Calculating Delta H of A_2 Reaction with B_2

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The discussion centers on calculating the enthalpy change (delta H) for a reaction involving a hypothetical substance A_2 and B_2. The reaction is represented as 3 A_2 + 4 B_2 --> 2 A_3 B_4, and the user is attempting to determine delta H in kcal/mole A_2 after conducting an experiment in a calorimeter. The user has calculated the heat transfer (q) and is uncertain about the correct method for determining the number of moles of A_2, particularly regarding the stoichiometric coefficients in the reaction. It is clarified that A_2 is a bimolecular substance, and the user should account for the coefficients when calculating q. The correct approach involves calculating q for the reaction, considering both the solution and calorimeter, and then dividing by the moles of the limiting reagent while applying the appropriate stoichiometric ratios.
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Ok, I am stuck half way through this problem. here's what i got:

a hyopthetical substance A_2 reacts with B_2:

3 A_2 + 4 B_2 --> 2 A_3 B_4

delta H = ? kcal/mole A_2

1 mole of A = 56.4g
1 mole of B = 29.6g

when 15.6g of A_2 and an excess of B_2 react in a calorimeter that contains 0.00186 mL of water, the water temp changes from 23/5 celsius to 86.7 celsius. What is the delta H of the reaction in kcal/mole?

I approached this by first solving for q , then divide it by mole. But I am not sure if i solved for the mole correctly because i multiplied 56.4g by 6 since its "3 A_2". Also, after i get the answer, am i suppose to divide it by 3 because in the reaction, the coefficient for A_2 was 3, that doesn't match with what the answer wanted, which is kcal/ mole A_2. (coefficient is 1) Any help?
 
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Hi, did you notice that A is bimolecular, as in A2? In addition, you are right to include its coefficient in calorimetric calculation, since 3 moles of A2 reacts with an excess of B2. One mole of A2 is equal to 2*56.4=112.8 grams. Be careful...
 
You know that q_{reaction} = -(q_{solution} + q_{calorimeter}). q_{solution}refers to water and you should know what q_{calorimeter}represents. In the end simply divide q_{reaction} by the molar quantity of the limiting reagent, than use factor labeling using the coefficient ratio of \frac{moles lim reagent}{moles rxn}.
 
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