Difference in solubility products and molar solubility?
Here are example problems with answers to explain my question. 1. Calculate solubility product: (a) SrF2, 7.3 x 10-2 g/L Ans: 7.8 x 10-10 Because: 7.3x10-2 / molar mass (125.62) =.000581. Since [F]2, then 4x3. Therefore, 4(.000581)3. ____ 2. Determine molar solubility: (c) in 0.20 M Pb(NO3)2 solution. Ans: 3.3 x 10-3 M Because: Pb is the common ion (that is, it is mentioned in both), then 8.9x10-6=4x2 [.20M], or x=sqrt(8.9x10-6/(4*.20)). Why do I have to use different methods to solve? How does solubility and molar solubility differ, and what is their relationship to Ksp? Thanks!
@AccessDenied @aaronq @abb0t @Hero @hartnn @ganeshie8 @cwrw238 Thank you for your time, the reason I tagged you is because you are on my fan list.
@chmvijay
The molar solubility is just the number of moles that is soluble in 1 L (i.e. molarity). The solubility product (constant <- often omitted) is the product (from the multiplication) of the molar solubilities. This is the Ksp. You're solving for 2 different things, in your first example you have: \(Ksp=[Sr][F]^2\) if you're solving for the \(\color{red}{molar~ solubility}\) then you have to be given the Ksp, and you'd be solving for x. \(Ksp=4x^3 \rightarrow \color{red}x= (\frac{Ksp}{4})^{1/3}\) if you're solving for the \(\color{blue}{solubility~product~constant}\) then you'll be given the molar solubility (in one form of another) and you'll be solving for Ksp. \(\color{blue}{Ksp}=4x^3 \)
Thank you aaronq. You probably just saved me 15 points on my next test.
no problem, glad you got that doubt cleared up.
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