The solubility-product constants, Ksp, at 25 ∘C for two compounds [iron(II) carbonate, FeCO3, and cadmium(II) carbonate, CdCO3] are given by the table
Part A
A solution of Na2CO3 is added dropwise to a solution that contains 1.04×10−2M Fe2+ and 1.50×10−2M Cd2+. What concentration of CO32− is need to initiate precipitation? Neglect any volume changes during the addition.
Express the molar concentration numerically.
Part B
In the solution from Part A, what will the concentration of CO32− be when Fe2+ begins to precipitate?
Express the molar concentration numerically.
Substance | Ksp |
FeCO3 | 2.10×10−11 |
CdCO3 |
1.80×10−14 |
Part A
Dissolution equillibrium of FeCO3 is
FeCO3(s) <------> Fe2+(aq) + CO32-(aq)
Ksp = [Fe2+][CO32-]= 2.10*10-11
given concentration of Fe2+ = 0.0104M
So,
0.0104M * [CO32-] = 2.10*10-11M2
[CO32-]=2.10*10-11M2/0.0104M
= 2.02*10-9
So, when [CO32-] reaches 2.02*10-9M , FeCO3 start to precipitate
dissolution equillibrium of CdCO3 is
CdCO3(s) <-----> Cd2+(aq) + CO32-(aq)
Ksp = [ Cd2+][CO32-]=1.80*10-14
given concentration of Cd2+ = 0.015M
So,
0.015*[CO32-] = 1.80*10-14M2
[CO32-] = 1.20*10-12M
So, when [CO32-] reaches 1.20*10-12M , CdCO3 start to precipitate
therfore,
CdCO3 will precipitate first
Part B
When [ CO32-] reaches 2.02*10-9M , FeCO3 start to precipitate
[Cd2+][CO32-] = 1.80*10-14M2
When , [CO32-] = 2.02*10-9M
[Cd2+]*2.02*10-9M = 1.80*10-14M2
[Cd2+] = 1.22*10-5M
So, when FeCO3 start to precipitate
[Cd2+] = 1.22*10-5M
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