AQA, Edexcel, OCR A level Chemistry (2017)
Principles of transition metal chemistry
Learning
Objectives related to manganese chemistry.
AQA
The redox titrations of Fe2+ and C2O42— with MnO4—
Students should be
able to perform
calculations for these titrations and similar redox reactions.
A homogeneous catalyst is in the same phase as the reactants.
When catalysts and reactants are in the same phase, the reaction proceeds
through an intermediate species.
To explain, with the aid of equations, how Mn2+ ions autocatalyse
the reaction between C2O42— and MnO4—
Edexcel
15/35. To know the role of Mn2+ ions in autocatalysing the reaction between MnO4— and C2O42— ions
14/18. To be able to carry out both structured
and non-structured titration calculations including Fe2+/ MnO4—.
Some Manganese Chemistry
Manganese
chemistry at A level and college level revolves around the use of potassium
manganate(VII) (MnO4—) in redox titrations and the use
of manganese(II) ions (Mn2+) as a homogenous catalyst.
A) Manganate(VII) redox titrations
These are
usually styled back titrations.
Let’s
look at an example of one typically used to measure the percentage purity of an
ethandioate (oxalate) salt.
You can
check out the actual practical here
from the RSC.
A student
weighed out a 2.29g sample of impure hydrated potassium iron(III) ethandioate, K3[Fe(C2O4)3]3H2O
and dissolved it in water. This solution
was added to a 250ml volumetric flask and made up to 250ml with distilled
water.
A 25ml
aliquot was pipetted into a conical flask and an excess of sulphuric acid was
added. The mixture was warmed to 65oC
and titrated with 0.02M KMnO4 solution. 26.40ml of the manganate(VII) solution was
needed for complete reaction.
Calculation
steps
1: Find
the number of moles of the manganate(VII)
Use n=cV, so moles MnO4— =
= 5.28 × 10—4 moles
2:
Construct the manganate(VII)—ethandioate equation.
2MnO4-(aq)
+ 16H+(aq) + 5C2O42-(aq) ⟶ 2Mn2+(aq) + 8H2O(l) + 10CO2(g)
So if 2
moles of manganate(VII) react with 5 moles of ethandioate ions
then 5.28 × 10—4 moles of manganate(VII)
react with 5/2 × 5.28 × 10—4 moles of ethandioate ions.
3. The
total moles of ethandioate is 10 times the answer to 2 because a 25ml aliquot
is a tenth of the 250ml volumetric flask.
Total
moles ethandioate = 10 × 5/2 × 5.28
× 10—4 = 132 × 10—4
4.
Therefore total moles of the compound potassium iron(III)ethandioate is
total moles =
44
× 10—4
since one
mole of the compound produces 3 moles of ethandioate ions.
5. Next calculate the molar mass of the hydrated potassium
iron(III)ethandioate
It turns
out to be 491g.mol—1
6. From
the Mr of the potassium iron (III) ethandioate we can find the mass
of pure material in the 2.29g.
Use n=
m/Mr and rearrange to
give:
mass (m) = amount (n)
× molar mass (Mr)
therefore
mass (m) =
44 × 10—4
× 491 =
2.16g
Lastly,
percentage purity of the potassium salt is given by
% purity = mass of pure salt/mass of impure salt × 100
therefore
% purity = 2.16g/2.29
× 100 =
94.3%
B) Manganese(II) ions (Mn2+) as an homogenous
catalyst, an example of autocatalysis.
2MnO4-(aq)
+ 16H+(aq) + 5C2O42-(aq) ⟶ 2Mn2+(aq) + 8H2O(l) + 10CO2(g)
In this
reaction the Mn2+ ions catalyse the reaction once they form.
Initially,
the reaction is very slow because the reaction is between two negatively charged
ions. These two ions will more likely
repel each other and there will, therefore, be a very high activation energy
for this reaction.
The
action of Mn2+ as a catalyst is two fold.
First,
the Mn2+ reacts with the manganate(VII) ion producing unstable Mn3+
ions.
4Mn2+ + MnO4— + 8H+ =
5Mn3+ + 4H2O
Second,
these Mn3+ ions then oxidise the ethandioate ions to form carbon
dioxide and regenerate the Mn2+ ions.
2Mn3+ + C2O42— =
2CO2 + 2Mn2+
A plot of
concentration of reactants vs time looks something like this:
The
reaction rate is given by the gradient to the curve at each concentration.
As the
catalyst Mn2+ concentration increases, the reaction begins to speed
up.
But
eventually the concentration of the reactants falls and the rate slows down to
the point where the reaction stops.
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