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Pressure and Temperature Derivatives of the Functions

As dG is a criterion for equilibrium and spontaneity at constant P and P, and as P and P are natural variables for G, it is useful to express the total differential when considering G as a function of P and P. That is. [Pg.167]

In addition to determining the dependence of G on pressure for a substance, it is useful to determine the dependence of AG on pressure for a transformation. To do so, let us represent a transformation by the equation [Pg.167]

Subtracting the sum of the pressure coefficients for the reactants from that for the products, we obtain the desired relationship  [Pg.168]

If the same operations are carried out using the Helmholtz function, with namral variables T and V, the results are [Pg.168]


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