Thermodynamics, Statistical Thermodynamics, & Kinetics
Thermodynamics, Statistical Thermodynamics, & Kinetics
3rd Edition
ISBN: 9780321766182
Author: Thomas Engel, Philip Reid
Publisher: Prentice Hall
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Chapter 3, Problem 3.19NP
Interpretation Introduction

Interpretation:The expression for the internal pressure of a gas that obeys the Bethelot equation of state is to be derived.

Concept introduction:The van der Waals equation can be defined as the types of the equation that corrects the two properties of the real gas. The van der Waals equation is the modified version of the ideal gas equation while the Bethelot equation is the modified version of the van der Waals equation.

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Rearrange the van der Waals equation of state, p = nRT/(V − nb) − n2a/V2(Topic 1C) to give an expression for T as a function of p and V (with n constant). Calculate (∂T/∂p)V and confirm that (∂T/∂p)V = 1/(∂p/∂T)V.
(a) Express (∂Cp/∂P)T as a second derivative of H and find its relation to (∂H/∂P)T. (b) From the relationships found in (a), show that (∂Cp/∂V)T=0 for a perfect gas.
A sample consisting of 2.00 mol of perfect gas molecules, for which CV,m = 5/2R, initially at p1 = 111 kPa and T1 = 277 K, is heated reversibly to 356 K at constant volume. Calculate the final pressure, ΔU, q, and w.

Chapter 3 Solutions

Thermodynamics, Statistical Thermodynamics, & Kinetics

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