A
common precipitation titration is that involving silver nitrate solution.
The indicator would
be yellow potassium chromate(VI)
solution.
The
essence of this titration is to titrate chloride ions with silver ions forming the white precipitate of silver chloride.
Ag+ (aq) +
Cl– (aq) = AgCl(s)
When
all the chloride ions have reacted, any
further silver ions will precipitate with the chromate(VI) ions.
A
red precipitate of silver chromate (VI)
forms and the white precipitate of silver chloride turns red/brown in
colour.
Ag+(aq) + CrO4 2-(aq) =
Ag2CrO4 (s)
This
happens of course because silver
chloride is less soluble than silver chromate(VI).
So
what you are always looking for in this titration is one drop of the silver
ions solution producing the first pink
tinge to the white silver chloride precipitate.
There
are several experiments in the repertoire of college and Advanced level
experiments to illustrate this titration technique
e.g.
you’ll find it used to determine the
moles of water of crystallisation in say barium chloride that is y in BaSO4.yH2O.
This
particular experiment is delightful because it involves two of the most toxic chemicals available to us in
the Chemistry Laboratory viz: silver nitrate solution and hydrated barium
chloride solid!!
Furthermore,
the calculation of the resulting mole ratio of barium salt to water is a
challenge too.
But
hey–ho, this is what Chemistry is all about and it all adds to the fun of
studying this science. Would you want it
any other way?
Let’s start by
working out how to go about this experiment.
We
are going to have to weigh out a given
mass of hydrated barium chloride, say somewhere in the region of 1.50g
We
then take this accurately weighed mass and prepare
a standard solution of it dissolving it in distilled water and making up to
the mark in a volumetric flask.
We
titrate 10mls of this solution with
0.050M silver nitrate solution.
We add about 1g sodium sulphate to the
flask before the titration.
We also add the indicator potassium chromate(VI)
2-3drops.
We
take particular safety precautions with the materials and we do not wash toxic
solutions down the sink but retain them in residue bottles for appropriate disposal.
Here
are the instructions for a typical precipitation titration to estimate
chloride ion concentration.
You
can download a set of instructions from the University of Canterbury New
Zealand site here
and watch a youtube video
here with the grooviest soundtrack ever to a titration.
In
the video you’ll see how the titration is carried out with a safe silver
nitrate burette assembly—interesting.
Here is typical set
of results:
First, the weighing
of the barium chloride solid:
Mass of weighing
bottle and BaCl2
before transfer to
flask: (g)
|
11.79
|
Mass of weighing
bottle
after transfer:
(g)
|
10.21
|
Mass of BaCl2
sample: (g)
|
1.58
|
Mass of BaCl2
in 10ml solution: (g)
|
0.0632
|
Second, the
titration results:
Pipette
solution
|
Barium Chloride
|
? mol/dm3
|
10.0ml
|
|||
Burette
solution
|
Silver nitrate
|
0.050mol/dm3
|
||||
Indicator
|
Potassium
chromate(VI)
|
|||||
Burette
rdgs
|
Rangefinder
|
1
|
2
|
3
|
||
Final
rdg (ml)
|
10.40
|
20.70
|
30.90
|
41.20
|
||
First
rdg (ml)
|
0.00
|
10.40
|
20.70
|
30.90
|
||
Volume
used (ml)
|
10.40
|
10.30
|
10.20
|
10.30
|
||
Mean
titre (ml)
|
10.2(7)
|
|||||
Calculation
Well,
I’m going to take you through one way of working out the BaCl2 :
water ratio, but please note that this is not the only way of getting to the
answer.
Here we go then:
First,
use the titration results to
calculate the number of moles of silver ion used in the mean titre.
Use
the equation n= cV
where
n = number of moles of silver ion
c
is the concentration of the silver ion solution and
V
is the volume (in litres) of the silver ion solution used (i.e. the mean titre)
So
n(moles Ag+ ion) = 0.050 × 10.27 =
0.0005135moles Ag+ ion
1000
Second,
apply the equation for the
precipitation reaction which is:
Ag+
(aq) + Cl– (aq) =
AgCl(s)
Therefore
the number of moles of chloride ion in 10ml of the solution from the volumetric
flask is also 0.00051moles since 1 mole of silver ion reacts with one mole of
chloride ion.
Third,
we’ll now try and calculate how many
moles of chloride ion were in the volumetric flask altogether.
If
0.0005135 moles Cl– are in 10ml then 0.0005135 × 25 are in 250ml
0.0005135
× 25 =
0.01284moles Cl– ion.
(be
careful with the number of zeros you add here!!)
Fourth,
we can now calculate how many moles of
barium chloride were in the volumetric flask since for every mole of barium
chloride two moles of chloride ions are produced.
Therefore
moles barium chloride = 0.01284/2 = 0.00642moles
Fifth,
if we work out what this number of moles
barium chloride weigh then we can get at the weight of water in the barium
chloride we added to the flask at first.
BaCl2
has the molar mass: 137 + 35.5 + 35.5 =
208g/mole.
Therefore
the mass of barium chloride added to the flask was
0.00642 × 208
= 1.335g
Sixth,
we can now calculate how much water
the sample of hydrated barium chloride contained.
Hydrated
mass – anhydrous mass = mass of water
1.58g – 1.335g = 0.244
g water
Seventh,
now we can get at the moles water and
moles barium chloride which will give use the ratio we are looking for.
Moles
water =
0.244/18 = 0.0136moles
Moles
barium chloride = 0.00642
And
we hope that 0.00642 : 0.0136 is about 1 : 2 !!
Which
it is roughly!! Yes y = 2
Here
are a couple of questions:
1.
Why
was sodium sulphate added to the flask?
2.
What
happens to the result if we overshoot the endpoint?
3.
Why
is potassium chromate(VI) yellow?
4.
What
happens to the white AgCl precipitate on standing in the light? Why is this what is happening?
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