Why are Concentrations Squared in Solubility Equilibrium Constants?

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The discussion centers on understanding solubility equilibrium constants, specifically why a stoichiometric value like 2Ag+ is represented as [Ag+]^2 in the equilibrium constant expression. The participant grapples with the concept, noting that while the squaring of concentration makes sense in rate laws due to observed increases in reaction rates, the rationale for equilibrium constants remains unclear. The explanation involves the concept of chemical potential, which is elaborated in advanced physical chemistry textbooks but not typically found in general chemistry resources. The conclusion suggests that this understanding may not be intuitive and acknowledges the complexity of visualizing these relationships in equilibrium contexts.
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Hi all,

I'm trying to understand -- really visualize -- the concept of solubility equilibrium constants. But, I can't understand WHY a stoichiometric value, say 2Ag+, is written in an equilibrium constant as [Ag+]^2.

I understand that in a rate law, squaring the concentration makes sense because you may have data indicating that the rate of reaction has increased by a factor of 4.

But, I can't make the mental connection here for solubility equilibrium or any other equilibrium constant. Can anyone help me visualize? Thanks--
 
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The justification is quite involved, and proceeds from the concept of the chemical potential. Textbooks on physical chemistry (Levine, Atkins) work through it in full, but you probably won't find it in general chemistry textbooks.
 
So basically, this is not something that I should intuitively be able to visualize? I think I can put it to rest if that's the case...
 
If you think it's intuitive that a reaction that includes A+B gives a reaction rate proportional to [A], then when A happens to equal B you should be willing to believe it's still proportional to [A]
 
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