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3. Find the coefficient of thermal expansion a and the isothermal com pressibility k from each of the following p-v-T relations: RT (a) Ideal gas equation, p = %3D (b) Dieterici equation, p = RT ea/RTv (c) Saha-Bose equation, p = RT ea/RTV In 2b In the above equations R is the gas constant and a and b are specific constants

3. Find the coefficient of thermal expansion a and the isothermal com pressibility k from each of the following p-v-T relations: RT (a) Ideal gas equation, p = %3D (b) Dieterici equation, p = RT ea/RTv (c) Saha-Bose equation, p = RT ea/RTV In 2b In the above equations R is the gas constant and a and b are specific constants

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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3. Find the coefficient of thermal expansion a and the isothermal compressibility k from each of the following p-v-T relations: RT (a) Ideal gas equation, p = (b) Dieterici equation, p = RT e a/RTU %3D RT e-a/RTv 2b -2b (c) Saha-Bose equation, p = In In the above equations R is the gas constant and a and b are specific constants. Verify that for large values of T and v all the expressions for a and K go over into the corresponding expressions for an ideal gas. 1/25/2021 Advanced Thermodynamics 28
Transcribed Image Text:3. Find the coefficient of thermal expansion a and the isothermal compressibility k from each of the following p-v-T relations: RT (a) Ideal gas equation, p = (b) Dieterici equation, p = RT e a/RTU %3D RT e-a/RTv 2b -2b (c) Saha-Bose equation, p = In In the above equations R is the gas constant and a and b are specific constants. Verify that for large values of T and v all the expressions for a and K go over into the corresponding expressions for an ideal gas. 1/25/2021 Advanced Thermodynamics 28
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