Question

(part a) Determine the percent ionization of the following solutions of phenol at 25°C: (a) 0.751...

(part a) Determine the percent ionization of the following solutions of phenol at 25°C: (a) 0.751 M % (b) 0.270 M % (c) 1.56 × 10−6 M × 10 % (Enter your answer in scientific notation.)

(part b) The pH of an aqueous acid solution is 6.20 at 25°C. Calculate the Ka for the acid. The initial acid concentration is 0.013 M.× 10 (Enter your answer in scientific notation.)

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Answer #1

Solution:

Since, phenol is a weak acid and it dissociated as,
a) C6H5OH = H+ + C6H5O-
0.751 0 0
(0.751-x) x x
Then, dissociation constant (Ka) of phenol,

Ka = [H+] [C6H5O-] / [C6H5OH] = 1.29 x 10-10

(x) (x) / (0.751-x) = 1.29 x 10-10

Since, phenol is a weak acid, hence, x <<< 0.751 then above equation becomes as,

x2/0.751 = 1.29 x 10-10
x = 0.984 x 10-5 M

Hence, x = [H+] = 0.984 x 10-5 M

% ionization = [H+] / [C6H5OH] x 100% = (0.984 x 10-5 M /0.751 M) x 100% = 0.0013 %

b) 0.270 M %

Using dissociation constant equation for 0.270 M %

(x) (x) / (0.270-x) = 1.29 x 10-10

Since, phenol is a weak acid, hence, x <<< 0.270, then above equation becomes as,

x2/0.270 = 1.29 x 10-10
x = 4.78 x 10-5

Hence, x = [H+] = 0.59 x 10-5 M

% ionization = [H+] / [C6H5OH] x 100% = (0.59 x 10-5 M / 0.270 M) x 100% = 0.0022 %

c) 1.56 x 10-6 M x 10 % = 1. 56 x10-5 M

Using dissociation constant equation for 1.56 x10-5 M

(x) (x) / (1.56 x10-5 M -x) = 1.29 x 10-10

Since, phenol is a weak acid, hence, x <<< 1.56 x10-5 M , then above equation becomes as,

x2/1.56 x10-5 M = 1.29 x 10-10
x2 = 2.0124 x 10-15 , then, x = 4.49 x 10-8 M

Hence, x = [H+] = 4.49 x 10-8 M
% ionization = [H+] / [C6H5OH] x 100% = (4.49 x 10-8  M / 1.56 x10-5 M) x 100% = 0.288 %

Part B)

Suppose acid is HA, it dissociated in aqueous solution as,

Ka = [H+] [A-] / [HA]

pH = -log [H+], then [H+] = 10-pH = 1 X 10-6.20 = 6.31 X 10-7 M

Since the acid ionizes to produce 1 mol of H+ and 1 mol of A-, then the concentration of A- will be the same and the concentration of HA will be 0.013 - 6.31 X 10-7 , hence,

Ka = (6.31 X 10-7) x (6.31 X 10-7) / (0.013 - 6.31 X 10-7) = 39.8161 x 10-14 / 0.013

Ka =3.06 X10-11

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