Fraction of solute in two layers

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The discussion focuses on deriving the equation for the fraction of a solute in one layer of two immiscible liquids, specifically the equation Fraction of solute in layer 1 = (KD*V1)/((KD*V1)+V2). Participants clarify that the distribution coefficient (KD) represents the ratio of solute concentrations in both layers and is essential for understanding the solute's distribution at equilibrium. The conversation emphasizes the need to express KD in terms of the solute amounts in each layer and their respective volumes. By combining this understanding with the basic fraction formula A/(A+B), users can derive the desired equation effectively. Overall, the thread aims to clarify the relationship between solute distribution and the volumes of the two liquid layers.
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Derive the following equation for the fraction of a solute in layer 1 of the 2 layers formed by two immiscible liquids;

Fraction of solute in layer 1 = (KD*V1)/((KD*V1)+V2)

where KD=Distribution coefficient for the solute between chemical in V1 and chemical in V2
V1=Volume of liquid in layer 1
V2=Volume of liquid in layer 2

I understand that to find the fraction of A in the total A+B you simply divide A by A+B. But how does the distribution coefficient fit into this?
 
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Distribution coefficient is a ratio of concentrations.
 
yes i have that information, I am having trouble understanding how to incorporate it into the expression for the fraction of solute in each of the layers of liquid at equilibrium. Essentially i want to know where this equation comes from. Any ideas/ answers would be greatly appreciated :biggrin:
 
Write equations describing your system. Definitions of fractions won't hurt either.
 
Using the definition of KD being ratio of concentrations in the 2 layers, try writing KD in terms of solute present in the 2 layers, A & B and the volumes V1 & V2

With the equation that you've made and A/(A+B) you should be able to slove this quite neatly
 
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