a)
HA dissociates as:
HA -----> H+ + A-
5*10^-2 0 0
5*10^-2-x x x
Ka = [H+][A-]/[HA]
Ka = x*x/(c-x)
Assuming x can be ignored as compared to c
So, above expression becomes
Ka = x*x/(c)
so, x = sqrt (Ka*c)
x = sqrt ((1.41*10^-5)*5*10^-2) = 8.396*10^-4
since x is comparable c, our assumption is not correct
we need to solve this using Quadratic equation
Ka = x*x/(c-x)
1.41*10^-5 = x^2/(5*10^-2-x)
7.05*10^-7 - 1.41*10^-5 *x = x^2
x^2 + 1.41*10^-5 *x-7.05*10^-7 = 0
This is quadratic equation (ax^2+bx+c=0)
a = 1
b = 1.41*10^-5
c = -7.05*10^-7
Roots can be found by
x = {-b + sqrt(b^2-4*a*c)}/2a
x = {-b - sqrt(b^2-4*a*c)}/2a
b^2-4*a*c = 2.82*10^-6
roots are :
x = 8.326*10^-4 and x = -8.467*10^-4
since x can't be negative, the possible value of x is
x = 8.326*10^-4
So, [H+] = x = 8.326*10^-4 M
use:
pH = -log [H+]
= -log (8.326*10^-4)
= 3.0796
Answer: 3.08
b)
% ionisation = x * 100 / initial concentration
= (8.326*10^-4)*100 / 0.05
= 1.67 %
Answer: 1.67 %
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