Step 1:
\The buffered solution contains and
.
of the
is
.
Definition of pH:
\.
(a) Case(i) :
\The statement is False.
\Buffer capacity, β, is a quantitative measure of the resistance of a buffer solution to pH change on addition of hydroxide ions
\If the concentration of and
are equal then
.
A solution containing 0.10 M of and 0.10 M of
has
.
A solution containing 1.0 M of and 1.0 M of
has
.
Buffering capacity depends on infinitesimal amount of added base.
\A solution containing 0.10 M of and 0.10 M of
has less buffering capacity when compared to solution containing 1.0 M of
and 1.0 M of
.
Step 2:
\(b) Case (ii):
\The statement is False.
\If then ratio of
,
then pH is smaller than .
Step 3:
\(c) Case(iii):
\The statement is True.
\Adding to the initial buffer solution would make the ratio
resulting decrease in pH.
Step 4:
\(d) Case(iv):
\The statement is False.
\If , then pH will increase.
Step 5:
\(e) Case(v):
\The statement is true.
\If then
Solution:
\The statement (c) and (e) are true.