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 = RT (b) Dieterici equation, p = e a/RTU %3D RT (c) Saha-Bose equation, p: e-a/RTV In 2b - 2b 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.

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Chapter1: Units, Trigonometry. And Vectors
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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 =
%3D
RT
e-/RTv
(b) Dieterici equation, p =
U-2b
RT
e-aRTV In
2b
|3
(c) Saha-Bose equation, p
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.
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 = %3D RT e-/RTv (b) Dieterici equation, p = U-2b RT e-aRTV In 2b |3 (c) Saha-Bose equation, p 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.
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