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8/19/2019 Precipitation Reactions and Gravimetric Analysis.pdf
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Precipitation Reactions andPrecipitation Reactions and
Gravimetric AnalysisGravimetric Analysis
• Titrations where the titrant forms a precipitate with theanalyte.
• Not always so straightforward – a number ofrequirements need to be met.
• Precipitation reactions are often slow and have thetendency to absorb and co-precipitation other species.
• Major applications: determination of halides by the
precipitation silver salts.the determination of sulphate byprecipitation as barium sulphate.
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Precipitation Equilibria: The solubility
product
What do we mean by the term “insoluble”?
AgCl → Ag+ + Cl-
We can write the equilibrium constant or the solubility
product:
Ksp = [Ag+][Cl-]
Precipitation will not take place unless the product of[Ag+] and [Cl-] exceeds the Ksp
E.g. AgCl = 1.82 x 10-10
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Solubility product constants of selected slightlysoluble salts.
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Factors affecting Ksp
1. The common ion effect
If there is an excess of one ion over the other, the
solubility of the precipitate will decrease - Le Chatelier’sprinciple.
2. The effect of complex-ion formation
The presence of complexing agents that are able tocombine with either the cation or anion of a slightlysoluble compound - will result in an increase in itssolubility.
AgCl → Ag+ + Cl-
Ag+ + NH3 → AgNH3+
AgNH3+ + NH3 → Ag(NH3)2
+
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Precipitation titrationsCalculate pCl for the titration of 100.0 ml of 0.100 M Cl- with 0.100 M
AgNO3 after the addition of 0.00, 20.00, 100.0 and 110.0 ml of AgNO3.
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The smaller the Ksp, the sharper the end point.
0
2
4
6
8
10
12
14
16
0.0 10.0 20.0 30.0 40.0 50.0 60.0 70.0
vol Ag (ml)
p
A g
AgI Ksp = 8.3 x10-17
AgBr Ksp = 5.0 x10-13
AgCl Ksp = 1.82 x10-10
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The more concentrated the reagents, the bigger the end
point break.
0
2
4
6
8
10
12
14
16
18
0.0 10.0 20.0 30.0 40.0 50.0 60.0
vol Ag (ml)
p A g
0.1 M NaI
0.5 M NaI
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What about solutions that contain a
mixture of anions?The compound that is least soluble
precipitates first.
0
2
4
6
8
10
12
14
16
0 10 20 30 40 50 60 70 80 90 100 110 120
vol Ag (mL)
p A g
If we look at the K sp value for AgI
(8.3 × 10-17) we see that thecalculated solubility at equivalence
point is
Will the chloride start to
precipitate?
If we started with 25 ml of 0.1 M
chloride, at the first equivalence
point it will be
Ksp = [9.1 x 10-9
][0.03] = 3×
10-10
.which is greater than Ksp(AgCl)
AgCl starts to precipitate just
before the equivalence point of
AgI.
AgI
AgCl
-9(AgI)
- 109.1Ksp ][I ][Ag ×===+
M0.0333mL50mL25
M0.1mL25=
+
×
1.82 x 10-10
8.3 x 10-17
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Detection of the end point: Indicators
1. Indicators reacting with the titrant
2. Adsorption indicators
1. Indicators reacting with the titrant
Mohr method• Chloride is titrated with standard silver nitrate solution
using a soluble chromate salt indicator.
CrO4
-2 + 2Ag+ → Ag2
CrO4(yellow) (red)
• The concentration of the indicator is important. The Ag2CrO4 should just start precipitating at theequivalence point.
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• From Ksp, the concentration of Ag+ at the equivalencepoint is 1 x 10-5 M, meaning that Ag2CrO4 should
precipitate just when [Ag+] = 1 x 10-5 M. If the solubility
product of Ag2CrO4 is 1.1 x 10-12, we can calculate what
the concentration of CrO4-2 should be:
Ksp = [Ag+]2[CrO4
-2]
[CrO4-2] = 1.1 x 10-2 M
• If greater : Ag2CrO4 will begin to precipitate before theequivalence point.
• If less: Ag2CrO4 will only begin to precipitate after theequivalence point has been reached.
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Volhard titration
• Indirect titration for determining anions that precipitatewith silver (Cl-, Br -, SCN-).
• A measured excess of AgNO3 is added in acidic solutionto precipitate the anion.
X- + Ag+ → AgX + excess Ag+
• Excess Ag+ is then back-titrated with standard potassiumthiocyanate solution.
Excess Ag+
+ SCN-
→ AgSCN
• The endpoint is detected by using Fe3+, which forms asoluble red complex with the first excess of titrant (SCN-):
Fe3+ + SCN- → Fe(SCN)2+
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2. Adsorption indicators (Fajan's method)
• These are dyes that adsorb to the surface of a
precipitate near the equivalence point.
• The best–known example is fluorescein, which is used
to indicate the equivalence point in the titration of Cl –
with Ag+.
Fluorescein Fluoresceinate anion (yellow green)
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Consider the titration of Cl – with Ag+ in the presence of
fluorescein.
• Before equivalence point: Cl- is in excess and is theprimary adsorbed layer around the AgCl particles.
• This repels the negatively charged fluoresceinate anions. AgCl : Cl-
• When Ag+ is added in excess, the surface of theprecipitate become positively charge.
• The fluoresceinate anions become adsorbed in thecounter–ion layer of the AgCl colloids.
AgCl : Ag+ :: In-
This gives these particles a red colour, thus indicating end
point.
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• If an indicator is adsorbed more strongly than the analyte
ion, it cannot be used.
• Dichlorofluorescein/ fluorescein is adsorbed less strongly
than Cl –, Br –, I – or SCN – and can be used in the titration
of any of these ions.
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• We want the maximum surface area for adsorption (i.e. a
colloidal precipitate).
• The indicator ion must form a precipitate with the ions
adsorbed in the primary adsorption layer.
• The photocomposition of AgX can be a major source of
error in titrations involving silver - proper standardisation
is important.
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Gravimetric Analysis• The analyte is selectively converted to an insoluble form,
which can then be dried and accurately weighed.
• Can be one of the most accurate and precise methods ofquantitative analysis.
• However, gravimetric methods have certain limitations!• The ideal product of a gravimetric analysis should be
insoluble, easily filterable, very pure, and should have aknown composition.
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Steps in gravimetric analysis:
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Supersaturation and Nucleation
• Crystallisation occurs in two phases: nucleation and
particle growth.
• Nucleation - molecules in solution come together and
form small aggregates.
• The addition of further molecules to these nuclei results
in the formation of crystals.
• Supersaturated sugar water is used make rock candy,with the sugar crystals nucleating and growing into
crystals.
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Particle size
• The particle size of solids formed by precipitation varies.
• Colloidal suspensions have tiny particles (10-7 to 10-4 cmin diameter) – cannot be easily filtered.
• Crystalline suspensions - particles settle quickly and are
readily filtered.
• Large particles are also less prone to surface adsorption
and are more easily washed free from impurities.
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Rate of precipitation
• Supersaturated solutions contain more solute thanshould be present at equilibrium.
• Relative supersaturation =
where Q is the actual concentration of solute and S isthe concentration at equilibrium.
• Highly supersaturated solutions – fast nucleation,
resulting in a suspension of many small particles.• Less supersaturated solutions produce fewer, larger
crystals.
S
SQ −
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Precipitation conditions
We want to keep Q low and S high during precipitation.
1. Precipitate from dilute solutions - keeps Q low.
2. Add dilute precipitating reagents slowly while stirring -
keeps Q low and promotes the formation of largecrystals.
3. Precipitate from hot solutions - increases S.
4. Precipitate at a low pH. Many precipitates are more
soluble in acid medium and this slows the rate of
precipitation.
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Digestion
• Precipitate is allowed to stand in solution.
• Done at elevated temperatures.
• Large crystals grow at the expense of the small ones –
decreases surface area.
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Impurities in precipitates
• Precipitates may contain varying amounts of
impurities.
• Contamination of the precipitate occurs through co-
precipitation.
Two main mechanisms:
1. occlusion or inclusion
2. adsorption on the surface
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Occlusion and Inclusion
• Inclusions - impurity ions that occupy site in the crystallattice.
• Generally occurs when the impurity ion has a similar sizeand charge.
• Occlusions - pockets of impurity that become trappedwithin a crystal.
• Occluded or included impurities are difficult to remove -
digestion or reprecipitating may be helpful.
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Surface Adsorption
• Adsorbed impurities - those bound to the surface of acrystal.
• The most common form of contamination.
• Can often be removed by washing or digestion.
• Some impurities can be treated with a masking agent toprevent them from reacting with the precipitant.
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Washing the precipitate
• Some impurities can be removed by washing the
precipitate after filtering.
• Cannot always wash with pure water!
• This causes peptization (formation of colloids).
• Prevented by adding an electrolyte to the washing
solution.
• Example: nitric acid is used as a wash solution for AgCl.
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Drying or igniting the precipitate
• Precipitates must generally be heated to remove waterand adsorbed electrolytes.
• Usually be done by heating at 110 oC for 1 to 2 hours.
• Ignition - required if a precipitate must be converted to a
more suitable form for weighing.• Many metals that are precipitated using organic reagents
can be ignited to their oxides.
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Gravimetric calculations
• The precipitate we weigh is usually in a different to the
anayte whose weight we wish to report.
• A gravimetric factor (GF) is used to help us with this
conversion.
• Example: If we wish to calculate the quantity of
phosphorus in a Ag3PO4 precipitate, the GF would be
calculated as follows:
b
a x
eprecipitatwt.formula
analytewt.formulaGF =
1
1 xPO Agwt.formula
Pwt.atGF43
=
1
1 x418.58
30.97GF =
GF = 0.07399
1
1 xPO Agwt.formula
Pwt.atGF43
=
1
1 x418.58
30.97GF =
GF = 0.07399
1
1 xPO Agwt.formula
Pwt.atGF43
=
1
1 x418.58
30.97GF =
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An ore is analysed for the manganese content by
converting the manganese to Mn3O4 and weighing it.If a 1.52 g sample yields Mn3O4 weighing 0.126 g,what would be the percent Mn2O3 in the sample? Whatabout the percent Mn?
We need to convert from Mn3O4 to Mn2O3
= 1.035
= 8.58%
An ore is analysed for the manganese content by
converting the manganese to Mn3O4 and weighing it.If a 1.52 g sample yields Mn3O4 weighing 0.126 g,what would be the percent Mn2O3 in the sample? Whatabout the percent Mn?
We need to convert from Mn3O4 to Mn2O3
= 1.035
= 8.58%
b
a x
eprecipitatwt.formula
analytewt.formulaGF =
2
3 x
228.8
157.9GF =
100 x1.52
GFxg0.126O%Mn 32 = 1
3 xOMn
MnGF
43=
= 5.97%
2
3 x
228.8
157.9GF =