Skip to main content
Ch.9 - Thermochemistry: Chemical Energy

Chapter 9, Problem 93

The following steps occur in the reaction of ethyl alcohol (CH3CH2OH) wiht oxygen to yield acetic acid (CH3CO2H). Show that equations 1 and 2 sum to give the net equation and calculate ΔH° for the net equation. (1) CH3CH2OH(l) + 1/2 O2(g) → CH3CHO (g) + H2O(l) ΔH° = -174.2 kJ (2) CH3CHO(g) + 1/2 O2(g) → CH3CO2H(l) ΔH° = -318.4 kJ (Net) CH3CH2OH(l) + O2(g) → CH3CO2H(l) + H2O(l) ΔH° = ?

Verified Solution
Video duration:
3m
This video solution was recommended by our tutors as helpful for the problem above.
682
views
Was this helpful?

Video transcript

hey everyone in this example, we're given the below data and we need to find our entropy change for our final reaction here. So our first step is to recognize how our first given reaction compares to our final reaction and we should recognize that our two moles of nitrogen gas should be on the react inside of our final equation. So we're going to want to start by saying that we should reverse this reaction and that includes reversing our sign for entropy. We also should recognize that we have too many moles of all of our agents. And so we're going to go ahead and divide this entire equation by two so we can go ahead and just multiply this by one half. So what that would give us for our manipulated equation is now we have one mole of N two gas on the reactant side Added to three moles of water on our react inside as well. Then this is going to produce 3/2 moles of our oxygen gas And now two moles of our ammonia gas. We also want to go ahead and recalculate our entropy value here. And so we would take our negative 1530 kg jewels And multiply that by 1/2 And that's going to give us a value of 765 kg jewels when we reverse the sign of our entropy, which should make it positive here. So this is our first manipulated equation and now we want to go ahead and analyze our second equation. So in comparison to the final reaction, our second equation has all of the re agents on the proper sides of our equation. However, we have too many moles of all of our agents. So we're going to take these re agents and we're going to go ahead and Multiply everything by 1/2. So that would also include multiplying our entropy value by 1/2. And so now we would have a new equation where we have 5/2 moles of our oxygen gas Added to two moles of our ammonia gas, producing two moles of our nitrogen monoxide gas. And now we have three moles of our liquid water. And now our entropy value here is going to be negative 1170 kg joules times one half. And that's going to give us negative 5 85 kg joules. So we've maintained our sign here for entropy due to the fact that we haven't reversed our equation. We just we're multiplying it by one half. So that just gave us negative 5 85 kg joules. And now our next step is to go ahead and add these two equations together to see how they give us our final entropy value. And if they match up to our final equation, so we should recognize that we can cancel out our three moles of water because we have them in both equations. We also can go ahead and get rid of the two moles of our Ammonia gas in both equations. And so this is going to give us our final equation where we have one mole of co two gas Added to one mole of nitrogen gas, producing two moles of nitrogen monoxide gas. And when we take the two entropy values here and add them up together, this is positive 7 65 plus negative 5 85 kg joules, Which is going to give us a final entropy value of 180 kg jewels. And so this is going to be our final answer as our change in entropy for our final given reaction here. So I hope that everything we went through was clear. If you have any questions, please leave them down below and I will see everyone in the next practice video.
Related Practice
Textbook Question
A 110.0 g piece of molybdenum metal is heated to 100.0 °C and placed in a calorimeter that contains 150.0 g of water at 24.6 °C. The system reaches equilibirum at a final temeprature of 28.0 °C. Calcualte the specific heat of molybdenum metal in J/g·°C. The specific heat of water is 4.18 J/g·°C
985
views
Textbook Question
Citric acid has three dissociable hydrogens. When 5.00 mL of 0.64 M citric acid and 45.00 mL of 0.77 M NaOH are mixed at an initial temperature of 26.0 °C, the temperature rises to 27.9 °C as the citric acid is neutralized. The combined mixture ahs a mass of 51.6 g and a specific heat of 4.0 J/(g·°C). Assuming that no heat is transferred to the surroundings, cal- culate the enthalpy change for the reaction of 1.00 mol of cit- ric acid in kJ. Is the reaction exothermic or endothermic?
630
views
Textbook Question
What is Hess's law, and why does it 'work'?
596
views
Textbook Question
The industrial degreasing solvent methylene chloride, CH2Cl2, is prepared from methane by reaction with chlorine: CH4(g) + 2 Cl2(g) → CH2Cl2(g) + 2 HCl(g) Use the following data to calcualte ΔH° in kilojoules for the reaction: CH4(g) + Cl2(g) → CH3Cl(g) + HCl(g) ΔH° = -98.3 kJ CH3Cl(g) + Cl2(g) → CH2Cl2(g) + HCl(g) ΔH° = -104 kJ
709
views
Textbook Question
Hess's law can be used to calculate reaction enthalpies for hypothetical processes that can't be carried out in the labo- ratory. Set up a Hess's law cycle that will let you calculate ∆H° for the conversion of methane to ethylene: 2 CH4(g) → C2H4(g) + 2 H2(g) You can use the following information: 2 C2H6(g) + 7 O2(g) → 4 CO2(g) + 6 H2O(l) ∆H° = -3120.8 kJ CH4(g) + 2 O2(g) → CO2(g) + 2 H2O(l) ∆H° = -890.3 kJ C2H4(g) + H2(g) → C2H6(g) ∆H° = -136.3 kJ H2O(l) ∆H°f = -285.8 kJ/mol
1016
views
Textbook Question
Find ∆H° in kilojoules for the reaciton of nitric oxide with oxygen, 2 NO(g) + O2(g) → N2O4(g), given the following data: N2O4(g) → 2 NO2(g) ∆H° = 55.3 kJ NO(g) + 1/2 O2(g) → NO2(g) ∆H° = -58.1 kJ
969
views