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Derivation of Composite Isotherm

Kipling has derived a composite isotherm equation that has been used widely. According to this derivation, when mass m of a solid adsorbent is brought into contact with n moles of the solution, there is a decrease in the mole fraction of the solution. Let this decrease in the mole fraction of the solution with respect to component 1 as a result of adsorption be Ax. Let x and x be the initial and final mole fractions of the solution with respect to component 1. Then [Pg.161]

Let us further suppose that this change is concentration Ax, and it is brought about by the transfer of moles of component 1 and of component 2 to the [Pg.161]

The composite isotherm is sometimes expressed in terms of (x - Xj) when xj is the mole fraction of component 1 in the adsorbed phase. This relationship can be written as [Pg.163]

This isotherm equation can be derived from Equation 3.17 as follows  [Pg.163]

Sometimes it is convenient to express the results in terms of weights and weight fractions instead of moles and mole fractions. In that case, Equation 3.17 can be expressed as [Pg.164]


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Composite isotherm

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