In
my previous blog I discussed the method
of titration used in volumetric analysis.
I
discussed one type of acid base
titration: a weak acid titrated with a strong base.
To
say a weak acid is titrated with a strong base means that the strong base is in
the burette and the weak acid solution is in the conical flask.
Why are there only
three types of acid base titration?
The
reason has to do with the way pH changes
in the flask as the titration proceeds.
It
is possible to monitor the pH of the solution in the flask using a pH probe
linked to a data logger.
When
this experiment is carried out the results look like this:
These
are what are called titration curves:
1. Titration curve
for a strong acid titrated with a strong base
Here
is the titration curve for the titration of 50ml of 0.100M HCl solution (strong
acid) with a 0.100M solution of NaOH (a strongly alkaline solution):
We
can see that there is barely any change
in pH until close to the end point at 50ml NaOH solution added.
Then
there is sudden increase in pH which
is why it is a very sharp end point:
addition of a very small volume of the alkaline solution causes a rapid and
large increase in pH of the order of 8
pH units.
At
the end point the pH is 7.
The
pH change affects both methyl red and phenolphthalein dyes, methyl red is red
below pH 5 and yellow above pH 5 so as
the pH changes rapidly so does the colour of the indicator therefore it is
very important at the end point we add very small drops of the alkali or we
“overshoot” it.
Either
phenolphthalein or methyl red can be used to detect the end point of a strong
acid strong base titration.
So
what happens if instead we have a weak acid in the flask instead of a strong
acid?
2. Titration curve
for a weak acid titrated with a strong base.
Here
is the titration curve (green line) for the titration of 50ml of 0.100M CH3COOH
acetic acid solution (weak acid) with a 0.100M solution of NaOH (a strongly
alkaline solution):
As
the alkali is added to the weak acetic acid the pH rises and levels off at about pH 5 this region is called the buffer region because the pH hardly
changes as the alkali is added.
In
this region there is no sharp change in
pH so the methyl red indicator cannot work.
But
above pH 7 there is again a sharp change
in pH as the buffer breaks down.
This
region covers about 4 pH units and
phenolphthalein changes colour between pH 8 and 10 so it can be used to find
the end point of a weak acid strong base titration.
Finally
what happens to the pH in a weak base strong acid titration?
3. Titration curve
for a weak base titrated with a strong acid.
Here
is the titration curve for the titration of 50ml of 0.100M solution of ammonia
NH3 (a weakly alkaline solution) with a 0.100M HCl hydrochloric acid solution
(strong acid).
This
time we start with the alkali in the
titration flask so the pH is high at around 10 (the blue line).
As
the strong acid is added the pH does not
fall dramatically but levels off in an alkaline
buffer solution almost to the end point.
As
the end point approaches the buffer solution breaks down and the pH falls rapidly by about 4 pH units.
Here
phenolphthalein cannot be used as an indicator but methyl red changes colour at
these pHs so it can be used to detect the end point.
Titration
calculations and how to be successful at them.
Here
is a set results for the titration of a strong base with a strong acid: 25ml of
approx. 0.1M sodium hydroxide solution titrated with 0.1M hydrochloric acid
solution using methyl red indicator.
Pipette
solution
|
Sodium hydroxide
|
approx. 0.1 mol/dm3
|
25ml
|
|||
Burette
solution
|
Hydrochloric acid
|
0.1mol/dm3
|
||||
Indicator
|
Methyl red
|
|||||
Burette
rdgs
|
Rangefinder
|
1
|
2
|
3
|
(4)
|
|
Final
rdg (ml)
|
25.20
|
25.10
|
25.00
|
24.90
|
||
First
rdg (ml)
|
0.00
|
0.00
|
0.20
|
0.00
|
||
Volume
used (ml)
|
25.20
|
25.10
|
24.80
|
24.90
|
||
Mean
titre (ml)
|
24.85
|
Calculate the
concentration of the sodium hydroxide solution.
Here
is a first but not the only method.
1. Calculate the
number of moles of hydrochloric acid used in the titration.
Use
the equation n=cV
n
= number of moles of the compound,
c
= the concentration of the solution (in mol/dm3) and
V=
the volume of the solution used in the titration in Litres (dm3)
Therefore: n = 0.100 * 24.85/1000 =
0.002485 moles.
2. Calculate the
number of moles of sodium hydroxide that react with 0.002485 moles hydrochloric
acid
We
go to the equation for the reaction:
NaOH +
HCl = NaCl
+ H2O
And
this shows 1 mole of the acid reacts with 1 mole of the alkali.
Therefore
the number of moles of sodium hydroxide in the 25ml of its solution were
0.002485 mol.
3. Next we use the
answers to 1 and 2 to determine the concentration of the sodium hydroxide like
this:
Use
the equation: c = n/V
Therefore
the concentration c of the sodium hydroxide in the flask is:
0.002485moles
0.025
dm3
or 0.0994 mol/dm3
Notes:
a) To calculate the
mean titre we ignored the 25.10 value because it was too far away from the
other two values. We took the two
closest values.
b) We add zeros to the
measured values of the readings since a burette can be read to 4 significant
figures. That’s why we also quote the
mean titre to 4 significant figures.
c)
The
final answer cannot now be quoted to 4 significant figures rather three sig
figs are appropriate since we have used values to four sig figs and only 2 sig
figs (25ml) in the calculation.
d) We can give the
final answer then to 3 sig figs i.e. 0.099M at best.
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