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22/09/2021
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##PbCl_2 rightleftharpoons Pb^(2+) + 2Cl^-##; ##K_(sp) = 1.6 xx 10^(-5)##
Solubility of ##PbCl_2## ##=## ##7.11 xx 10^(-4)## ##mol*L^(-1)##.
Now here ##K_(sp) = [Pb^(2+)][Cl^-]^2##. In pure water, we would write ##K_(sp) = (S)(2S)^2 = 4S^3##, where ##S## is the solubility of lead chloride.
However, here the concentration of chloride anion has been (artificially) increased by the presence of hydrochloric acid, which gives stoichiometric quantities of ##Cl^-##. So ##[Cl^-]## ##=## ##(0.15*mol*L^(-1)## + the twice the solubility of lead chloride##)##.
Our revised ##K_(sp)## expression is ##K_(sp) = {S}{0.15+2S}^2##. Now we can (reasonably) make the approximation, ##{0.15+2S} ~= 0.15##; we have to justify this approximation later.
So now, ##K_(sp) ~= [S][0.15]^2##, and ##S = K_(sp)/(0.15)^2## ##=## ##(1.6xx10^(-5))/(0.15)^2## ##=## ##7.11 xx 10^(-4)## ##mol*L^(-1)##.
This value is indeed small compared to 0.15. We could make a 2nd approximation and plug this ##S## value back in the first equation but I am not going to bother. Would the solubility of lead chloride be greater in pure water? Why or why not?
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I want to thank your team (Jeff) for finding a new writer when you were unable to reach my existing writer to revise my paper. I appreciate your professionalism and efforts. Thanks
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