The entropy change of one mole of an ideal gas of vibrating diatomic molecules, as volume and temperature is changed is provided (image). Using the equation derived to demonstrate that for an ideal gas undergoing an adiabatic expansion from initial volume Vi to final volume Vf the change in entropy is zero.

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Chapter24: Electromagnetic Waves
Section: Chapter Questions
Problem 2PE: Show that, when SI units for 0 and 0 are entered, the units given by the right-hand side of the...
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The entropy change of one mole of an ideal gas of vibrating diatomic molecules, as volume and temperature is changed is provided (image).

Using the equation derived to demonstrate that for an ideal gas undergoing an adiabatic expansion from initial volume Vi to final volume Vf the change in entropy is zero.

7
AS = S(V¡, T¡) – S(V;, T;) :
f
RIn
+ Rln
T;
Transcribed Image Text:7 AS = S(V¡, T¡) – S(V;, T;) : f RIn + Rln T;
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