Question

Percent ionization can be used to quantify the extent of ionization of an acid in solution...

Percent ionization can be used to quantify the extent of ionization of an acid in solution and is defined by the following formula for the acid HA:

Percent ionization=[HA] ionized[HA] initial×100%

Percent ionization increases with increasing Ka. Strong acids, for which Ka is very large, ionize completely (100%). For weak acids, the percent ionization changes with concentration. The more diluted the acid is, the greater percent ionization.

A convenient way to keep track of changing concentrations is through what is often called an I.C.E table, where I stands for "Initial Concentration," C stands for "Change," and E stands for "Equilibrium Concentration." To create such a table, write the concentrations of reactant(s) and product(s) across the top, creating the columns, and write the rows I.C.E on the left-hand side. Such a table is shown below for the reaction:  A+B⇌AB

[A][B][AB]

Initial (M)

Change (M)

Equilibrium (M)

A certain weak acid, HA, has a Ka value of 8.1×10−7.

Calculate the percent ionization of HA in a 0.10 M solution.

Express your answer to two significant figures and include the appropriate units.

Value ______ Units _________

Part B

Calculate the percent ionization of HA in a 0.010 M solution.

Express your answer to two significant figures, and include the appropriate units.


Value _______ Units _____

Homework Answers

Answer #1

A)

HA dissociates as:

HA -----> H+ + A-

0.1 0 0

0.1-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 ((8.1*10^-7)*0.1) = 2.846*10^-4

since c is much greater than x, our assumption is correct

so, x = 2.846*10^-4 M

% dissociation = (x*100)/c

= 2.846*10^-4*100/0.1

= 0.2846 %

Answer: 0.285 %

B)

HA dissociates as:

HA -----> H+ + A-

1*10^-2 0 0

1*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 ((8.1*10^-7)*1*10^-2) = 9*10^-5

since c is much greater than x, our assumption is correct

so, x = 9*10^-5 M

% dissociation = (x*100)/c

= 9*10^-5*100/0.01

= 0.9 %

Answer: 0.900 %

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