Class 11 PCM . Chemistry . Chemistry Part II . Redox Reactions
Chapter 7: Redox Reactions
Ch 7
Chemistry
Class 11 PCM
Classical Idea Of Readox Reactions-Oxidation And Reduction Rractions
Redox Reactions and Their Importance
Where redox reactions matter
- Energy and industry: Fuel burning, metal extraction, chemical manufacture, and the operation of dry and wet batteries involve redox processes.
- Other fields: Redox reactions are important in biological, pharmaceutical, metallurgical, and agricultural processes.
- Everyday and environmental relevance: Corrosion of metals and issues such as hydrogen as a fuel and the ozone hole are linked to redox phenomena.
Classical Definitions of Oxidation
Oxidation — A process involving the addition of oxygen or another electronegative element to a substance, or the removal of hydrogen or an electropositive element from it.
How the definition broadened
- Initially: Oxidation meant the addition of oxygen to an element or compound.
- Later: Removal of hydrogen was also recognised as oxidation.
- Broader meaning: Addition of an electronegative element, or removal of an electropositive element, also counts as oxidation.
Classical Definitions of Reduction
Reduction — A process involving the removal of oxygen or another electronegative element from a substance, or the addition of hydrogen or an electropositive element to it.
Reduction examples
- Oxygen removal: Mercuric oxide loses oxygen to form mercury.
- Electronegative element removal: Ferric chloride loses chlorine as it forms ferrous chloride.
- Hydrogen addition: Ethene gains hydrogen to form ethane.
- Electropositive element addition: In the mercuric chloride reaction, mercury is added to mercuric chloride.
| Change | Oxidation | Reduction |
|---|---|---|
| Oxygen | Addition | Removal |
| Hydrogen | Removal | Addition |
| Electronegative element | Addition | Removal |
| Electropositive element | Removal | Addition |
Redox: Oxidation and Reduction Together
Redox reaction — A chemical reaction in which oxidation and reduction occur simultaneously.
Identifying oxidation and reduction
- Hydrogen sulphide with chlorine: Hydrogen sulphide is oxidised; chlorine is reduced by gaining hydrogen.
- Aluminothermic reaction: Aluminium is oxidised as it gains oxygen; iron oxide is reduced as it loses oxygen.
- Sodium and hydrogen: Sodium is oxidised and hydrogen is reduced.
- Oxidation: Add oxygen/electronegative element, or remove hydrogen/electropositive element.
- Reduction: Remove oxygen/electronegative element, or add hydrogen/electropositive element.
- Redox: Oxidation and reduction always occur simultaneously.
Quick recap
- Redox reactions are important in energy, industry, biology, corrosion, and environmental processes.
- Oxidation includes oxygen or electronegative-element addition and hydrogen or electropositive-element removal.
- Reduction includes oxygen or electronegative-element removal and hydrogen or electropositive-element addition.
- Oxidation and reduction always occur together in a redox reaction.
- Identify the process by tracking which elements are added to or removed from each substance.
Redox Reactions In Terms Of Electron Transfer Reactions
Electron Transfer: Oxidation and Reduction
Examples of redox reactions
- Sodium and chlorine: Sodium loses electrons; chlorine gains them.
- Sodium and oxygen or sulphur: Sodium is oxidised, while oxygen or sulphur is reduced.

Half-reactions
- Half-reaction: A redox process can be split into oxidation and reduction steps, each showing electron transfer.
- Overall reaction: Adding the half-reactions cancels electrons and gives the complete reaction.
- Ionic products: The products can be written as ions, such as \(\ce{Na+Cl-}\), \(\ce{(Na+)2O^{2-}}\) and \(\ce{(Na+)2S^{2-}}\).
Oxidation — Loss of one or more electrons by a species.
Reduction — Gain of one or more electrons by a species.
| Term | Electron role | What happens to it? |
|---|---|---|
| Oxidising agent | Accepts electrons | Is reduced |
| Reducing agent | Donates electrons | Is oxidised |
Identifying agents in sodium reactions
- Sodium donates electrons, so it is oxidised and acts as the reducing agent.
- Chlorine, oxygen and sulphur accept electrons from sodium, so they are reduced and act as oxidising agents.
Do not confuse the agents: the oxidising agent gains electrons and is reduced; the reducing agent loses electrons and is oxidised.
Recognising a Redox Change
Sodium hydride formation
- Ionic product: Sodium hydride can be represented as \(\ce{Na+H-}\), indicating electron transfer from sodium to hydrogen.
- Conclusion: Sodium loses electrons and is oxidised; hydrogen gains electrons and is reduced. The reaction is a redox change.
Competitive Electron-Transfer Reactions
Zinc and copper(II) ions
- Reaction: Zinc transfers electrons to copper(II) ions, producing zinc ions and copper metal.
- Evidence: Reddish copper deposits on zinc, while the blue colour due to \(\ce{Cu^{2+}}\) disappears as \(\ce{Zn^{2+}}\) forms.
- Electron change: Zinc is oxidised; copper(II) ions are reduced.


Copper and silver ions
- Reaction: Copper metal donates electrons to silver ions, forming copper(II) ions and silver metal.
- Observation: Silver deposits form and the solution turns blue due to \(\ce{Cu^{2+}}\).
- Equilibrium: Products are strongly favoured.

Cobalt and nickel ions
- Reaction: Cobalt transfers electrons to nickel(II) ions, forming cobalt(II) ions and nickel metal.
- Equilibrium: Both reactants and products remain at moderate concentrations; neither side is strongly favoured.

Metal Electron-Releasing Tendency
Comparing metals
- Electron competition: A metal that gives electrons to another metal's ions has a greater electron-releasing tendency.
- Observed order: Zinc transfers electrons to copper ions, and copper transfers electrons to silver ions; therefore, \(\mathrm{Zn > Cu > Ag}\) in electron-releasing tendency.
- Electrochemical series: Metals and their ions can be arranged by their tendency to release electrons; this arrangement is also called the metal activity series.
- Galvanic cells: Competitive electron-transfer reactions can produce electrical energy in galvanic cells.
Why is the reaction between zinc and copper(II) ions a redox reaction?
Define an oxidising agent and a reducing agent in terms of electron transfer.
Quick recap
- Oxidation is electron loss; reduction is electron gain.
- Oxidising agents accept electrons; reducing agents donate them.
- Half-reactions show oxidation and reduction separately; adding them gives the overall reaction.
- Sodium forms redox products with chlorine, oxygen and sulphur.
- Zinc displaces copper from solution, and copper displaces silver.
- The electron-releasing tendency shown is \(\mathrm{Zn > Cu > Ag}\); galvanic cells use redox reactions to produce electrical energy.
Oxidation Number
Oxidation Number and Electron Shifts
Oxidation number (oxidation state) — The oxidation state assigned to an element in a compound or ion by treating each covalent bond’s electron pair as belonging entirely to the more electronegative atom.
Why oxidation numbers are useful
- Covalent reactions: Electron transfer may be partial in reality, but oxidation numbers track electron shifts by assuming complete transfer to the more electronegative atom.
- Bookkeeping model: The complete-transfer assumption is a useful convention, not necessarily a claim that full electrons actually move.
- Multiple atoms: If an element has two or more atoms in a molecule or ion, its stated oxidation number may be the average for those atoms.
Rules for Assigning Oxidation Numbers
| Rule | Oxidation number | Examples / exceptions |
|---|---|---|
| Free elements | Each atom is \(0\) | \(\ce{H2}\), \(\ce{O2}\), \(\ce{O3}\), \(\ce{P4}\), \(\ce{S8}\), and free metals such as Na and Mg |
| Monatomic ions | Equals the ion charge | \(\ce{Na+}=+1\), \(\ce{Mg^{2+}}=+2\), \(\ce{Fe^{3+}}=+3\), \(\ce{Cl-}=-1\), \(\ce{O^{2-}}=-2\) |
| Common metallic elements | Alkali metals: \(+1\); alkaline-earth metals: \(+2\); aluminium: \(+3\) | Applies in their compounds |
| Oxygen | Usually \(-2\) | Peroxides: \(-1\) (e.g. \(\ce{H2O2}\), \(\ce{Na2O2}\)); superoxides: \(-\frac{1}{2}\) (e.g. \(\ce{KO2}\), \(\ce{RbO2}\)) |
| Oxygen bonded to fluorine | Oxygen is positive | \(\ce{OF2}\): O is \(+2\); \(\ce{O2F2}\): each O is \(+1\) |
| Hydrogen | Usually \(+1\) | In binary metal hydrides, H is \(-1\) (e.g. \(\ce{LiH}\), \(\ce{NaH}\), \(\ce{CaH2}\)) |
| Fluorine and other halogens | F is always \(-1\) in compounds; Cl, Br, and I are usually \(-1\) as halides | Cl, Br, and I can be positive when combined with oxygen, as in oxoacids and oxoanions |
| Sum in a neutral compound | Algebraic sum of all oxidation numbers is \(0\) | Use this to find an unknown oxidation number |
| Sum in a polyatomic ion | Algebraic sum equals the ion charge | For \(\ce{CO3^{2-}}\), the total for C and three O atoms is \(-2\) |
Applying the sum rule
- Unknown value: Assign the known oxidation numbers, multiply each by the number of atoms, then set the total equal to \(0\) for a neutral compound or to the ion charge.
- Average value: When equivalent atoms of the same element have different oxidation states, the oxidation number assigned to that element is their average.
Oxidation-Number Trends and Stock Notation
Patterns across elements
- Metals: Usually have positive oxidation numbers; non-metals may have positive or negative values.
- Transition elements: Commonly show several positive oxidation states.
- Highest oxidation number: For representative elements, it is generally the group number in Groups 1–2 and the group number minus \(10\) in Groups 13–18.
- Across a period: The highest oxidation number generally rises; in Period 3 it ranges from \(+1\) for sodium to \(+7\) for chlorine.
- Terminology: Oxidation number and oxidation state are used interchangeably.
| Group | 1 | 2 | 13 | 14 | 15 | 16 | 17 |
|---|---|---|---|---|---|---|---|
| Element | Na | Mg | Al | Si | P | S | Cl |
| Example compound | \(\ce{NaCl}\) | \(\ce{MgSO4}\) | \(\ce{AlF3}\) | \(\ce{SiCl4}\) | \(\ce{P2O5}\) | \(\ce{SF6}\) | \(\ce{HClO}\) |
| Highest oxidation number | \(+1\) | \(+2\) | \(+3\) | \(+4\) | \(+5\) | \(+6\) | \(+7\) |
Stock notation — A system that shows a metal’s oxidation number as a Roman numeral in parentheses after its symbol in the formula.
Stock notation examples
- Gold chlorides: Aurous chloride is \(\ce{Au(I)Cl}\); auric chloride is \(\ce{Au(III)Cl3}\).
- Tin chlorides: Stannous chloride is \(\ce{Sn(II)Cl2}\); stannic chloride is \(\ce{Sn(IV)Cl4}\).
- Oxidation state comparison: \(\ce{Hg2(I)Cl2}\) is the reduced form relative to \(\ce{Hg(II)Cl2}\).
| Compound | Metal oxidation number | Stock notation |
|---|---|---|
| \(\ce{HAuCl4}\) | Au: \(+3\) | \(\ce{HAu(III)Cl4}\) |
| \(\ce{Tl2O}\) | Tl: \(+1\) | \(\ce{Tl(I)2O}\) |
| \(\ce{FeO}\) | Fe: \(+2\) | \(\ce{Fe(II)O}\) |
| \(\ce{Fe2O3}\) | Fe: \(+3\) | \(\ce{Fe2(III)O3}\) |
| \(\ce{CuI}\) | Cu: \(+1\) | \(\ce{Cu(I)I}\) |
| \(\ce{CuO}\) | Cu: \(+2\) | \(\ce{Cu(II)O}\) |
| \(\ce{MnO}\) | Mn: \(+2\) | \(\ce{Mn(II)O}\) |
| \(\ce{MnO2}\) | Mn: \(+4\) | \(\ce{Mn(IV)O2}\) |
Oxidation, Reduction, and Redox Reactions
Oxidation — An increase in the oxidation number of an element in a substance.
Reduction — A decrease in the oxidation number of an element in a substance.
Oxidising agent (oxidant) — A reagent that causes another element’s oxidation number to increase; the agent itself is reduced.
Reducing agent (reductant) — A reagent that causes another element’s oxidation number to decrease; the agent itself is oxidised.
Redox reaction — A reaction in which interacting species undergo changes in oxidation number, so oxidation and reduction occur together.
Agents in the copper reaction
- Oxidant: \(\ce{Cu2O}\) helps sulphur in \(\ce{Cu2S}\) increase its oxidation number; copper(I) in \(\ce{Cu2O}\) is reduced.
- Reductant: Sulphur in \(\ce{Cu2S}\) increases from \(-2\) to \(+4\) and helps copper in both reactants become metallic copper.
Do not confuse the agents: the oxidant causes oxidation but is itself reduced; the reductant causes reduction but is itself oxidised.
How do oxidation numbers identify a redox reaction?
In the reaction of \(\ce{Cu2O}\) with \(\ce{Cu2S}\), identify the oxidant and reductant.
Quick recap
- Oxidation number tracks electron shifts using a complete-transfer bookkeeping assumption.
- Free elements have oxidation number \(0\); monatomic ions have oxidation number equal to their charge.
- Oxygen is usually \(-2\), hydrogen usually \(+1\), and fluorine always \(-1\), with key exceptions.
- The oxidation-number sum is \(0\) in a neutral compound and equals the charge in a polyatomic ion.
- Oxidation is an increase; reduction is a decrease in oxidation number.
- An oxidant is reduced, while a reductant is oxidised.
- Stock notation shows a metal’s oxidation number as a Roman numeral in parentheses.
Types Of Redox Reactions
Combination Reactions
Decomposition Reactions
A decomposition that is not redox
- Calcium carbonate: It decomposes without any oxidation-state change: calcium stays at \(+2\), carbon at \(+4\), and oxygen at \(-2\).
- Check: Classify by checking oxidation-state changes, not by the reaction pattern alone.
Displacement Reactions
Metal Displacement
Non-Metal Displacement: Hydrogen and Oxygen
Halogen Displacement
Disproportionation Reactions
| Element | Reaction | Oxidation-state changes |
|---|---|---|
| Phosphorus | \(\ce{P4 + 3OH^- + 3H2O -> PH3 + 3H2PO2^-}\) | \(\ce{P}: 0 \to -3\) and \(0 \to +1\) |
| Sulfur | \(\ce{S8 + 12OH^- -> 4S^2- + 2S2O3^2- + 6H2O}\) | \(\ce{S}: 0 \to -2\) and to an average of \(+2\) in \(\ce{S2O3^2-}\) |
| Chlorine | \(\ce{Cl2 + 2OH^- -> ClO^- + Cl^- + H2O}\) | \(\ce{Cl}: 0 \to +1\) and \(0 \to -1\) |
Halogens in alkali
- Bleaching: The hypochlorite ion, \(\ce{ClO^-}\), oxidises coloured stains to colourless compounds.
- Bromine and iodine: They show a disproportionation trend similar to chlorine in alkali.
- Fluorine exception: Fluorine cannot have a positive oxidation state, so it does not disproportionate. It forms fluoride and oxygen difluoride with alkali; it also attacks water, producing some oxygen.
| Species | Chlorine oxidation state | Disproportionates? |
|---|---|---|
| \(\ce{ClO^-}\) | \(+1\) | Yes |
| \(\ce{ClO2^-}\) | \(+3\) | Yes |
| \(\ce{ClO3^-}\) | \(+5\) | Yes |
| \(\ce{ClO4^-}\) | \(+7\) (highest) | No |
Classifying Redox Reactions
Fractional Oxidation Numbers
Further examples
- Mixed oxides: \(\ce{Fe3O4}\), \(\ce{Mn3O4}\), and \(\ce{Pb3O4}\) have fractional average oxidation numbers because the metal atoms occur in more than one whole-number state.
- Dioxygen ions: Oxygen has oxidation state \(+\frac{1}{2}\) in \(\ce{O2^+}\) and \(-\frac{1}{2}\) in \(\ce{O2^-}\).
Why Lead Tetroxide Reacts Differently with Acids
Why does \(\ce{ClO4^-}\) not undergo disproportionation?
What does a fractional oxidation number usually represent?
Why does \(\ce{Pb3O4}\) produce chlorine with hydrochloric acid but not with nitric acid?
Quick recap
- Combination, decomposition, displacement, and disproportionation are major redox reaction types.
- Non-metal displacement includes hydrogen and halogen displacement, as well as the rare displacement of oxygen by fluorine.
- Check oxidation-state changes: a decomposition such as \(\ce{CaCO3}\) breakdown is not necessarily redox.
- More reactive metals or halogens displace less reactive species; metal reducing activity decreases as \(\ce{Zn > Cu > Ag}\).
- In disproportionation, one intermediate oxidation state gives both higher and lower states; \(\ce{ClO4^-}\) cannot disproportionate because chlorine is at \(+7\).
- Fractional oxidation numbers usually represent averages of different whole-number states, not fractional electron transfer.
- \(\ce{Pb3O4}\) contains both \(\ce{PbO}\) and \(\ce{PbO2}\), explaining its contrasting reactions with hydrochloric and nitric acids.
Balancing Of Redox Reactions
Methods of Balancing Redox Reactions
Two approaches
- Oxidation number method: Balance using the increase and decrease in oxidation numbers.
- Half-reaction method: Separate the reaction into oxidation and reduction half-reactions, balance each, then add them.
- Choice of method: Either method may be used; choose the one that is more convenient for the reaction.
Oxidation Number Method
Oxidation number method — A method that balances a redox equation by making the total increase and decrease in oxidation number equal.
Procedure
- 1. Write formulas: Write correct formulas for all reactants and products.
- 2. Assign oxidation numbers: Identify the atoms whose oxidation numbers change.
- 3. Equalise electron change: Calculate the increase or decrease per atom and per species; use coefficients so total increase equals total decrease.
- 4. Balance charge: In aqueous reactions, use \(\ce{H+}\) in acidic solution or \(\ce{OH-}\) in basic solution to equalise ionic charges.
- 5. Balance H and O: Add \(\ce{H2O}\) to balance hydrogen, then verify oxygen, all atoms and total charge.
A valid redox reaction must contain both oxidation and reduction. If the equation appears to contain only one, recheck the formulas or oxidation-number assignments.
Example: dichromate and sulphite in acidic solution
- Oxidation-number changes: Cr changes from \(+6\) to \(+3\); S changes from \(+4\) to \(+6\).
- Electron-change match: Two Cr atoms gain \(6\) units in total; three S atoms lose \(6\) units in total.
- Agents: \(\ce{Cr2O7^2-}\) is the oxidising agent; \(\ce{SO3^2-}\) is the reducing agent.
Example: permanganate and bromide in basic solution
- Oxidation-number changes: Mn changes from \(+7\) to \(+4\) (gain of \(3\)); Br changes from \(-1\) to \(+5\) (loss of \(6\)).
- Electron-change match: Use \(2\) permanganate ions for each bromide ion.
Half-Reaction Method
Half-reaction method — A method that balances oxidation and reduction separately, then combines them after equalising electron transfer.
Balancing by half-reactions
- Write the unbalanced ionic equation and separate it into oxidation and reduction half-reactions.
- Balance atoms other than oxygen and hydrogen in each half-reaction.
- In acidic solution, balance oxygen with \(\ce{H2O}\) and hydrogen with \(\ce{H+}\).
- In basic solution, first balance as for acidic solution; add an equal number of \(\ce{OH-}\) ions to both sides for every \(\ce{H+}\), then combine \(\ce{H+}\) and \(\ce{OH-}\) on the same side to form water and cancel excess water.
- Balance charge in each half-reaction by adding electrons to the more positive side.
- Multiply the half-reactions, if needed, to make the numbers of electrons equal; add them and cancel electrons and any common species.
- Check that atoms and total charge are equal on both sides.
Example: Fe²⁺ oxidised by dichromate in acidic solution
- Oxidation half-reaction: Iron loses one electron per ion.
- Reduction half-reaction: Dichromate gains six electrons; multiply the iron half-reaction by \(6\) to match.
Example: permanganate oxidises iodide in basic solution
- Half-reactions: Iodide is oxidised to iodine; permanganate is reduced to manganese dioxide.
- Electron match: Multiply the oxidation half-reaction by \(3\) and the reduction half-reaction by \(2\); both then exchange \(6\) electrons.
Redox Reactions as the Basis for Titrations
Redox titration — A titration that determines the strength of an oxidising or reducing solution using a redox reaction and an indicator.
| Indicator method | How the endpoint is detected | Example |
|---|---|---|
| Self-indicator | The reagent's own colour signals the endpoint. The first persistent pink tint appears when the last reductant has been oxidised. | Permanganate, \(\ce{MnO4-}\) |
| Separate redox indicator | The oxidant changes the indicator's colour just after the equivalence point. | Dichromate oxidises diphenylamine to an intense blue form. |
| Iodine–starch method | Iodine gives an intense blue colour with starch; the blue colour disappears when thiosulphate consumes the iodine. | Oxidation of iodide by \(\ce{Cu^2+}\) |
Important endpoint details
- Permanganate endpoint: The lasting pink tint is detectable at about \(10^{-6}\ \mathrm{mol\,dm^{-3}}\), giving only a small colour overshoot.
- Equivalence point: The oxidant and reductant are present in the mole ratio required by the balanced equation.
- Iodine in solution: Although iodine is sparingly soluble in water, it remains in a solution containing KI as \(\ce{KI3}\).
Limitation of the Oxidation-Number Concept
- Modern interpretation: Oxidation is viewed as a decrease in electron density around the atoms involved; reduction is an increase in electron density.
- Key idea: Oxidation number is a useful accounting tool, but redox can also be understood through changes in electron density.
How are oxygen and hydrogen balanced in acidic and basic half-reactions?
Distinguish the equivalence point from the endpoint in a redox titration.
Quick recap
- Redox equations can be balanced by oxidation-number changes or by balancing separate half-reactions.
- In the oxidation-number method, total oxidation-number increase must equal total decrease.
- Half-reactions are balanced for atoms, charge and electrons before they are combined.
- Acidic equations use \(\ce{H+}\) and water; basic equations are converted using \(\ce{OH-}\).
- Redox titration endpoints can be detected by a self-indicator, a separate indicator, or the iodine–starch method.
- Oxidation corresponds to decreased electron density; reduction corresponds to increased electron density.
Redox Reactions And Electrode Processes
Redox Reactions and Redox Couples
Redox reaction — A reaction in which oxidation and reduction occur simultaneously.
Direct Electron Transfer
- Zinc and copper ions: When zinc is dipped in copper sulphate solution, zinc transfers electrons directly to copper ions; heat is evolved.
- Oxidation: Zinc loses electrons to form zinc ions; reduction: copper ions gain electrons to form copper metal.
Redox couple — The oxidised and reduced forms of a substance involved in an oxidation or reduction half-reaction, considered together.
Redox-Couple Notation
- Order: Write the oxidised form first, followed by a slash or vertical line for the interface, then the reduced form.
- Examples: Zinc and copper couples are written \(\ce{Zn^2+/Zn}\) and \(\ce{Cu^2+/Cu}\).
Daniell Cell
Cell Setup and Operation
- Set-up: A zinc rod sits in zinc sulphate solution and a copper rod in copper sulphate solution; the rods connect by a wire and the solutions by a salt bridge.
- Salt bridge: A U-tube containing an electrolyte such as potassium chloride or ammonium nitrate, often set in agar gel; it permits electrical contact without allowing the solutions to mix.
- Closed circuit: Electrons pass from zinc to copper through the external wire; ions migrate through the salt bridge to complete the circuit.
- Open switch: No reaction occurs in either beaker and no current flows through the wire.
- Potential difference: Current flows when a potential difference exists between the zinc and copper electrodes.

Electrode Potential and Standard Electrode Potential
Electrode potential — The potential associated with an electrode due to its electrode process.
Standard electrode potential — The electrode potential when each species has unit concentration, any gas is at \(1\ \mathrm{atm}\), and the temperature is \(298\ \mathrm{K}\); it is denoted \(E^\circ\).
Reference and Meaning
- Reference: By convention, the standard potential of the hydrogen electrode, \(\ce{H+/H2}\), is \(0.00\ \mathrm{V}\).
- Significance: Electrode potential measures the relative tendency of the active species in a redox couple to remain in its oxidised or reduced form.
- Negative \(E^\circ\): The redox couple is a stronger reducing agent than the \(\ce{H+/H2}\) couple.
- Positive \(E^\circ\): The redox couple is a weaker reducing agent than the \(\ce{H+/H2}\) couple.
| Reduction half-reaction | \(E^\circ/\mathrm{V}\) |
|---|---|
| \(\ce{F2(g) + 2e- -> 2F-}\) | \(2.87\) |
| \(\ce{Co^3+ + e- -> Co^2+}\) | \(1.81\) |
| \(\ce{H2O2 + 2H+ + 2e- -> 2H2O}\) | \(1.78\) |
| \(\ce{MnO4- + 8H+ + 5e- -> Mn^2+ + 4H2O}\) | \(1.51\) |
| \(\ce{Au^3+ + 3e- -> Au(s)}\) | \(1.40\) |
| \(\ce{Cl2(g) + 2e- -> 2Cl-}\) | \(1.36\) |
| \(\ce{Cr2O7^2- + 14H+ + 6e- -> 2Cr^3+ + 7H2O}\) | \(1.33\) |
| \(\ce{O2(g) + 4H+ + 4e- -> 2H2O}\) | \(1.23\) |
| \(\ce{MnO2(s) + 4H+ + 2e- -> Mn^2+ + 2H2O}\) | \(1.23\) |
| \(\ce{Br2(l) + 2e- -> 2Br-}\) | \(1.09\) |
| \(\ce{NO3- + 4H+ + 3e- -> NO(g) + 2H2O}\) | \(0.97\) |
| \(\ce{2Hg^2+ + 2e- -> Hg2^2+}\) | \(0.92\) |
| \(\ce{Ag+ + e- -> Ag(s)}\) | \(0.80\) |
| \(\ce{Fe^3+ + e- -> Fe^2+}\) | \(0.77\) |
| \(\ce{O2(g) + 2H+ + 2e- -> H2O2}\) | \(0.68\) |
| \(\ce{I2(s) + 2e- -> 2I-}\) | \(0.54\) |
| \(\ce{Cu+ + e- -> Cu(s)}\) | \(0.52\) |
| \(\ce{Cu^2+ + 2e- -> Cu(s)}\) | \(0.34\) |
| \(\ce{AgCl(s) + e- -> Ag(s) + Cl-}\) | \(0.22\) |
| \(\ce{AgBr(s) + e- -> Ag(s) + Br-}\) | \(0.10\) |
| \(\ce{2H+ + 2e- -> H2(g)}\) | \(0.00\) |
| \(\ce{Pb^2+ + 2e- -> Pb(s)}\) | \(-0.13\) |
| \(\ce{Sn^2+ + 2e- -> Sn(s)}\) | \(-0.14\) |
| \(\ce{Ni^2+ + 2e- -> Ni(s)}\) | \(-0.25\) |
| \(\ce{Fe^2+ + 2e- -> Fe(s)}\) | \(-0.44\) |
| \(\ce{Cr^3+ + 3e- -> Cr(s)}\) | \(-0.74\) |
| \(\ce{Zn^2+ + 2e- -> Zn(s)}\) | \(-0.76\) |
| \(\ce{2H2O + 2e- -> H2(g) + 2OH-}\) | \(-0.83\) |
| \(\ce{Al^3+ + 3e- -> Al(s)}\) | \(-1.66\) |
| \(\ce{Mg^2+ + 2e- -> Mg(s)}\) | \(-2.36\) |
| \(\ce{Na+ + e- -> Na(s)}\) | \(-2.71\) |
| \(\ce{Ca^2+ + 2e- -> Ca(s)}\) | \(-2.87\) |
| \(\ce{K+ + e- -> K(s)}\) | \(-2.93\) |
| \(\ce{Li+ + e- -> Li(s)}\) | \(-3.05\) |
Trends in the Potential Table
- Oxidising strength: Increases upward in the standard reduction-potential table.
- Reducing strength: Increases downward in the table; the reducing forms of couples with more negative \(E^\circ\) are stronger.
Redox Concepts and Reaction Classification
| Conceptualisation | Oxidation | Reduction |
|---|---|---|
| Classical | Addition of oxygen or removal of hydrogen | Removal of oxygen or addition of hydrogen |
| Electronic | Loss of electrons | Gain of electrons |
| Oxidation number | Increase in oxidation number | Decrease in oxidation number |
Agents and Redox-Equation Methods
- Oxidising agent (oxidant): Accepts electrons and is itself reduced.
- Reducing agent (reductant): Donates electrons and is itself oxidised.
- Equation writing: Oxidation-number and ion–electron methods are useful for writing and balancing redox equations.
| Type | General feature |
|---|---|
| Combination | Two or more reactants combine to form one product. |
| Decomposition | One reactant breaks down into two or more products. |
| Displacement | An element displaces another element from a compound. |
| Disproportionation | The same element in one species is simultaneously oxidised and reduced. |
What does a negative standard reduction potential indicate?
State the standard conditions for measuring an electrode potential.
Quick recap
- Redox reactions involve oxidation and reduction together; zinc transfers electrons to copper ions in the zinc–copper reaction.
- A redox couple lists the oxidised form before the reduced form, as in \(\ce{Zn^2+/Zn}\).
- In a Daniell cell, electrons travel through the wire and ions migrate through the salt bridge.
- Standard electrode potentials use unit concentration, \(1\ \mathrm{atm}\) for gases, and \(298\ \mathrm{K}\); hydrogen is assigned \(0.00\ \mathrm{V}\).
- Oxidising strength increases upward and reducing strength increases downward in the standard reduction-potential table.
- Redox can be described classically, by electron transfer, or by oxidation-number change; equation methods include oxidation-number and ion–electron balancing.
- The four redox categories are combination, decomposition, displacement, and disproportionation.
Chemistry — ALL CHAPTERS
1
Some Basic Concepts Of Chemistry
2
Structure Of Atom
3
Classification Of Elements And Periodicity In Properties
4
Chemical Bonding And Molecular Structure
5
Thermodynamics
6
Equilibrium
7
Redox Reactions
8
Organic Chemistry – Some Basic Principles And Techniques
9
Hydrocarbons