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Hess’s Law states that the total enthalpy change for a reaction is the same, no matter how many steps the reaction takes. This is crucial for calculating enthalpy changes for reactions that are hard to measure directly (e.g., combustion of glucose in the body). A real-world example: Engineers use Hess’s Law to design energy-efficient industrial processes, like calculating the heat released when converting coal to synthetic fuels. On the AP exam, you’ll use Hess’s Law to manipulate and combine reactions to find unknown enthalpy changes, often involving standard enthalpies of formation (?H°f).
Mistake: Forgetting to reverse the sign of ?H when reversing a reaction. Correction: If you flip a reaction (e.g., A-B becomes B-A), change the sign of ?H (e.g., +100 kJ-–100 kJ).
Mistake: Not scaling ?H when multiplying a reaction by a coefficient. Correction: If you multiply a reaction by 2 (e.g., A-B becomes 2A-2B), multiply ?H by 2.
Mistake: Using ?H°f for elements in non-standard states (e.g., O(g) instead of O?(g)). Correction: ?H°f = 0 only for elements in their standard states (e.g., O?(g), C(s, graphite)).
Mistake: Confusing ?H°f with bond enthalpies. Correction: ?H°f is for forming 1 mole of a compound from elements; bond enthalpies are for breaking bonds in gaseous molecules.
Mistake: Forgetting to multiply ?H°f by stoichiometric coefficients in the formula ?H°rxn =-?H°f(products) –-?H°f(reactants). Correction: Always multiply each ?H°f by its coefficient in the balanced equation (e.g., for 2H?O, use 2 × ?H°f(H?O)).
Answer: (B) –965.1 kJ Explanation: Add the ?H of the first reaction to twice the ?H of the second reaction (since 2H?O is needed).
Answer: Formation equation: ½ N?(g) + ³ H?(g)-NH?(g) ?H°f = –45.9 kJ/mol. For 2NH?-N? + 3H?, reverse the formation reaction and multiply by 2: ?H°rxn = 2 × (+45.9 kJ) = +91.8 kJ.
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