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Thermodynamics - How to find an "adiabat"?
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[QUOTE="Javier0289, post: 6238165, member: 667380"] Hi! from a) all the equations of state are homogeneous of zero order $$ {1 \over T} = R({V \over N} + {N^3 \over U^2V})$$ $$ {P \over T} = R({U \over N} + {N^3 \over UV^2})$$ $$ {μ \over T} = R({UV \over N^2} + {3N^2 \over UV})$$ b) the temperature is always positive c) the mechanical equation of state P(T,v) $$ P(T,v) = {RT \over v}[({1 \over vRT}-1)^{-1 \over 2}+({1 \over vRT}-1)^{1 \over 2}]$$ But then I realized that in the last equation is not guaranteed that the entropy will be kept constant, or is it? [/QUOTE]
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Thermodynamics - How to find an "adiabat"?
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