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Fundamental Equations of Thermodynamics - Homework 6 | Chem 331, Assignments of Physical Chemistry

Material Type: Assignment; Class: Physical Chemistry; Subject: Chemistry; University: Washington State University; Term: Fall 2007;

Typology: Assignments

Pre 2010

Uploaded on 08/30/2009

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Download Fundamental Equations of Thermodynamics - Homework 6 | Chem 331 and more Assignments Physical Chemistry in PDF only on Docsity! Chem 331, Homework #6 (Fundamental Eqns. of Thermo) (Due Mon., Oct. 15th, 2007 at beginning of class) (1) Calculate AS? and AGP at 298.15 K for the following reactions. The latter can utilize the AH? , values from homework #4. (a) 4NH3(g) + 6NO(g) > 5No(g) + 6H20(g) (b) 2NO(g) + Oa(g) > 2NO2(g) (c) TiCl4() + 2H,00) > TiO,(s) + 4HCI(g) ou oH oH 0G 2) Show that |2%) =(2) ana (2%) 2/22). ” ow at (55), (a), (#), (=), (3) (a) Given that S = (7,P), derive an expression for dS in terms of T and P that is valid for any fluid. (b) The coefficient of thermal expansion B of Fe(s) at 25°C is 355 x 10°’ Kl. What is the change in molar entropy of iron when the pressure is raised from 1 to 1000 bar? (The density of iron at 25°C is 7.86 g om”) oh 25°C. (4) In the thermodynamics of elastic materials, d4 =—SdT + fal, where fis the force exerted and L is the stretching displacement. Derive the appropriate Maxwell relation and then use this to obtain an expression for AS for isothermal stretching. (5) Steam is compressed reversibly to liquid water at the boiling point (100°C) and 1 atm. The heat of vaporization of water at 100°C and 1.01325 bar is 2258 J g. Calculate w per mole and g per mole and each of the thermodynamic quantities AH, AU, AG, AA, and AS . You can assume that the volume of the liquid is negligible compared to that of the gas. (6) When a liquid is compressed its Gibbs energy is increased. The increase in molar Gibbs energy can be calculated using [¥) =V. What is the change in molar Gibbs energy for liquid water T (p=10g om) when it is compressed from 1 to 1000 bar (assuming V is constant)? (7) Starting with the fundamental equation for dU, derive the relation (2) = V(kP — BT) T @. s=f£ae) , _ jas os (a) as= (32) ar (Se) ae Von dS Byes fn cost P ) te 2 Colt ase eat 4s. . fe OL AT P T as Cc > ( #3) = Ar Sa He 22 cose, (sr > -(#) T Pr Via He Maxwell cele an AG ne oy (FF) = “Fh mas (3b). Fax constad Tyo. AS > VAP © assamig Vie & ace wulepindete of AS = -V@AP o MS =-V BAP Sa mole, rene SS.847 a ( pe NF =o N= F * FRG * eh [Oden y 31082. x07” om med . ; AS = - (atosaxi0° (ase x10 2") (000 Dy c10? ke = -0.0262 sx"! _ dh > {
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