use:
pKa = -log Ka
9.21 = -log Ka
Ka = 6.166*10^-10
find the volume of NaOH used to reach equivalence point
M(HCN)*V(HCN) =M(NaOH)*V(NaOH)
0.6612 M *100.0 mL = 0.8512M *V(NaOH)
V(NaOH) = 77.6786 mL
Given:
M(HCN) = 0.6612 M
V(HCN) = 100 mL
M(NaOH) = 0.8512 M
V(NaOH) = 77.6786 mL
mol(HCN) = M(HCN) * V(HCN)
mol(HCN) = 0.6612 M * 100 mL = 66.12 mmol
mol(NaOH) = M(NaOH) * V(NaOH)
mol(NaOH) = 0.8512 M * 77.6786 mL = 66.12 mmol
We have:
mol(HCN) = 66.12 mmol
mol(NaOH) = 66.12 mmol
66.12 mmol of both will react to form CN- and H2O
CN- here is strong base
CN- formed = 66.12 mmol
Volume of Solution = 100 + 77.6786 = 177.6786 mL
Kb of CN- = Kw/Ka = 1*10^-14/6.166*10^-10 = 1.622*10^-5
concentration ofCN-,c = 66.12 mmol/177.6786 mL = 0.3721M
CN- dissociates as
CN- + H2O -----> HCN + OH-
0.3721 0 0
0.3721-x x x
Kb = [HCN][OH-]/[CN-]
Kb = x*x/(c-x)
Assuming x can be ignored as compared to c
So, above expression becomes
Kb = x*x/(c)
so, x = sqrt (Kb*c)
x = sqrt ((1.622*10^-5)*0.3721) = 2.457*10^-3
since c is much greater than x, our assumption is correct
so, x = 2.457*10^-3 M
[OH-] = x = 2.457*10^-3 M
use:
pOH = -log [OH-]
= -log (2.457*10^-3)
= 2.6097
use:
PH = 14 - pOH
= 14 - 2.6097
= 11.3903
Answer: 11.39
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