Given the enthalpies of reaction below, determine the enthalpy change for the reaction: N2O (g) + NO2 (g) 3NO (g). N2 (g) + O2 (g) 2NO (g) ΔH = +180.7 kJ 2NO (g) + O2 (g) 2NO2 (g) ΔH = -113.1 kJ 2N2O (g) 2N2 (g) + O2 (g) ΔH = -163.2 kJ A. 155.6 kJ B. 130.6 kJ C. 311.3 kJ D. 65.3 kJ
Do you know the summation equation for DH? Something like:\[\Delta H_{rxn} = \Sigma \Delta H_{products} - \Sigma \Delta H_{reactants}\]
The goal is to use the above equations and make it so that you only have the first reaction that you stated remaining.
You have: N2O + NO2 --> 3 NO ^- you want to manipulate the below equations so you end up getting the above equation: [1] N2 + O2 --> 2NO [2] 2NO + O2 --> 2NO2 [3] 2N2O --> 2N2 + 1O2 Hint: - you should try getting rid of the following: a) O2 (try reversing one of the equations) b) N2 (try reversing and multiply by 2, OR dividing by 2 one of the equations) - You know that you have "N2O" in the final equation, so in [3], what should you do with "2N2O"?
- The goal is to manipulate the three equations so that you end up getting the top equation (one i wrote without a number) NOTE: - Suppose you reverse an equation (for instance: [3]). Then, you must muliply the corresponding ΔH by -1. - If you multiply the equation by anything (for example: 3), then you must multiply the corresponding ΔH by that number.
So, could you explain that in a way where someone who doesn't know anything about chemistry would understand?
[1] N2 + O2 --> 2NO [2] 2NO + O2 --> 2NO2 [3] 2N2O --> 2N2 + 1O2 We want to get: [*] N2O + NO2 --> 3 NO Suppose we have a generic equation: [&] A + B --> C, with ΔH = 20kJ 1. REVERSAL We may "reverse" this equation as follows: [&] C --> A + B But then, we also have to "reverse" the ΔH. This is done by multiplying it by -1. So, we end up getting: [&] C --> A + B, with ΔH = -20kJ ----------------------------- 2. MULTIPLICATION We may multiple the equation by any number. Suppose we multiply the equation by 2: [&] A + B --> C, with ΔH = 20kJ becomes: [&] 2(A + B) --> 2(C) - remember, what we do to one side, we also have to do to the other side so it becomes: [&] 2A + 2B --> 2C But then, we also have to multiply the ΔH by the same number. So, we will ultimately get: [&] 2A + 2B --> 2C, ΔH = 40kJ ------------------------------ CANCELLATION AND ADDITION Suppose we have: [#1] A + B --> C + E, with ΔH = 20kJ [#2] C + D --> A, with ΔH = 20kJ We can add these equations like so: A + B + C + D --> C + A + E Then, we can "cancel" the letters that are common to both sides. So in this case, it is C and A. Then, we end up getting: B + D --> E But, again we also have to add the ΔH (ie. the enthalpies) as well: ΔH = 20 + 20 = 40kJ Moral of the story: - what you do with an equation, you must also do so with the enthalpy (or ΔH)
Thank you
No problem.
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so what is the answer?
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