This equation can be derived by first taking Legendre transforms of internal energy, then using Eule
This equation can be derived by first taking Legendre transforms of internal energy, then using Euler's homogenous function theorem, and then taking a differential. It can also be derived by substituting Maxwell's thermodynamic relations after taking the full differential of a certain quantity. One side of this equation is written as a series of the number of components in the system and for a binary, isochoric and isothermic system, this equation reduces to a relationship between the number of moles of each component. For 10 points, identify this equation that relates the change in chemical potential to changes in pressure and temperature, named for a French physicist and chemist from Yale.
This equation can be derived by first taking Legendre transforms of internal energy, then using Euler's homogenous function theorem, and then taking a differential.
{Gibbs-Duhem} equation