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For three variables x,y, and z, write down the Euler triple product (cyclic) relation of partial derivatives. Derive the following relation [=V1(TV)p is the expansion

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For three variables x,y, and z, write down the Euler triple product (cyclic) relation of partial derivatives. Derive the following relation [=V1(TV)p is the expansion coefficient ] : CpCV=V(T+p) [hint: you may expand Cp as (TU)p plus something, and try to work out both.]

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