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Ideal Solution Approximation

Assumes that the interactions between solute and solvent molecules are identical to those between solute-solute and solvent-solvent molecules.
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The statement of the theorem

Define the activity coefficient γi\gamma_i for component ii in a solution such that, under the ideal approximation, γi=1\gamma_i = 1. Consequently, the chemical potential μi\mu_i is given by: \nμi=μi0+RTln(xi)\mu_i = \mu_i^0 + R T \ln(x_i) \nwhere μi0\mu_i^0 is the standard chemical potential, RR is the universal gas constant, TT is the absolute temperature, and xix_i is the mole fraction of component ii.
Source: Wikipedia