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 3.16NP
Interpretation Introduction

Interpretation: The Joule coefficient for an ideal gas and for van der Waals gas needs to be calculated.

Concept Introduction: For ideal gas, the relation between n number of moles of gas under pressure, P , volume, V at temperature, T is given as:

  PV = nRT - (1)

Where R is universal gas constant.

For van der Waals equation, the relation between n number of moles of gas under pressure, P , volume, V at temperature, T is given as:

  P = nRTV - nbn2aV2 - (2)

Where R is universal gas constant, a and b are van der Waals constant.

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Students have asked these similar questions
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 gas obeying the equation of state p(V − nb) = nRT is subjected to a Joule–Thomson expansion. Will the temperature increase, decrease, or remain the same?
Calculate V−1(∂V/∂T)p,n for an ideal gas?

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Thermodynamics, Statistical Thermodynamics, & Kinetics

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