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Semester VI
PHYSICAL
CHEMISTRY-II
Hours/Week: 5
Core Course- 11 Credits: 4
Course Code
20UCHC62
Internal
25
External
75
UNIT I
Electrochemistry – I:
a) Conductance – definition and determination of specific, equivalent and molar
conductance – weak and strong electrolytes according to Arrhenius theory - Ostwald’s dilution
law – applications and limitation – variation of equivalent conductance with concentration
b) Migration of ion – ionic mobility – Kohlrausch’s law – its applications – elementary
treatment of Debye-Huckel-Onsager equation for strong electrolytes – Transport number and
Hittorf’s rule – determination of transport number by Hittorf’s method.
c) Applications of conductivity measurement – determination of solubility product of a sparingly
soluble salt and conductometric titration – common ion effect – Buffer solution – definition –
Henderson equation (derivation not required) and its applications
Theory of Electrolytic Dissociation
ARRHENIUS THEORY OF IONISATION
Savante Arrhenius studied the conduction of current throughwater solutions of electrolytes. He
came to believe that theconductivity of solutions was due to the presence of ions. In1884,
Arrhenius put forward his theory of ionisation. Arrheniustheory of ionisation may be stated as
(1) When dissolved in water, neutral electrolyte molecules are split up into two types of
charged particles. These particles were called ions and the process was termed ionisation.
The positively charged particles were called cations and those having negative charge
were called anions.
(2) The ions present in solution constantly reunite to form neutral molecules.
AB A+
+ B-
Applying the Law of Mass Action to the ionic equilibrium we have,
[A ]+
[B ]-
= K
[AB]
where K is called the Dissociation constant.
(3) The charged ions are free to move through the solution to the oppositely charged
electrode.
(4) The electrical conductivity of an electrolyte solution depends on the number of ions
present in solution.
MIGRATION OF IONS
We know that electrolytes dissociate in solution to form positive ions (cations) and negativeions
(anions).
As the current is passed between the electrodes of the electrolytic cell, the ions migrate to
theopposite electrodes.
Lodge’s moving boundary experiment
The apparatus used consists of a U-tube which has a long horizontal portion. It is fitted with
electrodes in the side limbs. The horizontal portion is filled with a jelly of agar-agar treated with
a trace of alkali. This is then made red by addition of a few drops of phenolphthalein. When the
jelly is set, dilute sulphuric acid is added in the anodic limb of the tube. Sodium sulphate solution
is added in the cathodic limb. On passing the current, H+ ions in the left limb solution eventually
move into the agar-agar jelly. Their passage is marked by the gradual discharge of the red colour
due to the neutralisation of the alkali by H+ ions. The movement of the red boundary through the
agar-agar jelly shows that H+ ions migrate to the cathode limb.
RELATIVE SPEED OF IONS
Ions move to the oppositely charged electrodes under the influence of the electric current. But
the speeds of cations migrating towards the cathode and those of anions migrating towards the
anode are not necessarily the same. However, the speed of a cation moving away from the anode
will be proportional to the fall of concentration of these ions at the anode. Similarly, the speed of
an anion moving away from the cathode will be proportional to the fall of concentration of
anions around the cathode. Hittorf studied such changes experimentally and gave a general rule
known as the Hittorf’s Rule. It states that : the loss of concentration around any electrode is
proportional to the speed of the ion moving away from it. Hittorf’s Rule may be illustrated by the
following scheme.
Scheme showing that the loss of concentration around any electrode is proportional to the speed
of the ion moving away from it.
In Fig. A is anode and C is cathode. AA′ and BB′ are two imaginary planes which divide the cell
into three compartments, the anode compartment, the middle compartment and the cathode
compartment. The sign (+) represents a cation while the sign (–) represents an anion.
Before electrolysis, let there be 13 ion-pairs in the cell. The number of ion-pairs in the two outer
compartments is 4 each and there are 5 ion-pairs in the middle compartment (Position I). Now let
us consider the following cases:
(i) Let the anions alone be capable of movement:
When, say, two anions have moved towards the anode, we get the position as shown in II. The
cations have not moved at all. But in spite of that the number of discharged anions and cations is
the same viz., 2. The concentration in the anode compartment, however, has not altered while in
the cathode compartment it has fallen by two ion-pairs.
(ii) Let the anions and cations move at the same rate:
When two ions of each type have crossed over towards the opposite electrodes, we get the
condition as shown in III. The number of discharged anions and cations is the same viz., 4. The
concentration of both the anode compartment and the cathode compartment has fallen to the
same extent viz, by two ion-pairs.
(iii) Let the cations move at twice the speed of the anions:
In this case, when cations have moved to the cathode compartment, one anion passes into the
anode compartment. The state of affairs is shown in IV. The total number of discharged anions
and cations is again the same viz., 3. Although the concentration in the cathode compartment has
fallen by one ion-pair, the concentration in the anode compartment decreases by two ion-pairs.
We also conclude that the loss in concentration around any electrode is proportional to the speed
of the ion moving away from it. This is Hittorf’s Rule. We can write the expression :
where ν+ and ν– is the speed of cations and anions respectively.
TRANSPORT NUMBER
DETERMINATION OF TRANSPORT NUMBER
The following method is used for determination of the transport number of an ion :
Hittorf’s method
This method of determining transport number is based on Hittorf’s Rule. According to this rule,
the loss of concentration around any electrode is proportional to the speed of the ion moving
away from that electrode.
The apparatus used in this method consists of two vertical glass tubes joined together through a
U-tube in the middle. All the three tubes are provided with stopcocks at the bottom. The U-tube
is also provided with stopcocks at the tops of the two limbs. By closing these stopcocks, the
communication between the solutions in the cathode and anode limbs can be stopped. The silver
anode is sealed in a glass-tube and the cathode is a piece of freshly silvered foil. The apparatus is
filled with a solution of silver nitrate and a steady current of about 0.01 ampere is passed for two
to three hours.
Experiment: When the current has been passed for about three hours, the stopcocks at the top of
the U-tubeare closed. The whole of the liquid in the anode compartment is carefully drained into
a weighed flask and its weight determined. Its silver content is determined by titrating against a
standard solution of potassium thiocyanate. The weight of silver deposited in the silver
coulometer is also noted.
Calculations :
KOHLRAUSCH’S LAW
In 1875, Kohlrausch enunciated a generalisation which is called the Kohlrausch’s Law.
It states that : the equivalent conductance of an electrolyte at infinite dilution is equal to
the sum of the equivalent conductances of the component ions. The law may be
expressed mathematically as :
Applications of Kohlrausch’s Law
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
Physical Chemistry- Electrochemistry-I Material.pdf
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Physical Chemistry- Electrochemistry-I Material.pdf

  • 1. Semester VI PHYSICAL CHEMISTRY-II Hours/Week: 5 Core Course- 11 Credits: 4 Course Code 20UCHC62 Internal 25 External 75 UNIT I Electrochemistry – I: a) Conductance – definition and determination of specific, equivalent and molar conductance – weak and strong electrolytes according to Arrhenius theory - Ostwald’s dilution law – applications and limitation – variation of equivalent conductance with concentration b) Migration of ion – ionic mobility – Kohlrausch’s law – its applications – elementary treatment of Debye-Huckel-Onsager equation for strong electrolytes – Transport number and Hittorf’s rule – determination of transport number by Hittorf’s method. c) Applications of conductivity measurement – determination of solubility product of a sparingly soluble salt and conductometric titration – common ion effect – Buffer solution – definition – Henderson equation (derivation not required) and its applications
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  • 23. Theory of Electrolytic Dissociation ARRHENIUS THEORY OF IONISATION Savante Arrhenius studied the conduction of current throughwater solutions of electrolytes. He came to believe that theconductivity of solutions was due to the presence of ions. In1884, Arrhenius put forward his theory of ionisation. Arrheniustheory of ionisation may be stated as (1) When dissolved in water, neutral electrolyte molecules are split up into two types of charged particles. These particles were called ions and the process was termed ionisation. The positively charged particles were called cations and those having negative charge were called anions. (2) The ions present in solution constantly reunite to form neutral molecules. AB A+ + B- Applying the Law of Mass Action to the ionic equilibrium we have, [A ]+ [B ]- = K [AB] where K is called the Dissociation constant. (3) The charged ions are free to move through the solution to the oppositely charged electrode. (4) The electrical conductivity of an electrolyte solution depends on the number of ions present in solution.
  • 24. MIGRATION OF IONS We know that electrolytes dissociate in solution to form positive ions (cations) and negativeions (anions). As the current is passed between the electrodes of the electrolytic cell, the ions migrate to theopposite electrodes. Lodge’s moving boundary experiment The apparatus used consists of a U-tube which has a long horizontal portion. It is fitted with electrodes in the side limbs. The horizontal portion is filled with a jelly of agar-agar treated with a trace of alkali. This is then made red by addition of a few drops of phenolphthalein. When the jelly is set, dilute sulphuric acid is added in the anodic limb of the tube. Sodium sulphate solution is added in the cathodic limb. On passing the current, H+ ions in the left limb solution eventually move into the agar-agar jelly. Their passage is marked by the gradual discharge of the red colour due to the neutralisation of the alkali by H+ ions. The movement of the red boundary through the agar-agar jelly shows that H+ ions migrate to the cathode limb.
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  • 26. RELATIVE SPEED OF IONS Ions move to the oppositely charged electrodes under the influence of the electric current. But the speeds of cations migrating towards the cathode and those of anions migrating towards the anode are not necessarily the same. However, the speed of a cation moving away from the anode will be proportional to the fall of concentration of these ions at the anode. Similarly, the speed of an anion moving away from the cathode will be proportional to the fall of concentration of anions around the cathode. Hittorf studied such changes experimentally and gave a general rule known as the Hittorf’s Rule. It states that : the loss of concentration around any electrode is proportional to the speed of the ion moving away from it. Hittorf’s Rule may be illustrated by the following scheme. Scheme showing that the loss of concentration around any electrode is proportional to the speed of the ion moving away from it.
  • 27. In Fig. A is anode and C is cathode. AA′ and BB′ are two imaginary planes which divide the cell into three compartments, the anode compartment, the middle compartment and the cathode compartment. The sign (+) represents a cation while the sign (–) represents an anion. Before electrolysis, let there be 13 ion-pairs in the cell. The number of ion-pairs in the two outer compartments is 4 each and there are 5 ion-pairs in the middle compartment (Position I). Now let us consider the following cases: (i) Let the anions alone be capable of movement: When, say, two anions have moved towards the anode, we get the position as shown in II. The cations have not moved at all. But in spite of that the number of discharged anions and cations is the same viz., 2. The concentration in the anode compartment, however, has not altered while in the cathode compartment it has fallen by two ion-pairs. (ii) Let the anions and cations move at the same rate: When two ions of each type have crossed over towards the opposite electrodes, we get the condition as shown in III. The number of discharged anions and cations is the same viz., 4. The concentration of both the anode compartment and the cathode compartment has fallen to the same extent viz, by two ion-pairs.
  • 28. (iii) Let the cations move at twice the speed of the anions: In this case, when cations have moved to the cathode compartment, one anion passes into the anode compartment. The state of affairs is shown in IV. The total number of discharged anions and cations is again the same viz., 3. Although the concentration in the cathode compartment has fallen by one ion-pair, the concentration in the anode compartment decreases by two ion-pairs. We also conclude that the loss in concentration around any electrode is proportional to the speed of the ion moving away from it. This is Hittorf’s Rule. We can write the expression : where ν+ and ν– is the speed of cations and anions respectively.
  • 30. DETERMINATION OF TRANSPORT NUMBER The following method is used for determination of the transport number of an ion : Hittorf’s method This method of determining transport number is based on Hittorf’s Rule. According to this rule, the loss of concentration around any electrode is proportional to the speed of the ion moving away from that electrode. The apparatus used in this method consists of two vertical glass tubes joined together through a U-tube in the middle. All the three tubes are provided with stopcocks at the bottom. The U-tube is also provided with stopcocks at the tops of the two limbs. By closing these stopcocks, the communication between the solutions in the cathode and anode limbs can be stopped. The silver anode is sealed in a glass-tube and the cathode is a piece of freshly silvered foil. The apparatus is filled with a solution of silver nitrate and a steady current of about 0.01 ampere is passed for two to three hours.
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  • 32. Experiment: When the current has been passed for about three hours, the stopcocks at the top of the U-tubeare closed. The whole of the liquid in the anode compartment is carefully drained into a weighed flask and its weight determined. Its silver content is determined by titrating against a standard solution of potassium thiocyanate. The weight of silver deposited in the silver coulometer is also noted. Calculations :
  • 33. KOHLRAUSCH’S LAW In 1875, Kohlrausch enunciated a generalisation which is called the Kohlrausch’s Law. It states that : the equivalent conductance of an electrolyte at infinite dilution is equal to the sum of the equivalent conductances of the component ions. The law may be expressed mathematically as :