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Following the steps below, derive the heat capacity relation, OH ap Cp - CV = ( V (1) ap T . aT V for a

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Following the steps below, derive the heat capacity relation, OH ap Cp - CV = ( V (1) ap T . aT V for a general equation of state where Cp, Cv, V, H, T, and P are heat capacity at constant pressure, heat capacity at constant volume, volume, enthalpy, temperature, and pressure respectively. (a) [8 pts] Compute the total differentials dH(P, T), dH(V, T), and dP(V, T) for H = H(P, T), H = H(V, T), and P = P(V, T) respectively. Hint. Recall that if f = f(x, y) its total differential is aj af ( x, y ) = dx + dy ax ay ) y x Draw a box around your three final equations

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