Kofke used this equation to couple simulation data to thermodynamic equations, which is called this equation's namesake integration. It is derived by calculating the total differential of G and substituting in a pair of Maxwell relations. This equation shows that the intensive properties of a system are not all independent of one another. This equation says that the sum over the product of the number of moles times d mu equals negative S dT plus V dp, though it is more commonly expressed as the sum of N sub I times d mu sub I equals zero at constant temperature and pressure. This equation is used to derive one of its namesake's result that components minus phases plus 2 is equal to the degre
Kofke used this equation to couple simulation data to thermodynamic equations, which is called this equation's namesake integration. It is derived by calculating the total differential of G and substituting in a pair of Maxwell relations. This equation shows that the intensive properties of a system are not all independent of one another. This equation says that the sum over the product of the number of moles times d mu equals negative S dT plus V dp, though it is more commonly expressed as the sum of N sub I times d mu sub I equals zero at constant temperature and pressure. This equation is used to derive one of its namesake's result that components minus phases plus 2 is equal to the degrees of freedom. For 10 points, name this equation which relates the chemical potentials of a mixture.
Kofke used this equation to couple simulation data to thermodynamic equations, which is called this equation's namesake integration.
Gibbs-Duhem equation [prompt on Gibbs phase rule]