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The internal energy of ideal gases only depends on temperature. When this is used with the energy balance, the following equation can be derived to relate T and V during an ideal gas adiabatic process: T2 T₁ V₂ -()* = R/Cv For real gases the internal energy is a function of temperature and molar volume (or pressure). The equation which describes is: ӘР + [T (OF), -P] JU Plav dV dU = CydT+ using, develop an equation (in terms of T and V) for the adiabatic compression of a gas following the van der Waals EOS.

The internal energy of ideal gases only depends on temperature. When this is used with the energy balance, the following equation can be derived to relate T and V during an ideal gas adiabatic process: T2 T₁ V₂ -()* = R/Cv For real gases the internal energy is a function of temperature and molar volume (or pressure). The equation which describes is: ӘР + [T (OF), -P] JU Plav dV dU = CydT+ using, develop an equation (in terms of T and V) for the adiabatic compression of a gas following the van der Waals EOS.

Introduction to Chemical Engineering Thermodynamics
Introduction to Chemical Engineering Thermodynamics
8th Edition
ISBN:9781259696527
Author:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Publisher:J.M. Smith Termodinamica en ingenieria quimica, Hendrick C Van Ness, Michael Abbott, Mark Swihart
Chapter1: Introduction
Section: Chapter Questions
Problem 1.1P
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The internal energy of ideal gases only depends on temperature. When this is used with the energy balance, the following equation can be derived to relate T and V during an ideal gas adiabatic process: R/Cv T₂ 1/2 = ( ) *** T₁ For real gases the internal energy is a function of temperature and molar volume (or pressure). The equation which describes is: ӘР dU = CvdT + [r (3P) - P] dv PdV ӘТ using, develop an equation (in terms of T and V) for the adiabatic compression of a gas following the van der Waals EOS.
Transcribed Image Text:The internal energy of ideal gases only depends on temperature. When this is used with the energy balance, the following equation can be derived to relate T and V during an ideal gas adiabatic process: R/Cv T₂ 1/2 = ( ) *** T₁ For real gases the internal energy is a function of temperature and molar volume (or pressure). The equation which describes is: ӘР dU = CvdT + [r (3P) - P] dv PdV ӘТ using, develop an equation (in terms of T and V) for the adiabatic compression of a gas following the van der Waals EOS.
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