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1
2105-2108
5 Calculate the emf of the cell in which the following reaction takes place: Ni(s) + 2Ag+ (0 002 M) ยฎ Ni2+ (0 160 M) + 2Ag(s) Given that o Ecell = 1 05 V 2
1
2106-2109
002 M) ยฎ Ni2+ (0 160 M) + 2Ag(s) Given that o Ecell = 1 05 V 2 6 The cell in which the following reaction occurs: ( ) ( ) ( ) ( ) + โˆ’ + + โ†’ + 3 2 2 aq aq aq 2Fe 2I 2Fe I s has o Ecell = 0
1
2107-2110
160 M) + 2Ag(s) Given that o Ecell = 1 05 V 2 6 The cell in which the following reaction occurs: ( ) ( ) ( ) ( ) + โˆ’ + + โ†’ + 3 2 2 aq aq aq 2Fe 2I 2Fe I s has o Ecell = 0 236 V at 298 K
1
2108-2111
05 V 2 6 The cell in which the following reaction occurs: ( ) ( ) ( ) ( ) + โˆ’ + + โ†’ + 3 2 2 aq aq aq 2Fe 2I 2Fe I s has o Ecell = 0 236 V at 298 K Calculate the standard Gibbs energy and the equilibrium constant of the cell reaction
1
2109-2112
6 The cell in which the following reaction occurs: ( ) ( ) ( ) ( ) + โˆ’ + + โ†’ + 3 2 2 aq aq aq 2Fe 2I 2Fe I s has o Ecell = 0 236 V at 298 K Calculate the standard Gibbs energy and the equilibrium constant of the cell reaction Rationalised 2023-24 42 Chemistry * Electronically conducting polymers โ€“ In 1977 MacDiarmid, Heeger and Shirakawa discovered that acetylene gas can be polymerised to produce a polymer, polyacetylene when exposed to vapours of iodine acquires metallic lustre and conductivity
1
2110-2113
236 V at 298 K Calculate the standard Gibbs energy and the equilibrium constant of the cell reaction Rationalised 2023-24 42 Chemistry * Electronically conducting polymers โ€“ In 1977 MacDiarmid, Heeger and Shirakawa discovered that acetylene gas can be polymerised to produce a polymer, polyacetylene when exposed to vapours of iodine acquires metallic lustre and conductivity Since then several organic conducting polymers have been made such as polyaniline, polypyrrole and polythiophene
1
2111-2114
Calculate the standard Gibbs energy and the equilibrium constant of the cell reaction Rationalised 2023-24 42 Chemistry * Electronically conducting polymers โ€“ In 1977 MacDiarmid, Heeger and Shirakawa discovered that acetylene gas can be polymerised to produce a polymer, polyacetylene when exposed to vapours of iodine acquires metallic lustre and conductivity Since then several organic conducting polymers have been made such as polyaniline, polypyrrole and polythiophene These organic polymers which have properties like metals, being composed wholly of elements like carbon, hydrogen and occasionally nitrogen, oxygen or sulphur, are much lighter than normal metals and can be used for making light-weight batteries
1
2112-2115
Rationalised 2023-24 42 Chemistry * Electronically conducting polymers โ€“ In 1977 MacDiarmid, Heeger and Shirakawa discovered that acetylene gas can be polymerised to produce a polymer, polyacetylene when exposed to vapours of iodine acquires metallic lustre and conductivity Since then several organic conducting polymers have been made such as polyaniline, polypyrrole and polythiophene These organic polymers which have properties like metals, being composed wholly of elements like carbon, hydrogen and occasionally nitrogen, oxygen or sulphur, are much lighter than normal metals and can be used for making light-weight batteries Besides, they have the mechanical properties of polymers such as flexibility so that one can make electronic devices such as transistors that can bend like a sheet of plastic
1
2113-2116
Since then several organic conducting polymers have been made such as polyaniline, polypyrrole and polythiophene These organic polymers which have properties like metals, being composed wholly of elements like carbon, hydrogen and occasionally nitrogen, oxygen or sulphur, are much lighter than normal metals and can be used for making light-weight batteries Besides, they have the mechanical properties of polymers such as flexibility so that one can make electronic devices such as transistors that can bend like a sheet of plastic For the discovery of conducting polymers, MacDiarmid, Heeger and Shirakawa were awarded the Nobel Prize in Chemistry for the year 2000
1
2114-2117
These organic polymers which have properties like metals, being composed wholly of elements like carbon, hydrogen and occasionally nitrogen, oxygen or sulphur, are much lighter than normal metals and can be used for making light-weight batteries Besides, they have the mechanical properties of polymers such as flexibility so that one can make electronic devices such as transistors that can bend like a sheet of plastic For the discovery of conducting polymers, MacDiarmid, Heeger and Shirakawa were awarded the Nobel Prize in Chemistry for the year 2000 It can be seen from Table 2
1
2115-2118
Besides, they have the mechanical properties of polymers such as flexibility so that one can make electronic devices such as transistors that can bend like a sheet of plastic For the discovery of conducting polymers, MacDiarmid, Heeger and Shirakawa were awarded the Nobel Prize in Chemistry for the year 2000 It can be seen from Table 2 2 that the magnitude of conductivity varies a great deal and depends on the nature of the material
1
2116-2119
For the discovery of conducting polymers, MacDiarmid, Heeger and Shirakawa were awarded the Nobel Prize in Chemistry for the year 2000 It can be seen from Table 2 2 that the magnitude of conductivity varies a great deal and depends on the nature of the material It also depends on the temperature and pressure at which the measurements are made
1
2117-2120
It can be seen from Table 2 2 that the magnitude of conductivity varies a great deal and depends on the nature of the material It also depends on the temperature and pressure at which the measurements are made Materials are classified into conductors, insulators and semiconductors depending on the magnitude of their conductivity
1
2118-2121
2 that the magnitude of conductivity varies a great deal and depends on the nature of the material It also depends on the temperature and pressure at which the measurements are made Materials are classified into conductors, insulators and semiconductors depending on the magnitude of their conductivity Metals and their alloys have very large conductivity and are known as conductors
1
2119-2122
It also depends on the temperature and pressure at which the measurements are made Materials are classified into conductors, insulators and semiconductors depending on the magnitude of their conductivity Metals and their alloys have very large conductivity and are known as conductors Certain non-metals like carbon-black, graphite and some organic polymers* are also electronically conducting
1
2120-2123
Materials are classified into conductors, insulators and semiconductors depending on the magnitude of their conductivity Metals and their alloys have very large conductivity and are known as conductors Certain non-metals like carbon-black, graphite and some organic polymers* are also electronically conducting Substances like glass, ceramics, etc
1
2121-2124
Metals and their alloys have very large conductivity and are known as conductors Certain non-metals like carbon-black, graphite and some organic polymers* are also electronically conducting Substances like glass, ceramics, etc , having very low conductivity are known as insulators
1
2122-2125
Certain non-metals like carbon-black, graphite and some organic polymers* are also electronically conducting Substances like glass, ceramics, etc , having very low conductivity are known as insulators Substances like silicon, doped silicon and gallium arsenide having conductivity between conductors and insulators are called semiconductors and are important electronic materials
1
2123-2126
Substances like glass, ceramics, etc , having very low conductivity are known as insulators Substances like silicon, doped silicon and gallium arsenide having conductivity between conductors and insulators are called semiconductors and are important electronic materials Certain materials called superconductors by definition have zero resistivity or infinite conductivity
1
2124-2127
, having very low conductivity are known as insulators Substances like silicon, doped silicon and gallium arsenide having conductivity between conductors and insulators are called semiconductors and are important electronic materials Certain materials called superconductors by definition have zero resistivity or infinite conductivity Earlier, only metals and their alloys at very low temperatures (0 to 15 K) were known to behave as superconductors, but nowadays a number of ceramic materials and mixed oxides are also known to show superconductivity at temperatures as high as 150 K
1
2125-2128
Substances like silicon, doped silicon and gallium arsenide having conductivity between conductors and insulators are called semiconductors and are important electronic materials Certain materials called superconductors by definition have zero resistivity or infinite conductivity Earlier, only metals and their alloys at very low temperatures (0 to 15 K) were known to behave as superconductors, but nowadays a number of ceramic materials and mixed oxides are also known to show superconductivity at temperatures as high as 150 K Electrical conductance through metals is called metallic or electronic conductance and is due to the movement of electrons
1
2126-2129
Certain materials called superconductors by definition have zero resistivity or infinite conductivity Earlier, only metals and their alloys at very low temperatures (0 to 15 K) were known to behave as superconductors, but nowadays a number of ceramic materials and mixed oxides are also known to show superconductivity at temperatures as high as 150 K Electrical conductance through metals is called metallic or electronic conductance and is due to the movement of electrons The electronic conductance depends on (i) the nature and structure of the metal (ii) the number of valence electrons per atom (iii) temperature (it decreases with increase of temperature)
1
2127-2130
Earlier, only metals and their alloys at very low temperatures (0 to 15 K) were known to behave as superconductors, but nowadays a number of ceramic materials and mixed oxides are also known to show superconductivity at temperatures as high as 150 K Electrical conductance through metals is called metallic or electronic conductance and is due to the movement of electrons The electronic conductance depends on (i) the nature and structure of the metal (ii) the number of valence electrons per atom (iii) temperature (it decreases with increase of temperature) Table 2
1
2128-2131
Electrical conductance through metals is called metallic or electronic conductance and is due to the movement of electrons The electronic conductance depends on (i) the nature and structure of the metal (ii) the number of valence electrons per atom (iii) temperature (it decreases with increase of temperature) Table 2 2: The values of Conductivity of some Selected Materials at 298
1
2129-2132
The electronic conductance depends on (i) the nature and structure of the metal (ii) the number of valence electrons per atom (iii) temperature (it decreases with increase of temperature) Table 2 2: The values of Conductivity of some Selected Materials at 298 15 K Material Conductivity/ Material Conductivity/ S mโ€“1 S mโ€“1 Conductors Aqueous Solutions Sodium 2
1
2130-2133
Table 2 2: The values of Conductivity of some Selected Materials at 298 15 K Material Conductivity/ Material Conductivity/ S mโ€“1 S mโ€“1 Conductors Aqueous Solutions Sodium 2 1ร—103 Pure water 3
1
2131-2134
2: The values of Conductivity of some Selected Materials at 298 15 K Material Conductivity/ Material Conductivity/ S mโ€“1 S mโ€“1 Conductors Aqueous Solutions Sodium 2 1ร—103 Pure water 3 5ร—10โ€“5 Copper 5
1
2132-2135
15 K Material Conductivity/ Material Conductivity/ S mโ€“1 S mโ€“1 Conductors Aqueous Solutions Sodium 2 1ร—103 Pure water 3 5ร—10โ€“5 Copper 5 9ร—103 0
1
2133-2136
1ร—103 Pure water 3 5ร—10โ€“5 Copper 5 9ร—103 0 1 M HCl 3
1
2134-2137
5ร—10โ€“5 Copper 5 9ร—103 0 1 M HCl 3 91 Silver 6
1
2135-2138
9ร—103 0 1 M HCl 3 91 Silver 6 2ร—103 0
1
2136-2139
1 M HCl 3 91 Silver 6 2ร—103 0 01M KCl 0
1
2137-2140
91 Silver 6 2ร—103 0 01M KCl 0 14 Gold 4
1
2138-2141
2ร—103 0 01M KCl 0 14 Gold 4 5ร—103 0
1
2139-2142
01M KCl 0 14 Gold 4 5ร—103 0 01M NaCl 0
1
2140-2143
14 Gold 4 5ร—103 0 01M NaCl 0 12 Iron 1
1
2141-2144
5ร—103 0 01M NaCl 0 12 Iron 1 0ร—103 0
1
2142-2145
01M NaCl 0 12 Iron 1 0ร—103 0 1 M HAc 0
1
2143-2146
12 Iron 1 0ร—103 0 1 M HAc 0 047 Graphite 1
1
2144-2147
0ร—103 0 1 M HAc 0 047 Graphite 1 2ร—10 0
1
2145-2148
1 M HAc 0 047 Graphite 1 2ร—10 0 01M HAc 0
1
2146-2149
047 Graphite 1 2ร—10 0 01M HAc 0 016 Insulators Semiconductors Glass 1
1
2147-2150
2ร—10 0 01M HAc 0 016 Insulators Semiconductors Glass 1 0ร—10โ€“16 CuO 1ร—10โ€“7 Teflon 1
1
2148-2151
01M HAc 0 016 Insulators Semiconductors Glass 1 0ร—10โ€“16 CuO 1ร—10โ€“7 Teflon 1 0ร—10โ€“18 Si 1
1
2149-2152
016 Insulators Semiconductors Glass 1 0ร—10โ€“16 CuO 1ร—10โ€“7 Teflon 1 0ร—10โ€“18 Si 1 5ร—10โ€“2 Ge 2
1
2150-2153
0ร—10โ€“16 CuO 1ร—10โ€“7 Teflon 1 0ร—10โ€“18 Si 1 5ร—10โ€“2 Ge 2 0 Rationalised 2023-24 43 Electrochemistry As the electrons enter at one end and go out through the other end, the composition of the metallic conductor remains unchanged
1
2151-2154
0ร—10โ€“18 Si 1 5ร—10โ€“2 Ge 2 0 Rationalised 2023-24 43 Electrochemistry As the electrons enter at one end and go out through the other end, the composition of the metallic conductor remains unchanged The mechanism of conductance through semiconductors is more complex
1
2152-2155
5ร—10โ€“2 Ge 2 0 Rationalised 2023-24 43 Electrochemistry As the electrons enter at one end and go out through the other end, the composition of the metallic conductor remains unchanged The mechanism of conductance through semiconductors is more complex We already know that even very pure water has small amounts of hydrogen and hydroxyl ions (~10โ€“7M) which lend it very low conductivity (3
1
2153-2156
0 Rationalised 2023-24 43 Electrochemistry As the electrons enter at one end and go out through the other end, the composition of the metallic conductor remains unchanged The mechanism of conductance through semiconductors is more complex We already know that even very pure water has small amounts of hydrogen and hydroxyl ions (~10โ€“7M) which lend it very low conductivity (3 5 ร— 10โ€“5 S mโ€“1)
1
2154-2157
The mechanism of conductance through semiconductors is more complex We already know that even very pure water has small amounts of hydrogen and hydroxyl ions (~10โ€“7M) which lend it very low conductivity (3 5 ร— 10โ€“5 S mโ€“1) When electrolytes are dissolved in water, they furnish their own ions in the solution hence its conductivity also increases
1
2155-2158
We already know that even very pure water has small amounts of hydrogen and hydroxyl ions (~10โ€“7M) which lend it very low conductivity (3 5 ร— 10โ€“5 S mโ€“1) When electrolytes are dissolved in water, they furnish their own ions in the solution hence its conductivity also increases The conductance of electricity by ions present in the solutions is called electrolytic or ionic conductance
1
2156-2159
5 ร— 10โ€“5 S mโ€“1) When electrolytes are dissolved in water, they furnish their own ions in the solution hence its conductivity also increases The conductance of electricity by ions present in the solutions is called electrolytic or ionic conductance The conductivity of electrolytic (ionic) solutions depends on: (i) the nature of the electrolyte added (ii) size of the ions produced and their solvation (iii) the nature of the solvent and its viscosity (iv) concentration of the electrolyte (v) temperature (it increases with the increase of temperature)
1
2157-2160
When electrolytes are dissolved in water, they furnish their own ions in the solution hence its conductivity also increases The conductance of electricity by ions present in the solutions is called electrolytic or ionic conductance The conductivity of electrolytic (ionic) solutions depends on: (i) the nature of the electrolyte added (ii) size of the ions produced and their solvation (iii) the nature of the solvent and its viscosity (iv) concentration of the electrolyte (v) temperature (it increases with the increase of temperature) Passage of direct current through ionic solution over a prolonged period can lead to change in its composition due to electrochemical reactions (Section 2
1
2158-2161
The conductance of electricity by ions present in the solutions is called electrolytic or ionic conductance The conductivity of electrolytic (ionic) solutions depends on: (i) the nature of the electrolyte added (ii) size of the ions produced and their solvation (iii) the nature of the solvent and its viscosity (iv) concentration of the electrolyte (v) temperature (it increases with the increase of temperature) Passage of direct current through ionic solution over a prolonged period can lead to change in its composition due to electrochemical reactions (Section 2 4
1
2159-2162
The conductivity of electrolytic (ionic) solutions depends on: (i) the nature of the electrolyte added (ii) size of the ions produced and their solvation (iii) the nature of the solvent and its viscosity (iv) concentration of the electrolyte (v) temperature (it increases with the increase of temperature) Passage of direct current through ionic solution over a prolonged period can lead to change in its composition due to electrochemical reactions (Section 2 4 1)
1
2160-2163
Passage of direct current through ionic solution over a prolonged period can lead to change in its composition due to electrochemical reactions (Section 2 4 1) We know that accurate measurement of an unknown resistance can be performed on a Wheatstone bridge
1
2161-2164
4 1) We know that accurate measurement of an unknown resistance can be performed on a Wheatstone bridge However, for measuring the resistance of an ionic solution we face two problems
1
2162-2165
1) We know that accurate measurement of an unknown resistance can be performed on a Wheatstone bridge However, for measuring the resistance of an ionic solution we face two problems Firstly, passing direct current (DC) changes the composition of the solution
1
2163-2166
We know that accurate measurement of an unknown resistance can be performed on a Wheatstone bridge However, for measuring the resistance of an ionic solution we face two problems Firstly, passing direct current (DC) changes the composition of the solution Secondly, a solution cannot be connected to the bridge like a metallic wire or other solid conductor
1
2164-2167
However, for measuring the resistance of an ionic solution we face two problems Firstly, passing direct current (DC) changes the composition of the solution Secondly, a solution cannot be connected to the bridge like a metallic wire or other solid conductor The first difficulty is resolved by using an alternating current (AC) source of power
1
2165-2168
Firstly, passing direct current (DC) changes the composition of the solution Secondly, a solution cannot be connected to the bridge like a metallic wire or other solid conductor The first difficulty is resolved by using an alternating current (AC) source of power The second problem is solved by using a specially designed vessel called conductivity cell
1
2166-2169
Secondly, a solution cannot be connected to the bridge like a metallic wire or other solid conductor The first difficulty is resolved by using an alternating current (AC) source of power The second problem is solved by using a specially designed vessel called conductivity cell It is available in several designs and two simple ones are shown in Fig
1
2167-2170
The first difficulty is resolved by using an alternating current (AC) source of power The second problem is solved by using a specially designed vessel called conductivity cell It is available in several designs and two simple ones are shown in Fig 2
1
2168-2171
The second problem is solved by using a specially designed vessel called conductivity cell It is available in several designs and two simple ones are shown in Fig 2 4
1
2169-2172
It is available in several designs and two simple ones are shown in Fig 2 4 2
1
2170-2173
2 4 2 4
1
2171-2174
4 2 4 1 Measurement of the Conductivity of Ionic Solutions Connecting wires Platinized Pt electrodes Platinized Pt electrode Platinized Pt electrode Connecting wires Fig
1
2172-2175
2 4 1 Measurement of the Conductivity of Ionic Solutions Connecting wires Platinized Pt electrodes Platinized Pt electrode Platinized Pt electrode Connecting wires Fig 2
1
2173-2176
4 1 Measurement of the Conductivity of Ionic Solutions Connecting wires Platinized Pt electrodes Platinized Pt electrode Platinized Pt electrode Connecting wires Fig 2 4 Two different types of conductivity cells
1
2174-2177
1 Measurement of the Conductivity of Ionic Solutions Connecting wires Platinized Pt electrodes Platinized Pt electrode Platinized Pt electrode Connecting wires Fig 2 4 Two different types of conductivity cells Basically it consists of two platinum electrodes coated with platinum black (finely divided metallic Pt is deposited on the electrodes electrochemically)
1
2175-2178
2 4 Two different types of conductivity cells Basically it consists of two platinum electrodes coated with platinum black (finely divided metallic Pt is deposited on the electrodes electrochemically) These have area of cross section equal to โ€˜Aโ€™ and are separated by distance โ€˜lโ€™
1
2176-2179
4 Two different types of conductivity cells Basically it consists of two platinum electrodes coated with platinum black (finely divided metallic Pt is deposited on the electrodes electrochemically) These have area of cross section equal to โ€˜Aโ€™ and are separated by distance โ€˜lโ€™ Therefore, solution confined between these electrodes is a column of length l and area of cross section A
1
2177-2180
Basically it consists of two platinum electrodes coated with platinum black (finely divided metallic Pt is deposited on the electrodes electrochemically) These have area of cross section equal to โ€˜Aโ€™ and are separated by distance โ€˜lโ€™ Therefore, solution confined between these electrodes is a column of length l and area of cross section A The resistance of such a column of solution is then given by the equation: R = r l A = ๏ซ l A (2
1
2178-2181
These have area of cross section equal to โ€˜Aโ€™ and are separated by distance โ€˜lโ€™ Therefore, solution confined between these electrodes is a column of length l and area of cross section A The resistance of such a column of solution is then given by the equation: R = r l A = ๏ซ l A (2 17) Rationalised 2023-24 44 Chemistry Table 2
1
2179-2182
Therefore, solution confined between these electrodes is a column of length l and area of cross section A The resistance of such a column of solution is then given by the equation: R = r l A = ๏ซ l A (2 17) Rationalised 2023-24 44 Chemistry Table 2 3: Conductivity and Molar conductivity of KCl solutions at 298
1
2180-2183
The resistance of such a column of solution is then given by the equation: R = r l A = ๏ซ l A (2 17) Rationalised 2023-24 44 Chemistry Table 2 3: Conductivity and Molar conductivity of KCl solutions at 298 15K mol Lโ€“1 mol mโ€“3 S cmโ€“1 S mโ€“1 S cm2molโ€“1 S m2 molโ€“1 1
1
2181-2184
17) Rationalised 2023-24 44 Chemistry Table 2 3: Conductivity and Molar conductivity of KCl solutions at 298 15K mol Lโ€“1 mol mโ€“3 S cmโ€“1 S mโ€“1 S cm2molโ€“1 S m2 molโ€“1 1 000 1000 0
1
2182-2185
3: Conductivity and Molar conductivity of KCl solutions at 298 15K mol Lโ€“1 mol mโ€“3 S cmโ€“1 S mโ€“1 S cm2molโ€“1 S m2 molโ€“1 1 000 1000 0 1113 11
1
2183-2186
15K mol Lโ€“1 mol mโ€“3 S cmโ€“1 S mโ€“1 S cm2molโ€“1 S m2 molโ€“1 1 000 1000 0 1113 11 13 111
1
2184-2187
000 1000 0 1113 11 13 111 3 111
1
2185-2188
1113 11 13 111 3 111 3ร—10โ€“4 0
1
2186-2189
13 111 3 111 3ร—10โ€“4 0 100 100
1
2187-2190
3 111 3ร—10โ€“4 0 100 100 0 0
1
2188-2191
3ร—10โ€“4 0 100 100 0 0 0129 1
1
2189-2192
100 100 0 0 0129 1 29 129
1
2190-2193
0 0 0129 1 29 129 0 129
1
2191-2194
0129 1 29 129 0 129 0ร—10โ€“4 0
1
2192-2195
29 129 0 129 0ร—10โ€“4 0 010 10
1
2193-2196
0 129 0ร—10โ€“4 0 010 10 00 0
1
2194-2197
0ร—10โ€“4 0 010 10 00 0 00141 0
1
2195-2198
010 10 00 0 00141 0 141 141
1
2196-2199
00 0 00141 0 141 141 0 141
1
2197-2200
00141 0 141 141 0 141 0ร—10โ€“4 Concentration/Molarity Conductivity Molar Conductivity The quantity l/A is called cell constant denoted by the symbol, G*
1
2198-2201
141 141 0 141 0ร—10โ€“4 Concentration/Molarity Conductivity Molar Conductivity The quantity l/A is called cell constant denoted by the symbol, G* It depends on the distance between the electrodes and their area of cross-section and has the dimension of lengthโ€“1 and can be calculated if we know l and A
1
2199-2202
0 141 0ร—10โ€“4 Concentration/Molarity Conductivity Molar Conductivity The quantity l/A is called cell constant denoted by the symbol, G* It depends on the distance between the electrodes and their area of cross-section and has the dimension of lengthโ€“1 and can be calculated if we know l and A Measurement of l and A is not only inconvenient but also unreliable
1
2200-2203
0ร—10โ€“4 Concentration/Molarity Conductivity Molar Conductivity The quantity l/A is called cell constant denoted by the symbol, G* It depends on the distance between the electrodes and their area of cross-section and has the dimension of lengthโ€“1 and can be calculated if we know l and A Measurement of l and A is not only inconvenient but also unreliable The cell constant is usually determined by measuring the resistance of the cell containing a solution whose conductivity is already known
1
2201-2204
It depends on the distance between the electrodes and their area of cross-section and has the dimension of lengthโ€“1 and can be calculated if we know l and A Measurement of l and A is not only inconvenient but also unreliable The cell constant is usually determined by measuring the resistance of the cell containing a solution whose conductivity is already known For this purpose, we generally use KCl solutions whose conductivity is known accurately at various concentrations (Table 2
1
2202-2205
Measurement of l and A is not only inconvenient but also unreliable The cell constant is usually determined by measuring the resistance of the cell containing a solution whose conductivity is already known For this purpose, we generally use KCl solutions whose conductivity is known accurately at various concentrations (Table 2 3) and at different temperatures
1
2203-2206
The cell constant is usually determined by measuring the resistance of the cell containing a solution whose conductivity is already known For this purpose, we generally use KCl solutions whose conductivity is known accurately at various concentrations (Table 2 3) and at different temperatures The cell constant, G*, is then given by the equation: G* = l A = R k (2
1
2204-2207
For this purpose, we generally use KCl solutions whose conductivity is known accurately at various concentrations (Table 2 3) and at different temperatures The cell constant, G*, is then given by the equation: G* = l A = R k (2 18) Once the cell constant is determined, we can use it for measuring the resistance or conductivity of any solution