Chapter
stringclasses
18 values
sentence_range
stringlengths
3
9
Text
stringlengths
7
7.34k
1
1905-1908
3) This implies that the pressure of hydrogen gas is one bar and the concentration of hydrogen ion in the solution is one molar 2 2
1
1906-1909
This implies that the pressure of hydrogen gas is one bar and the concentration of hydrogen ion in the solution is one molar 2 2 1 Measurement of Electrode Potential Fig
1
1907-1910
2 2 1 Measurement of Electrode Potential Fig 2
1
1908-1911
2 1 Measurement of Electrode Potential Fig 2 3: Standard Hydrogen Electrode (SHE)
1
1909-1912
1 Measurement of Electrode Potential Fig 2 3: Standard Hydrogen Electrode (SHE) Rationalised 2023-24 35 Electrochemistry At 298 K the emf of the cell, standard hydrogen electrode ççsecond half-cell constructed by taking standard hydrogen electrode as anode (reference half-cell) and the other half-cell as cathode, gives the reduction potential of the other half-cell
1
1910-1913
2 3: Standard Hydrogen Electrode (SHE) Rationalised 2023-24 35 Electrochemistry At 298 K the emf of the cell, standard hydrogen electrode ççsecond half-cell constructed by taking standard hydrogen electrode as anode (reference half-cell) and the other half-cell as cathode, gives the reduction potential of the other half-cell If the concentrations of the oxidised and the reduced forms of the species in the right hand half-cell are unity, then the cell potential is equal to standard electrode potential, Eo R of the given half-cell
1
1911-1914
3: Standard Hydrogen Electrode (SHE) Rationalised 2023-24 35 Electrochemistry At 298 K the emf of the cell, standard hydrogen electrode ççsecond half-cell constructed by taking standard hydrogen electrode as anode (reference half-cell) and the other half-cell as cathode, gives the reduction potential of the other half-cell If the concentrations of the oxidised and the reduced forms of the species in the right hand half-cell are unity, then the cell potential is equal to standard electrode potential, Eo R of the given half-cell Eo = Eo R – Eo L As Eo L for standard hydrogen electrode is zero
1
1912-1915
Rationalised 2023-24 35 Electrochemistry At 298 K the emf of the cell, standard hydrogen electrode ççsecond half-cell constructed by taking standard hydrogen electrode as anode (reference half-cell) and the other half-cell as cathode, gives the reduction potential of the other half-cell If the concentrations of the oxidised and the reduced forms of the species in the right hand half-cell are unity, then the cell potential is equal to standard electrode potential, Eo R of the given half-cell Eo = Eo R – Eo L As Eo L for standard hydrogen electrode is zero Eo = Eo R – 0 = Eo R The measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Cu 2+ (aq, 1 M) ú Cu is 0
1
1913-1916
If the concentrations of the oxidised and the reduced forms of the species in the right hand half-cell are unity, then the cell potential is equal to standard electrode potential, Eo R of the given half-cell Eo = Eo R – Eo L As Eo L for standard hydrogen electrode is zero Eo = Eo R – 0 = Eo R The measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Cu 2+ (aq, 1 M) ú Cu is 0 34 V and it is also the value for the standard electrode potential of the half-cell corresponding to the reaction: Cu 2+ (aq, 1M) + 2 e – ® Cu(s) Similarly, the measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Zn 2+ (aq, 1M) ç Zn is -0
1
1914-1917
Eo = Eo R – Eo L As Eo L for standard hydrogen electrode is zero Eo = Eo R – 0 = Eo R The measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Cu 2+ (aq, 1 M) ú Cu is 0 34 V and it is also the value for the standard electrode potential of the half-cell corresponding to the reaction: Cu 2+ (aq, 1M) + 2 e – ® Cu(s) Similarly, the measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Zn 2+ (aq, 1M) ç Zn is -0 76 V corresponding to the standard electrode potential of the half-cell reaction: Zn 2+ (aq, 1 M) + 2e – ® Zn(s) The positive value of the standard electrode potential in the first case indicates that Cu 2+ ions get reduced more easily than H + ions
1
1915-1918
Eo = Eo R – 0 = Eo R The measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Cu 2+ (aq, 1 M) ú Cu is 0 34 V and it is also the value for the standard electrode potential of the half-cell corresponding to the reaction: Cu 2+ (aq, 1M) + 2 e – ® Cu(s) Similarly, the measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Zn 2+ (aq, 1M) ç Zn is -0 76 V corresponding to the standard electrode potential of the half-cell reaction: Zn 2+ (aq, 1 M) + 2e – ® Zn(s) The positive value of the standard electrode potential in the first case indicates that Cu 2+ ions get reduced more easily than H + ions The reverse process cannot occur, that is, hydrogen ions cannot oxidise Cu (or alternatively we can say that hydrogen gas can reduce copper ion) under the standard conditions described above
1
1916-1919
34 V and it is also the value for the standard electrode potential of the half-cell corresponding to the reaction: Cu 2+ (aq, 1M) + 2 e – ® Cu(s) Similarly, the measured emf of the cell: Pt(s) ç H2(g, 1 bar) ç H + (aq, 1 M) çç Zn 2+ (aq, 1M) ç Zn is -0 76 V corresponding to the standard electrode potential of the half-cell reaction: Zn 2+ (aq, 1 M) + 2e – ® Zn(s) The positive value of the standard electrode potential in the first case indicates that Cu 2+ ions get reduced more easily than H + ions The reverse process cannot occur, that is, hydrogen ions cannot oxidise Cu (or alternatively we can say that hydrogen gas can reduce copper ion) under the standard conditions described above Thus, Cu does not dissolve in HCl
1
1917-1920
76 V corresponding to the standard electrode potential of the half-cell reaction: Zn 2+ (aq, 1 M) + 2e – ® Zn(s) The positive value of the standard electrode potential in the first case indicates that Cu 2+ ions get reduced more easily than H + ions The reverse process cannot occur, that is, hydrogen ions cannot oxidise Cu (or alternatively we can say that hydrogen gas can reduce copper ion) under the standard conditions described above Thus, Cu does not dissolve in HCl In nitric acid it is oxidised by nitrate ion and not by hydrogen ion
1
1918-1921
The reverse process cannot occur, that is, hydrogen ions cannot oxidise Cu (or alternatively we can say that hydrogen gas can reduce copper ion) under the standard conditions described above Thus, Cu does not dissolve in HCl In nitric acid it is oxidised by nitrate ion and not by hydrogen ion The negative value of the standard electrode potential in the second case indicates that hydrogen ions can oxidise zinc (or zinc can reduce hydrogen ions)
1
1919-1922
Thus, Cu does not dissolve in HCl In nitric acid it is oxidised by nitrate ion and not by hydrogen ion The negative value of the standard electrode potential in the second case indicates that hydrogen ions can oxidise zinc (or zinc can reduce hydrogen ions) In view of this convention, the half reaction for the Daniell cell in Fig
1
1920-1923
In nitric acid it is oxidised by nitrate ion and not by hydrogen ion The negative value of the standard electrode potential in the second case indicates that hydrogen ions can oxidise zinc (or zinc can reduce hydrogen ions) In view of this convention, the half reaction for the Daniell cell in Fig 2
1
1921-1924
The negative value of the standard electrode potential in the second case indicates that hydrogen ions can oxidise zinc (or zinc can reduce hydrogen ions) In view of this convention, the half reaction for the Daniell cell in Fig 2 1 can be written as: Left electrode: Zn(s) ® Zn 2+ (aq, 1 M) + 2 e – Right electrode: Cu 2+ (aq, 1 M) + 2 e – ® Cu(s) The overall reaction of the cell is the sum of above two reactions and we obtain the equation: Zn(s) + Cu 2+ (aq) ® Zn 2+ (aq) + Cu(s) emf of the cell = Eo cell = Eo R – Eo L = 0
1
1922-1925
In view of this convention, the half reaction for the Daniell cell in Fig 2 1 can be written as: Left electrode: Zn(s) ® Zn 2+ (aq, 1 M) + 2 e – Right electrode: Cu 2+ (aq, 1 M) + 2 e – ® Cu(s) The overall reaction of the cell is the sum of above two reactions and we obtain the equation: Zn(s) + Cu 2+ (aq) ® Zn 2+ (aq) + Cu(s) emf of the cell = Eo cell = Eo R – Eo L = 0 34V – (– 0
1
1923-1926
2 1 can be written as: Left electrode: Zn(s) ® Zn 2+ (aq, 1 M) + 2 e – Right electrode: Cu 2+ (aq, 1 M) + 2 e – ® Cu(s) The overall reaction of the cell is the sum of above two reactions and we obtain the equation: Zn(s) + Cu 2+ (aq) ® Zn 2+ (aq) + Cu(s) emf of the cell = Eo cell = Eo R – Eo L = 0 34V – (– 0 76)V = 1
1
1924-1927
1 can be written as: Left electrode: Zn(s) ® Zn 2+ (aq, 1 M) + 2 e – Right electrode: Cu 2+ (aq, 1 M) + 2 e – ® Cu(s) The overall reaction of the cell is the sum of above two reactions and we obtain the equation: Zn(s) + Cu 2+ (aq) ® Zn 2+ (aq) + Cu(s) emf of the cell = Eo cell = Eo R – Eo L = 0 34V – (– 0 76)V = 1 10 V Sometimes metals like platinum or gold are used as inert electrodes
1
1925-1928
34V – (– 0 76)V = 1 10 V Sometimes metals like platinum or gold are used as inert electrodes They do not participate in the reaction but provide their surface for oxidation or reduction reactions and for the conduction of electrons
1
1926-1929
76)V = 1 10 V Sometimes metals like platinum or gold are used as inert electrodes They do not participate in the reaction but provide their surface for oxidation or reduction reactions and for the conduction of electrons For example, Pt is used in the following half-cells: Hydrogen electrode: Pt(s)|H2(g)| H+(aq) With half-cell reaction: H+ (aq)+ e– ® ½ H2(g) Bromine electrode: Pt(s)|Br2(aq)| Br–(aq) Rationalised 2023-24 36 Chemistry With half-cell reaction: ½ Br2(aq) + e– ® Br–(aq) The standard electrode potentials are very important and we can extract a lot of useful information from them
1
1927-1930
10 V Sometimes metals like platinum or gold are used as inert electrodes They do not participate in the reaction but provide their surface for oxidation or reduction reactions and for the conduction of electrons For example, Pt is used in the following half-cells: Hydrogen electrode: Pt(s)|H2(g)| H+(aq) With half-cell reaction: H+ (aq)+ e– ® ½ H2(g) Bromine electrode: Pt(s)|Br2(aq)| Br–(aq) Rationalised 2023-24 36 Chemistry With half-cell reaction: ½ Br2(aq) + e– ® Br–(aq) The standard electrode potentials are very important and we can extract a lot of useful information from them The values of standard electrode potentials for some selected half-cell reduction reactions are given in Table 2
1
1928-1931
They do not participate in the reaction but provide their surface for oxidation or reduction reactions and for the conduction of electrons For example, Pt is used in the following half-cells: Hydrogen electrode: Pt(s)|H2(g)| H+(aq) With half-cell reaction: H+ (aq)+ e– ® ½ H2(g) Bromine electrode: Pt(s)|Br2(aq)| Br–(aq) Rationalised 2023-24 36 Chemistry With half-cell reaction: ½ Br2(aq) + e– ® Br–(aq) The standard electrode potentials are very important and we can extract a lot of useful information from them The values of standard electrode potentials for some selected half-cell reduction reactions are given in Table 2 1
1
1929-1932
For example, Pt is used in the following half-cells: Hydrogen electrode: Pt(s)|H2(g)| H+(aq) With half-cell reaction: H+ (aq)+ e– ® ½ H2(g) Bromine electrode: Pt(s)|Br2(aq)| Br–(aq) Rationalised 2023-24 36 Chemistry With half-cell reaction: ½ Br2(aq) + e– ® Br–(aq) The standard electrode potentials are very important and we can extract a lot of useful information from them The values of standard electrode potentials for some selected half-cell reduction reactions are given in Table 2 1 If the standard electrode potential of an electrode is greater than zero then its reduced form is more stable compared to hydrogen gas
1
1930-1933
The values of standard electrode potentials for some selected half-cell reduction reactions are given in Table 2 1 If the standard electrode potential of an electrode is greater than zero then its reduced form is more stable compared to hydrogen gas Similarly, if the standard electrode potential is negative then hydrogen gas is more stable than the reduced form of the species
1
1931-1934
1 If the standard electrode potential of an electrode is greater than zero then its reduced form is more stable compared to hydrogen gas Similarly, if the standard electrode potential is negative then hydrogen gas is more stable than the reduced form of the species It can be seen that the standard electrode potential for fluorine is the highest in the Table indicating that fluorine gas (F2) has the maximum tendency to get reduced to fluoride ions (F–) and therefore fluorine gas is the strongest oxidising agent and fluoride ion is the weakest reducing agent
1
1932-1935
If the standard electrode potential of an electrode is greater than zero then its reduced form is more stable compared to hydrogen gas Similarly, if the standard electrode potential is negative then hydrogen gas is more stable than the reduced form of the species It can be seen that the standard electrode potential for fluorine is the highest in the Table indicating that fluorine gas (F2) has the maximum tendency to get reduced to fluoride ions (F–) and therefore fluorine gas is the strongest oxidising agent and fluoride ion is the weakest reducing agent Lithium has the lowest electrode potential indicating that lithium ion is the weakest oxidising agent while lithium metal is the most powerful reducing agent in an aqueous solution
1
1933-1936
Similarly, if the standard electrode potential is negative then hydrogen gas is more stable than the reduced form of the species It can be seen that the standard electrode potential for fluorine is the highest in the Table indicating that fluorine gas (F2) has the maximum tendency to get reduced to fluoride ions (F–) and therefore fluorine gas is the strongest oxidising agent and fluoride ion is the weakest reducing agent Lithium has the lowest electrode potential indicating that lithium ion is the weakest oxidising agent while lithium metal is the most powerful reducing agent in an aqueous solution It may be seen that as we go from top to bottom in Table 2
1
1934-1937
It can be seen that the standard electrode potential for fluorine is the highest in the Table indicating that fluorine gas (F2) has the maximum tendency to get reduced to fluoride ions (F–) and therefore fluorine gas is the strongest oxidising agent and fluoride ion is the weakest reducing agent Lithium has the lowest electrode potential indicating that lithium ion is the weakest oxidising agent while lithium metal is the most powerful reducing agent in an aqueous solution It may be seen that as we go from top to bottom in Table 2 1 the standard electrode potential decreases and with this, decreases the oxidising power of the species on the left and increases the reducing power of the species on the right hand side of the reaction
1
1935-1938
Lithium has the lowest electrode potential indicating that lithium ion is the weakest oxidising agent while lithium metal is the most powerful reducing agent in an aqueous solution It may be seen that as we go from top to bottom in Table 2 1 the standard electrode potential decreases and with this, decreases the oxidising power of the species on the left and increases the reducing power of the species on the right hand side of the reaction Electrochemical cells are extensively used for determining the pH of solutions, solubility product, equilibrium constant and other thermodynamic properties and for potentiometric titrations
1
1936-1939
It may be seen that as we go from top to bottom in Table 2 1 the standard electrode potential decreases and with this, decreases the oxidising power of the species on the left and increases the reducing power of the species on the right hand side of the reaction Electrochemical cells are extensively used for determining the pH of solutions, solubility product, equilibrium constant and other thermodynamic properties and for potentiometric titrations Intext Questions Intext Questions Intext Questions Intext Questions Intext Questions 2
1
1937-1940
1 the standard electrode potential decreases and with this, decreases the oxidising power of the species on the left and increases the reducing power of the species on the right hand side of the reaction Electrochemical cells are extensively used for determining the pH of solutions, solubility product, equilibrium constant and other thermodynamic properties and for potentiometric titrations Intext Questions Intext Questions Intext Questions Intext Questions Intext Questions 2 1 How would you determine the standard electrode potential of the system Mg2+|Mg
1
1938-1941
Electrochemical cells are extensively used for determining the pH of solutions, solubility product, equilibrium constant and other thermodynamic properties and for potentiometric titrations Intext Questions Intext Questions Intext Questions Intext Questions Intext Questions 2 1 How would you determine the standard electrode potential of the system Mg2+|Mg 2
1
1939-1942
Intext Questions Intext Questions Intext Questions Intext Questions Intext Questions 2 1 How would you determine the standard electrode potential of the system Mg2+|Mg 2 2 Can you store copper sulphate solutions in a zinc pot
1
1940-1943
1 How would you determine the standard electrode potential of the system Mg2+|Mg 2 2 Can you store copper sulphate solutions in a zinc pot 2
1
1941-1944
2 2 Can you store copper sulphate solutions in a zinc pot 2 3 Consult the table of standard electrode potentials and suggest three substances that can oxidise ferrous ions under suitable conditions
1
1942-1945
2 Can you store copper sulphate solutions in a zinc pot 2 3 Consult the table of standard electrode potentials and suggest three substances that can oxidise ferrous ions under suitable conditions 2
1
1943-1946
2 3 Consult the table of standard electrode potentials and suggest three substances that can oxidise ferrous ions under suitable conditions 2 3 2
1
1944-1947
3 Consult the table of standard electrode potentials and suggest three substances that can oxidise ferrous ions under suitable conditions 2 3 2 3 2
1
1945-1948
2 3 2 3 2 3 2
1
1946-1949
3 2 3 2 3 2 3 2
1
1947-1950
3 2 3 2 3 2 3 Nernst Nernst Nernst Nernst Nernst Equation Equation Equation Equation Equation We have assumed in the previous section that the concentration of all the species involved in the electrode reaction is unity
1
1948-1951
3 2 3 2 3 Nernst Nernst Nernst Nernst Nernst Equation Equation Equation Equation Equation We have assumed in the previous section that the concentration of all the species involved in the electrode reaction is unity This need not be always true
1
1949-1952
3 2 3 Nernst Nernst Nernst Nernst Nernst Equation Equation Equation Equation Equation We have assumed in the previous section that the concentration of all the species involved in the electrode reaction is unity This need not be always true Nernst showed that for the electrode reaction: Mn+(aq) + ne–® M(s) the electrode potential at any concentration measured with respect to standard hydrogen electrode can be represented by: ( ) ( ) + + = n n o M / M M / M E E – RT nF ln [M] [M ] n+ but concentration of solid M is taken as unity and we have ( ) ( ) + + = n n o M / M M /M E E – RT nF ln n+ 1 [M ] (2
1
1950-1953
3 Nernst Nernst Nernst Nernst Nernst Equation Equation Equation Equation Equation We have assumed in the previous section that the concentration of all the species involved in the electrode reaction is unity This need not be always true Nernst showed that for the electrode reaction: Mn+(aq) + ne–® M(s) the electrode potential at any concentration measured with respect to standard hydrogen electrode can be represented by: ( ) ( ) + + = n n o M / M M / M E E – RT nF ln [M] [M ] n+ but concentration of solid M is taken as unity and we have ( ) ( ) + + = n n o M / M M /M E E – RT nF ln n+ 1 [M ] (2 8) ( ) n+ o M / M E has already been defined, R is gas constant (8
1
1951-1954
This need not be always true Nernst showed that for the electrode reaction: Mn+(aq) + ne–® M(s) the electrode potential at any concentration measured with respect to standard hydrogen electrode can be represented by: ( ) ( ) + + = n n o M / M M / M E E – RT nF ln [M] [M ] n+ but concentration of solid M is taken as unity and we have ( ) ( ) + + = n n o M / M M /M E E – RT nF ln n+ 1 [M ] (2 8) ( ) n+ o M / M E has already been defined, R is gas constant (8 314 JK–1 mol–1), F is Faraday constant (96487 C mol–1), T is temperature in kelvin and [Mn+] is the concentration of the species, Mn+
1
1952-1955
Nernst showed that for the electrode reaction: Mn+(aq) + ne–® M(s) the electrode potential at any concentration measured with respect to standard hydrogen electrode can be represented by: ( ) ( ) + + = n n o M / M M / M E E – RT nF ln [M] [M ] n+ but concentration of solid M is taken as unity and we have ( ) ( ) + + = n n o M / M M /M E E – RT nF ln n+ 1 [M ] (2 8) ( ) n+ o M / M E has already been defined, R is gas constant (8 314 JK–1 mol–1), F is Faraday constant (96487 C mol–1), T is temperature in kelvin and [Mn+] is the concentration of the species, Mn+ Rationalised 2023-24 37 Electrochemistry F2(g) + 2e– ® 2F– 2
1
1953-1956
8) ( ) n+ o M / M E has already been defined, R is gas constant (8 314 JK–1 mol–1), F is Faraday constant (96487 C mol–1), T is temperature in kelvin and [Mn+] is the concentration of the species, Mn+ Rationalised 2023-24 37 Electrochemistry F2(g) + 2e– ® 2F– 2 87 Co3+ + e– ® Co2+ 1
1
1954-1957
314 JK–1 mol–1), F is Faraday constant (96487 C mol–1), T is temperature in kelvin and [Mn+] is the concentration of the species, Mn+ Rationalised 2023-24 37 Electrochemistry F2(g) + 2e– ® 2F– 2 87 Co3+ + e– ® Co2+ 1 81 H2O2 + 2H+ + 2e– ® 2H2O 1
1
1955-1958
Rationalised 2023-24 37 Electrochemistry F2(g) + 2e– ® 2F– 2 87 Co3+ + e– ® Co2+ 1 81 H2O2 + 2H+ + 2e– ® 2H2O 1 78 MnO4 – + 8H+ + 5e– ® Mn2+ + 4H2O 1
1
1956-1959
87 Co3+ + e– ® Co2+ 1 81 H2O2 + 2H+ + 2e– ® 2H2O 1 78 MnO4 – + 8H+ + 5e– ® Mn2+ + 4H2O 1 51 Au3+ + 3e– ® Au(s) 1
1
1957-1960
81 H2O2 + 2H+ + 2e– ® 2H2O 1 78 MnO4 – + 8H+ + 5e– ® Mn2+ + 4H2O 1 51 Au3+ + 3e– ® Au(s) 1 40 Cl2(g) + 2e– ® 2Cl– 1
1
1958-1961
78 MnO4 – + 8H+ + 5e– ® Mn2+ + 4H2O 1 51 Au3+ + 3e– ® Au(s) 1 40 Cl2(g) + 2e– ® 2Cl– 1 36 Cr2O7 2– + 14H+ + 6e– ® 2Cr3+ + 7H2O 1
1
1959-1962
51 Au3+ + 3e– ® Au(s) 1 40 Cl2(g) + 2e– ® 2Cl– 1 36 Cr2O7 2– + 14H+ + 6e– ® 2Cr3+ + 7H2O 1 33 O2(g) + 4H+ + 4e– ® 2H2O 1
1
1960-1963
40 Cl2(g) + 2e– ® 2Cl– 1 36 Cr2O7 2– + 14H+ + 6e– ® 2Cr3+ + 7H2O 1 33 O2(g) + 4H+ + 4e– ® 2H2O 1 23 MnO2(s) + 4H+ + 2e– ® Mn2+ + 2H2O 1
1
1961-1964
36 Cr2O7 2– + 14H+ + 6e– ® 2Cr3+ + 7H2O 1 33 O2(g) + 4H+ + 4e– ® 2H2O 1 23 MnO2(s) + 4H+ + 2e– ® Mn2+ + 2H2O 1 23 Br2 + 2e– ® 2Br– 1
1
1962-1965
33 O2(g) + 4H+ + 4e– ® 2H2O 1 23 MnO2(s) + 4H+ + 2e– ® Mn2+ + 2H2O 1 23 Br2 + 2e– ® 2Br– 1 09 NO3 – + 4H+ + 3e– ® NO(g) + 2H2O 0
1
1963-1966
23 MnO2(s) + 4H+ + 2e– ® Mn2+ + 2H2O 1 23 Br2 + 2e– ® 2Br– 1 09 NO3 – + 4H+ + 3e– ® NO(g) + 2H2O 0 97 2Hg2+ + 2e– ® Hg2 2+ 0
1
1964-1967
23 Br2 + 2e– ® 2Br– 1 09 NO3 – + 4H+ + 3e– ® NO(g) + 2H2O 0 97 2Hg2+ + 2e– ® Hg2 2+ 0 92 Ag+ + e– ® Ag(s) 0
1
1965-1968
09 NO3 – + 4H+ + 3e– ® NO(g) + 2H2O 0 97 2Hg2+ + 2e– ® Hg2 2+ 0 92 Ag+ + e– ® Ag(s) 0 80 Fe3+ + e– ® Fe2+ 0
1
1966-1969
97 2Hg2+ + 2e– ® Hg2 2+ 0 92 Ag+ + e– ® Ag(s) 0 80 Fe3+ + e– ® Fe2+ 0 77 O2(g) + 2H+ + 2e– ® H2O2 0
1
1967-1970
92 Ag+ + e– ® Ag(s) 0 80 Fe3+ + e– ® Fe2+ 0 77 O2(g) + 2H+ + 2e– ® H2O2 0 68 I2 + 2e– ® 2I– 0
1
1968-1971
80 Fe3+ + e– ® Fe2+ 0 77 O2(g) + 2H+ + 2e– ® H2O2 0 68 I2 + 2e– ® 2I– 0 54 Cu+ + e– ® Cu(s) 0
1
1969-1972
77 O2(g) + 2H+ + 2e– ® H2O2 0 68 I2 + 2e– ® 2I– 0 54 Cu+ + e– ® Cu(s) 0 52 Cu2+ + 2e– ® Cu(s) 0
1
1970-1973
68 I2 + 2e– ® 2I– 0 54 Cu+ + e– ® Cu(s) 0 52 Cu2+ + 2e– ® Cu(s) 0 34 AgCl(s) + e– ® Ag(s) + Cl– 0
1
1971-1974
54 Cu+ + e– ® Cu(s) 0 52 Cu2+ + 2e– ® Cu(s) 0 34 AgCl(s) + e– ® Ag(s) + Cl– 0 22 AgBr(s) + e– ® Ag(s) + Br– 0
1
1972-1975
52 Cu2+ + 2e– ® Cu(s) 0 34 AgCl(s) + e– ® Ag(s) + Cl– 0 22 AgBr(s) + e– ® Ag(s) + Br– 0 10 2H+ + 2e– ® H2(g) 0
1
1973-1976
34 AgCl(s) + e– ® Ag(s) + Cl– 0 22 AgBr(s) + e– ® Ag(s) + Br– 0 10 2H+ + 2e– ® H2(g) 0 00 Pb2+ + 2e– ® Pb(s) –0
1
1974-1977
22 AgBr(s) + e– ® Ag(s) + Br– 0 10 2H+ + 2e– ® H2(g) 0 00 Pb2+ + 2e– ® Pb(s) –0 13 Sn2+ + 2e– ® Sn(s) –0
1
1975-1978
10 2H+ + 2e– ® H2(g) 0 00 Pb2+ + 2e– ® Pb(s) –0 13 Sn2+ + 2e– ® Sn(s) –0 14 Ni2+ + 2e– ® Ni(s) –0
1
1976-1979
00 Pb2+ + 2e– ® Pb(s) –0 13 Sn2+ + 2e– ® Sn(s) –0 14 Ni2+ + 2e– ® Ni(s) –0 25 Fe2+ + 2e– ® Fe(s) –0
1
1977-1980
13 Sn2+ + 2e– ® Sn(s) –0 14 Ni2+ + 2e– ® Ni(s) –0 25 Fe2+ + 2e– ® Fe(s) –0 44 Cr3+ + 3e– ® Cr(s) –0
1
1978-1981
14 Ni2+ + 2e– ® Ni(s) –0 25 Fe2+ + 2e– ® Fe(s) –0 44 Cr3+ + 3e– ® Cr(s) –0 74 Zn2+ + 2e– ® Zn(s) –0
1
1979-1982
25 Fe2+ + 2e– ® Fe(s) –0 44 Cr3+ + 3e– ® Cr(s) –0 74 Zn2+ + 2e– ® Zn(s) –0 76 2H2O + 2e– ® H2(g) + 2OH–(aq) –0
1
1980-1983
44 Cr3+ + 3e– ® Cr(s) –0 74 Zn2+ + 2e– ® Zn(s) –0 76 2H2O + 2e– ® H2(g) + 2OH–(aq) –0 83 Al3+ + 3e– ® Al(s) –1
1
1981-1984
74 Zn2+ + 2e– ® Zn(s) –0 76 2H2O + 2e– ® H2(g) + 2OH–(aq) –0 83 Al3+ + 3e– ® Al(s) –1 66 Mg2+ + 2e– ® Mg(s) –2
1
1982-1985
76 2H2O + 2e– ® H2(g) + 2OH–(aq) –0 83 Al3+ + 3e– ® Al(s) –1 66 Mg2+ + 2e– ® Mg(s) –2 36 Na+ + e– ® Na(s) –2
1
1983-1986
83 Al3+ + 3e– ® Al(s) –1 66 Mg2+ + 2e– ® Mg(s) –2 36 Na+ + e– ® Na(s) –2 71 Ca2+ + 2e– ® Ca(s) –2
1
1984-1987
66 Mg2+ + 2e– ® Mg(s) –2 36 Na+ + e– ® Na(s) –2 71 Ca2+ + 2e– ® Ca(s) –2 87 K+ + e– ® K(s) –2
1
1985-1988
36 Na+ + e– ® Na(s) –2 71 Ca2+ + 2e– ® Ca(s) –2 87 K+ + e– ® K(s) –2 93 Li+ + e– ® Li(s) –3
1
1986-1989
71 Ca2+ + 2e– ® Ca(s) –2 87 K+ + e– ® K(s) –2 93 Li+ + e– ® Li(s) –3 05 Table 2
1
1987-1990
87 K+ + e– ® K(s) –2 93 Li+ + e– ® Li(s) –3 05 Table 2 1: Standard Electrode Potentials at 298 K Ions are present as aqueous species and H2O as liquid; gases and solids are shown by g and s
1
1988-1991
93 Li+ + e– ® Li(s) –3 05 Table 2 1: Standard Electrode Potentials at 298 K Ions are present as aqueous species and H2O as liquid; gases and solids are shown by g and s Reaction (Oxidised form + ne– ® ® ® ® ® Reduced form) E o/V Increasing strength of oxidising agent Increasing strength of reducing agent 1
1
1989-1992
05 Table 2 1: Standard Electrode Potentials at 298 K Ions are present as aqueous species and H2O as liquid; gases and solids are shown by g and s Reaction (Oxidised form + ne– ® ® ® ® ® Reduced form) E o/V Increasing strength of oxidising agent Increasing strength of reducing agent 1 A negative Eo means that the redox couple is a stronger reducing agent than the H+/H2 couple
1
1990-1993
1: Standard Electrode Potentials at 298 K Ions are present as aqueous species and H2O as liquid; gases and solids are shown by g and s Reaction (Oxidised form + ne– ® ® ® ® ® Reduced form) E o/V Increasing strength of oxidising agent Increasing strength of reducing agent 1 A negative Eo means that the redox couple is a stronger reducing agent than the H+/H2 couple 2
1
1991-1994
Reaction (Oxidised form + ne– ® ® ® ® ® Reduced form) E o/V Increasing strength of oxidising agent Increasing strength of reducing agent 1 A negative Eo means that the redox couple is a stronger reducing agent than the H+/H2 couple 2 A positive Eo means that the redox couple is a weaker reducing agent than the H+/H2 couple
1
1992-1995
A negative Eo means that the redox couple is a stronger reducing agent than the H+/H2 couple 2 A positive Eo means that the redox couple is a weaker reducing agent than the H+/H2 couple Rationalised 2023-24 38 Chemistry In Daniell cell, the electrode potential for any given concentration of Cu2+ and Zn2+ ions, we write For Cathode:   Cu2 /Cu E  = ( ) 2+ o Cu /Cu E – RT F 2 ln   2 1 Cu aq      (2
1
1993-1996
2 A positive Eo means that the redox couple is a weaker reducing agent than the H+/H2 couple Rationalised 2023-24 38 Chemistry In Daniell cell, the electrode potential for any given concentration of Cu2+ and Zn2+ ions, we write For Cathode:   Cu2 /Cu E  = ( ) 2+ o Cu /Cu E – RT F 2 ln   2 1 Cu aq      (2 9) For Anode:   Zn2 /Zn E  = ( ) 2+ o Zn / Zn E – RT F 2 ln   2 1 Zn aq      (2
1
1994-1997
A positive Eo means that the redox couple is a weaker reducing agent than the H+/H2 couple Rationalised 2023-24 38 Chemistry In Daniell cell, the electrode potential for any given concentration of Cu2+ and Zn2+ ions, we write For Cathode:   Cu2 /Cu E  = ( ) 2+ o Cu /Cu E – RT F 2 ln   2 1 Cu aq      (2 9) For Anode:   Zn2 /Zn E  = ( ) 2+ o Zn / Zn E – RT F 2 ln   2 1 Zn aq      (2 10) The cell potential, E(cell) =   Cu2 /Cu E  –   Zn2 /Zn E  = ( ) 2+ o Cu / Cu E – RT F 2 ln 2+ 1 Cu (aq)     – ( ) 2+ o Zn / Zn E + RT 2F ln 2+ 1 Zn (aq)     = ( ) 2+ o Cu / Cu E – ( ) 2+ o Zn / Zn E – RT F 2     2+ 2+ 1 1 ln – ln Cu aq Zn aq         E(cell) = ( ) o Ecell – RT 2F ln [ ] + [ ] Zn2 2 Cu  (2
1
1995-1998
Rationalised 2023-24 38 Chemistry In Daniell cell, the electrode potential for any given concentration of Cu2+ and Zn2+ ions, we write For Cathode:   Cu2 /Cu E  = ( ) 2+ o Cu /Cu E – RT F 2 ln   2 1 Cu aq      (2 9) For Anode:   Zn2 /Zn E  = ( ) 2+ o Zn / Zn E – RT F 2 ln   2 1 Zn aq      (2 10) The cell potential, E(cell) =   Cu2 /Cu E  –   Zn2 /Zn E  = ( ) 2+ o Cu / Cu E – RT F 2 ln 2+ 1 Cu (aq)     – ( ) 2+ o Zn / Zn E + RT 2F ln 2+ 1 Zn (aq)     = ( ) 2+ o Cu / Cu E – ( ) 2+ o Zn / Zn E – RT F 2     2+ 2+ 1 1 ln – ln Cu aq Zn aq         E(cell) = ( ) o Ecell – RT 2F ln [ ] + [ ] Zn2 2 Cu  (2 11) It can be seen that E(cell) depends on the concentration of both Cu2+ and Zn2+ ions
1
1996-1999
9) For Anode:   Zn2 /Zn E  = ( ) 2+ o Zn / Zn E – RT F 2 ln   2 1 Zn aq      (2 10) The cell potential, E(cell) =   Cu2 /Cu E  –   Zn2 /Zn E  = ( ) 2+ o Cu / Cu E – RT F 2 ln 2+ 1 Cu (aq)     – ( ) 2+ o Zn / Zn E + RT 2F ln 2+ 1 Zn (aq)     = ( ) 2+ o Cu / Cu E – ( ) 2+ o Zn / Zn E – RT F 2     2+ 2+ 1 1 ln – ln Cu aq Zn aq         E(cell) = ( ) o Ecell – RT 2F ln [ ] + [ ] Zn2 2 Cu  (2 11) It can be seen that E(cell) depends on the concentration of both Cu2+ and Zn2+ ions It increases with increase in the concentration of Cu2+ ions and decrease in the concentration of Zn2+ ions
1
1997-2000
10) The cell potential, E(cell) =   Cu2 /Cu E  –   Zn2 /Zn E  = ( ) 2+ o Cu / Cu E – RT F 2 ln 2+ 1 Cu (aq)     – ( ) 2+ o Zn / Zn E + RT 2F ln 2+ 1 Zn (aq)     = ( ) 2+ o Cu / Cu E – ( ) 2+ o Zn / Zn E – RT F 2     2+ 2+ 1 1 ln – ln Cu aq Zn aq         E(cell) = ( ) o Ecell – RT 2F ln [ ] + [ ] Zn2 2 Cu  (2 11) It can be seen that E(cell) depends on the concentration of both Cu2+ and Zn2+ ions It increases with increase in the concentration of Cu2+ ions and decrease in the concentration of Zn2+ ions By converting the natural logarithm in Eq
1
1998-2001
11) It can be seen that E(cell) depends on the concentration of both Cu2+ and Zn2+ ions It increases with increase in the concentration of Cu2+ ions and decrease in the concentration of Zn2+ ions By converting the natural logarithm in Eq (2
1
1999-2002
It increases with increase in the concentration of Cu2+ ions and decrease in the concentration of Zn2+ ions By converting the natural logarithm in Eq (2 11) to the base 10 and substituting the values of R, F and T = 298 K, it reduces to E(cell) = ( ) o Ecell – 0 059 2 2 2
1
2000-2003
By converting the natural logarithm in Eq (2 11) to the base 10 and substituting the values of R, F and T = 298 K, it reduces to E(cell) = ( ) o Ecell – 0 059 2 2 2 [ ] [ ] log Zn Cu + + (2
1
2001-2004
(2 11) to the base 10 and substituting the values of R, F and T = 298 K, it reduces to E(cell) = ( ) o Ecell – 0 059 2 2 2 [ ] [ ] log Zn Cu + + (2 12) We should use the same number of electrons (n) for both the electrodes and thus for the following cell Ni(s)ú Ni2+(aq) úú Ag+(aq)ú Ag The cell reaction is Ni(s) + 2Ag+(aq) ® Ni2+(aq) + 2Ag(s) The Nernst equation can be written as E(cell) = ( ) o Ecell – RT F 2 ln [Ni ] [Ag ] 2+ 2 + and for a general electrochemical reaction of the type: a A + bB ne– cC + dD Nernst equation can be written as: E(cell) = ( ) o Ecell – RT nF 1nQ = ( ) o Ecell – RT nF ln [C] [D] [A] [B] c d a b (2
1
2002-2005
11) to the base 10 and substituting the values of R, F and T = 298 K, it reduces to E(cell) = ( ) o Ecell – 0 059 2 2 2 [ ] [ ] log Zn Cu + + (2 12) We should use the same number of electrons (n) for both the electrodes and thus for the following cell Ni(s)ú Ni2+(aq) úú Ag+(aq)ú Ag The cell reaction is Ni(s) + 2Ag+(aq) ® Ni2+(aq) + 2Ag(s) The Nernst equation can be written as E(cell) = ( ) o Ecell – RT F 2 ln [Ni ] [Ag ] 2+ 2 + and for a general electrochemical reaction of the type: a A + bB ne– cC + dD Nernst equation can be written as: E(cell) = ( ) o Ecell – RT nF 1nQ = ( ) o Ecell – RT nF ln [C] [D] [A] [B] c d a b (2 13) Rationalised 2023-24 39 Electrochemistry If the circuit in Daniell cell (Fig
1
2003-2006
[ ] [ ] log Zn Cu + + (2 12) We should use the same number of electrons (n) for both the electrodes and thus for the following cell Ni(s)ú Ni2+(aq) úú Ag+(aq)ú Ag The cell reaction is Ni(s) + 2Ag+(aq) ® Ni2+(aq) + 2Ag(s) The Nernst equation can be written as E(cell) = ( ) o Ecell – RT F 2 ln [Ni ] [Ag ] 2+ 2 + and for a general electrochemical reaction of the type: a A + bB ne– cC + dD Nernst equation can be written as: E(cell) = ( ) o Ecell – RT nF 1nQ = ( ) o Ecell – RT nF ln [C] [D] [A] [B] c d a b (2 13) Rationalised 2023-24 39 Electrochemistry If the circuit in Daniell cell (Fig 2
1
2004-2007
12) We should use the same number of electrons (n) for both the electrodes and thus for the following cell Ni(s)ú Ni2+(aq) úú Ag+(aq)ú Ag The cell reaction is Ni(s) + 2Ag+(aq) ® Ni2+(aq) + 2Ag(s) The Nernst equation can be written as E(cell) = ( ) o Ecell – RT F 2 ln [Ni ] [Ag ] 2+ 2 + and for a general electrochemical reaction of the type: a A + bB ne– cC + dD Nernst equation can be written as: E(cell) = ( ) o Ecell – RT nF 1nQ = ( ) o Ecell – RT nF ln [C] [D] [A] [B] c d a b (2 13) Rationalised 2023-24 39 Electrochemistry If the circuit in Daniell cell (Fig 2 1) is closed then we note that the reaction Zn(s) + Cu2+(aq) ® Zn2+(aq) + Cu(s) (2