH₃Cl + HCl

CH₄ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 6 In the equation CH₄ + Cl₂ → CH₃Cl + HCl

Cl₂ is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> atom

]]> product or reactant 7 In the equation CH₄ + Cl₂ → CH₃Cl + HCl

CH₃Cl is a:

]]> 2.0000000 0.3333333 0 true true abc Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 8 In the equation CH₄ + Cl₂ → CH₃Cl + HCl

HCl is a:

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

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> product or reactant 9 In the equation 2 NO + 2 H₂ → N₂ + 2 H₂O

NO is a:

]]> 2.0000000 0.3333333 0 true true abc Your answer is correct.

]]> Your answer is partially correct.

]]> Your answer is incorrect.

]]> reactant

]]> product

]]> catalyst

]]> element

]]> atom

]]> $course$/Chemistry Common Assessments/Semester 2/Quarter 3/Unit 5: Chemical Reactions/5C: energy/bond enthalpy bonds 1

Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for the reaction in the picture?

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

]]> 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2.0000000 0.3333333 0 -496 0 496 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0 bonds 2 Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for the reaction in the picture?

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

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2.0000000 0.3333333 0 -105 0 105 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0 bonds 3 Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for this reaction?

2 H-O-O-H → 2 H-O-H + O=O

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

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2.0000000 0.3333333 0 -170 0 170 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0 bonds 4 Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for this reaction?

H₂ + Cl₂ → 2 HCl

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

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2.0000000 0.3333333 0 -184 0 184 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0 bonds 5 Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for this reaction?

CCl₄ + 2 H₂ → CH₄ + 2 Cl₂

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

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2.0000000 0.3333333 0 52 0 -52 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0 bonds 6 Use the bond enthalpy data on the table below to answer the following question:

Bond	Enthalpy (kJ/mol)
C--H	412
Cl--Cl	242
H--H	436
O--H	463
C--Cl	328
H--Cl	431
O==O	484
O--O	157

What is the ΔH (enthalpy change) for this reaction?

H-H + O=O → H-O-O-H

INCLUDE UNITS and the CORRECT SIGN (positive or negative)

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rOKqIuRarvLhrOjqj5C6rryiru4KJdsar+cxr/QKHfZ6r7kBPFOmr1AiPf3qrxdSMBgnlgI7FtN5sCpSewoLHQXXsOexaRALHTg0sZ8BRQZrsdc0XhmrscuAsSHTsR4bDCCrKSI7sg7xpigrFlAkUysbE6iTOLvzshURszJzsjTroz15ozibs2S6szdqoz7rlEDbRUI7tIIanUXWs0g7CDErz3qelrBNmxc7awtmUbFTqwl9Imv+lT+TOlddm7WwBgtqCbYRAVVHK7aY0Anm9RhWe3/9AklqC55FawFve2duslpzmwl1O1+WoLR7GwqaxRUhVIeBKwpRSEeGe7iIy7Byl4OMexkh+EeLG7nKMYnHVrmWqxynE5+bi5lmIZufSwuJo6Sje6f8dbqMChOmq7qkGw+o47p8aXKyO7upW7u2i3+4uxa6u7u8i6i+m7vSGrxvUGPEywyTe7zIy7TKmwhf27zBMLzQO73UW73WSyARAAA7 2.0000000 0.3333333 0 -163 0 163 You gave the wrong sign for the enthalpy change.

]]> 0 1 kJ/mol 1 0.5000000 0 0