Question #96886

A 0.065 M solution of the weak acid HA has a pH of 3.6 at 25°C .
(a) what is the ionization constant of the acid at 25°C, the percentage ionization of HA, and the ratio of A/AH in the solution.
(b) what is the pH of a 0.05 M HCL solution?
(c) How much stronger in acidity is the HCL solution than the HA solution?
(d) what is the Kb and pKb of the conjugate base, A?

Expert's answer

(a)

[H+]=[A][H^+] = [A^-]

[HA]=c(HA)[H+][HA] = c(HA) - [H^+]


[H+]=10pH=103.6=0.00025M[H^+] = 10^{-pH} = 10^{-3.6} = 0.00025 M

ka=[H+][A][HA]=0.000250.000250.0650.00025=9.7107k_a = {[H^+][A^-] \over [HA]} = {0.00025*0.00025 \over 0.065 - 0.00025} = 9.7*10^{-7}

Ratio A/HAA^-/HA in the solution:


[A][HA]=0.000250.0650.00025=0.003861{[A^-] \over [HA]} = {0.00025 \over 0.065 - 0.00025} = 0.003861

(b)

Chloric acid is a strong acid, the degree of dissociation is taken equal to 1, then:



c(H+)=c(HCl)c(H^+) = c(HCl)

pH=lg(c(H+))=lg(0.05)=1.3pH = -lg(c(H^+)) = -lg(0.05) = 1.3

(c)

[H+]HCl[H+]HA=101.3103.6=102.3=199.5200{[H^+]_{HCl} \over [H^+]_{HA} } = {10^{-1.3} \over 10^{-3.6}} = 10^{2.3} = 199.5 ≈ 200

(d)

The stronger the conjugate base, the weaker the acid.


kb=kw(H2O)Ka(HA)=10149.7107106k_b = {k_w(H_2O) \over K_a(HA)} = {10^{-14} \over 9.7*10^{-7}} ≈ 10^6

pKb=lgKb=6pK_b = -lgK_b = -6


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