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Thermodynamics Worksheet Answers: A Review of Concepts, Study notes of Chemistry

The answer key for worksheet 1 of a thermodynamics course, covering topics such as heat and work, state functions, internal energy, isolated systems, entropy, and specific heat capacity.

Typology: Study notes

Pre 2010

Uploaded on 08/26/2009

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koofers-user-i9h 🇺🇸

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Download Thermodynamics Worksheet Answers: A Review of Concepts and more Study notes Chemistry in PDF only on Docsity! CH302 Spring 2009 Worksheet 1 Answer Key: A Little Thermo Review 1. What two processes (a.k.a. path functions) can transfer internal energy between a system and its surroundings? What symbols are used for these variables? Heat and work. q for heat and w for work. 2. Write a good definition for a state function. A state function is a property of a system which is dependent exclusively on the state of the system and not the processes leading to that state. 3. Name some state functions. Temperature, Volume, Pressure, Number of Moles, Gibb's Free Energy, Entropy, Enthalpy, Internal Energy, etc. 4. The first law states that the value of which state function is conserved in an isolated system? What two symbols are used for this state function? Internal energy (E or U). 5. What is an isolated system? Name the most obvious example of an isolated system (hint: big). A closed system is one that exchanges neither matter nor energy with its surroundings. The universe is the most obvious example because it has no surroundings. 6. What inequality is often associated with the second law of thermodynamics? What does it mean in plain English? ΔGuniv > 0. This means that the entropy of the universe is always increasing. 7. What equality is often associated with the second law of thermodynamics? What does it mean in plain English? ΔGuniv = ΔGsystem + ΔGsurroundings. This means that the universe's change in entropy is the sum of the system's and surrounding's change in entropy 8. What does the third law of thermodynamics state? It states that the entropy of a perfect crystal will approach zero as its temperature approaches zero. 9. How many translational, rotational and vibrational modes, respectively, does C2H4 have? It has 3 translational, 2 rotational, and 13 vibrational modes. 10. What would be the total internal energy associated with the vibrational motion of 1 molecule of C2H4? What about 1 mole of C2H4? since E = 0.5kT for each mode, one molecule would have 6.5kT and one mole 6.5RT. 11. In the list of elements below, mark (circle, underline, etc.) all of the elements that are not shown in their standard state. Cdiamond(s) Ca(s) B2(s) Na(s) Fe(s) Hg(s) Br2(l) Mo(s) H(g) He(g) Xe(g) Rb2(s) Cd(l) As(s) N2(l) O2(l) Si60(s) F2(g) 12. Write the standard formation reactions for the following chemical species NH3(g) 1/2N2(g) + 3/2H2(g) → NH3(g) Fe2O3(s) 2Fe(s) + 3/2O2(g) → Fe2O3(s) O2(l) O2(g) → O2(l) O3(g) 3/2O2(g) → O3(g) NH2OH(s) 1/2N2 + 3/2H2 + 1/2O2 → NH2OH(s) 13. Assume we want to use a bomb calorimeter to determine the specific heat capacity of an unknown liquid. We use 3 L of the unkown liquid and perform a known reaction that releases 400 kJ of heat. We measure an initial and final temperature of 25 ºC and 28.7 ºC, respectively. If the heat capacity of the calorimeter is 85 J·K-1, and the density of the liquid is 2.34 g·mL-1, what is the specific heat capacity of the unknown liquid? ΔH = 400 kJ m = 3 L * 1000 mL·L-1 * 2.34 g·mL-1 = 7020 g ΔT = Tf - Ti = 28.7 ºC - 25 ºC = 3.7 ºC = 3.7 K ccal = 85 J·K -1 * .001 kJ·J-1 = 0.085 kJ·K-1 ΔH = m·c·ΔT + ccal·ΔT c = (ΔH - ccal·ΔT)/(m·ΔT) = (400 kJ - 0.085 kJ·K-1 * 3.7 K)/(7020 g * 3.7 K) = 0.01539 kJ·g-1·K-1 = 15.39 J·g-1·K-1 14. Given the following data: H2SO4(l) ↔ H2S(g) + 2O2(g) ΔH = 793 kJ·mol-1 H2O(g) + SO3(g) ↔ H2SO4(l) ΔH = -176 kJ·mol-1 H2O(l) + SO3(g) ↔ H2S(g) + 2O2(g) ΔH = 661 kJ·mol-1 calculate ΔH for the process: H2O(l) → H2O(g) ΔH = (-1*793 kJ·mol-1) + (-1*-173 kJ·mol-1) + (1*661 kJ·mol-1) = 41 kJ·mol-1 15. Consider the reaction below and approximate the value of the work function at room temperature. (Note: this doesn't require a calculator.) C2H4(g) + 3O2(g) → 2CO2(g) + 2H2O(l) At room temperature (~300K), the product of the RT term in w = -ΔngasRT is approximately 2.5 kJ. Since Δngas is -2 for this reaction, the work function is approximately 5 kJ. 16. If a system at -272 °C absorbs 545 J of heat, what is its change in entropy? 545 J·K-1 17. Ammonia (the common name for NH3, the odor of windex and cat urine), has a ΔH°vap = 23.35 kJ·mol-1 and a ΔS°vap = 97.43 J·mol -1·K-1. What is the normal boiling point of ammonia expressed in centigrade? Because boiling is an equilibrium process, ΔG°vap = 0 = ΔH°vap - TΔS°vap. And so TΔS°vap = ΔH°vap and T = ΔH°vap/ΔS°vap = 23,350 J·mol-1/97.43 J·mol-1·K-1 = 238.7 K = -33.3 °C. 18.Consider the reaction below: HNO3(l) + H2(g) ↔ H2O(l) + NO2(g) Using the provided table values, calculate ΔG°rxn if it is performed under standard conditions. ΔH°f (kJ·mol-1) ΔS°m (J·mol-1·K-1)
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