a)
CuI(s) <-------> Cu+(aq) + I-(aq)
Ksp = [Cu+][I-] = 1.1×10-12
b)
Cu+(aq) + 2CN-(aq) <-------> Cu(CN)2-(aq)
Kf = [Cu(CN)2-] /( [Cu+] [CN-]2) = 1.0 ×1024
c)
Adding two equilbrium
CuI(s) + 2CN-(aq) <-------> Cu(CN)2- (aq) + I-(aq)
K = [Cu(CN)2-][I-]/[CN-]2
K = Ksp × Kf = 1.1×10-12 × 1.0 ×1024 = 1.1 × 1012
Initial concentration
[CN-] = 0.60
[Cu(CN)2-] = 0
[I-] = 0
change in concentration
[CN-] = - 2x
[Cu(CN)2-] = + x
[I-] = + x
Equilibrium concentration
[CN-] = 0.60 - 2x
[Cu(CN)2-] = x
[I-] = x
so ,
x2/ ( 0.60 - 2x)2 = 1.1 ×1012
x/(0.60 - 2x) = 1048809
x = 629285 - 2097618x
x 2097619 = 629285
x = 0.30
[CN-] = 0.60 - (2× 0.30) = 0
Therefore
Final concentration of CN- almost nil
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