QCC Notes
CLASS 11 · CHEMISTRYJEE MAIN × NEETहिंदी
§ 7.3NCERT Class 11 · Chemistry · Chapter 7

Types of Redox Reactions and Balancing Methods

Chemical reactions can be classified into distinct morphological categories depending on how atoms and electrons rearrange. In this module, we dissect the four primary types of redox reactions, examine the mechanics of disproportionation, and master both the Oxidation Number Method and the Ion-Electron (Half-Reaction) Method in acidic and basic media.

1. Four Fundamental Types of Redox Reactions

1. Combination Reactions

A reaction where two or more chemical species unite to form a single chemical compound. For a combination reaction to qualify as a redox process, at least one of the reacting partners must be in elemental form.

  • C(s) [0] + O₂(g) [0] → CO₂(g) [C:+4, O:-2]
  • 3Mg(s) [0] + N₂(g) [0] → Mg₃N₂(s) [Mg:+2, N:-3]
  • CH₄(g) [C:-4] + 2O₂(g) [0] → CO₂(g) [C:+4] + 2H₂O(l) [O:-2]

2. Decomposition Reactions

A reaction involving the breakdown of a compound into two or more components. At least one of the decomposition products must be in elemental form to qualify as redox.

  • 2H₂O(l) → 2H₂(g) [0] + O₂(g) [0]
  • 2NaH(s) [H:-1] → 2Na(s) [0] + H₂(g) [0]
  • 2KClO₃(s) [Cl:+5, O:-2] → 2KCl(s) [Cl:-1] + 3O₂(g) [0]
  • Non-Redox Counterexample: CaCO₃(s) → CaO(s) + CO₂(g) (Zero change in oxidation state for all atoms!).

3. Displacement Reactions

An atom or an ion in a compound is replaced by an atom or an ion of another element: X + YZ → XZ + Y.

(a) Metal Displacement: A more electropositive metal reduces a less electropositive metal ion:

  • CuSO₄ + Zn → ZnSO₄ + Cu
  • V₂O₅ + 5Ca → 2V + 5CaO (Metallurgical reduction)
  • TiCl₄ + 2Mg → Ti + 2MgCl₂ (Kroll process)

(b) Non-metal Displacement: Typically hydrogen or halogen displacement:

  • 2Na + 2H₂O → 2NaOH + H₂
  • Fe + 2HCl → FeCl₂ + H₂
  • Cl₂ + 2KBr → 2KCl + Br₂

4. Disproportionation (Auto-Redox)

A reaction in which an element in an intermediate oxidation state is simultaneously oxidized and reduced.

Element in State X → Higher State Y (Oxidation) + Lower State Z (Reduction)
  • Hydrogen peroxide:
    2H₂O₂ [O:-1] → 2H₂O [O:-2] + O₂ [O:0]
  • White phosphorus in base:
    P₄ [0] + 3OH− + 3H₂O → PH₃ [P:-3] + 3H₂PO₂− [P:+1]
  • Sulfur in base:
    S₈ [0] + 12OH− → 4S²− [S:-2] + 2S₂O₃²− [S:+2] + 6H₂O
  • Chlorine in cold dilute alkali:
    Cl₂ [0] + 2OH− → Cl− [-1] + ClO− [+1] + H₂O
  • Chlorine in hot conc. alkali:
    3Cl₂ [0] + 6OH− → 5Cl− [-1] + ClO₃− [+5] + 3H₂O
+-----------------------------------------------------------------------------------+ | DISPROPORTIONATION REACTION: BRANCHING OXIDATION STATES | +-----------------------------------------------------------------------------------+ Intermediate State (e.g., P in P4 = 0) | +------------------------+------------------------+ | | v Oxidation (Loss of e-) v Reduction (Gain of e-) Higher Oxidation State Lower Oxidation State H2PO2- (Hypophosphite, P = +1) PH3 (Phosphine, P = -3) * Crucial NCERT Rule: Fluorine CANNOT undergo disproportionation! F exists solely as 0 (F2) or -1 (fluorides). It has no higher state. +-----------------------------------------------------------------------------------+
Figure 7.4: Disproportionation diagram showing simultaneous oxidation and reduction of an element from a common intermediate oxidation state.

2. Systematic Methods for Balancing Redox Equations

Because redox reactions involve electron transfers, balancing them requires satisfying two conservation laws simultaneously: Conservation of Mass (Atoms) and Conservation of Electrical Charge (Electrons).

Method A: The Oxidation Number Method

  1. Write the skeletal ionic or molecular equation.
  2. Assign oxidation numbers to all elements to identify which atoms are undergoing oxidation and reduction.
  3. Calculate the change in oxidation number per atom, and multiply by the number of atoms in the formula unit to find the total increase and decrease in oxidation number.
  4. Multiply the oxidizing and reducing species by suitable integers to equalize the total increase and total decrease in oxidation number.
  5. Balance all atoms other than Hydrogen and Oxygen by inspection.
  6. Balance Oxygen atoms by adding H₂O molecules to the oxygen-deficient side.
  7. Balance Hydrogen atoms:
    • In acidic medium: Add H+ ions to the hydrogen-deficient side.
    • In basic medium: Add H₂O molecules to the side deficient in H, and add an equal number of OH− ions to the opposite side.

Method B: The Ion-Electron (Half-Reaction) Method

  1. Split the skeletal redox equation into two distinct half-reactions: an Oxidation Half-Reaction and a Reduction Half-Reaction.
  2. Balance each half-reaction separately according to the following strict sequence:
    • Step 1: Balance all atoms other than Oxygen and Hydrogen.
    • Step 2: Balance Oxygen by adding H₂O to the deficient side.
    • Step 3: Balance Hydrogen by adding H+ to the deficient side.
    • Step 4: (If the reaction occurs in alkaline/basic medium): Add OH− ions to both sides equal to the number of H+ ions present. On the side containing both H+ and OH−, combine them into H₂O molecules, and cancel common water molecules on both sides.
    • Step 5: Balance the net electrical charge by adding electrons (e−) to the more positive side.
  3. Multiply the two balanced half-reactions by suitable integers so that the total number of electrons lost in oxidation exactly equals the electrons gained in reduction.
  4. Add the two half-reactions together, cancel the electrons and any spectator ions or common water molecules on both sides.
  5. Verify that both mass (atoms of each element) and net charge are identical on both sides.

3. Step-by-Step Balancing Examples (Acidic & Basic Media)

Example 1 (Acidic Medium): Balance the following redox equation in an acidic aqueous solution using the Ion-Electron method:
MnO₄−(aq) + Fe²+(aq) → Mn²+(aq) + Fe³+(aq)
Solution:

Step 1: Separate into half-reactions:

Oxidation: Fe²+ → Fe³+

Reduction: MnO₄− → Mn²+

Step 2: Balance the Oxidation Half-Reaction:

Fe atoms are balanced. Balance charge by adding 1 e− to the right:

Fe²+ → Fe³+ + e−  ...(Equation 1)

Step 3: Balance the Reduction Half-Reaction:

  • Mn atoms are balanced.
  • Balance 4 O atoms by adding 4 H₂O to the right: MnO₄− → Mn²+ + 4H₂O
  • Balance 8 H atoms by adding 8 H+ to the left: MnO₄− + 8H+ → Mn²+ + 4H₂O
  • Balance charge: Left side charge = (-1) + 8(+1) = +7; Right side charge = +2. Add 5 e− to left:
  • MnO₄− + 8H+ + 5e− → Mn²+ + 4H₂O  ...(Equation 2)

Step 4: Equalize electrons and add:

Multiply Eq. 1 by 5 and add to Eq. 2:

5Fe²+ → 5Fe³+ + 5e−

MnO₄− + 8H+ + 5e− → Mn²+ + 4H₂O

--------------------------------------------------------

Final Balanced Equation:

MnO₄−(aq) + 5Fe²+(aq) + 8H+(aq) → Mn²+(aq) + 5Fe³+(aq) + 4H₂O(l)

Check: Atoms: 1 Mn, 5 Fe, 8 H, 4 O on both sides. Charge: (-1) + 5(+2) + 8(+1) = +17 on left; (+2) + 5(+3) = +17 on right. (Balanced!).

Example 2 (Acidic Medium): Balance the reaction between dichromate ion and sulfur dioxide in acidic medium:
Cr₂O₇²−(aq) + SO₂(g) → Cr³+(aq) + SO₄²−(aq)
Solution:

Step 1: Separate into half-reactions:

Oxidation: SO₂ → SO₄²−

Reduction: Cr₂O₇²− → Cr³+

Step 2: Balance Oxidation Half:

  • Balance O by adding 2 H₂O to left: SO₂ + 2H₂O → SO₄²−
  • Balance H by adding 4 H+ to right: SO₂ + 2H₂O → SO₄²− + 4H+
  • Balance charge: Left = 0; Right = (-2) + 4 = +2. Add 2 e− to right:
  • SO₂ + 2H₂O → SO₄²− + 4H+ + 2e−  ...(Eq 1)

Step 3: Balance Reduction Half:

  • Balance Cr atoms: Cr₂O₇²− → 2Cr³+
  • Balance O by adding 7 H₂O to right: Cr₂O₇²− → 2Cr³+ + 7H₂O
  • Balance H by adding 14 H+ to left: Cr₂O₇²− + 14H+ → 2Cr³+ + 7H₂O
  • Balance charge: Left = -2 + 14 = +12; Right = 2(+3) = +6. Add 6 e− to left:
  • Cr₂O₇²− + 14H+ + 6e− → 2Cr³+ + 7H₂O  ...(Eq 2)

Step 4: Equalize electrons and add:

Multiply Eq. 1 by 3 and add to Eq. 2:

3SO₂ + 6H₂O → 3SO₄²− + 12H+ + 6e−

Cr₂O₇²− + 14H+ + 6e− → 2Cr³+ + 7H₂O

Net: Cr₂O₇²− + 3SO₂ + (14 - 12)H+ → 2Cr³+ + 3SO₄²− + (7 - 6)H₂O

Final Balanced Equation:

Cr₂O₇²−(aq) + 3SO₂(g) + 2H+(aq) → 2Cr³+(aq) + 3SO₄²−(aq) + H₂O(l)

Example 3 (Basic Medium): Balance the following reaction in basic (alkaline) solution using the Ion-Electron method:
MnO₄−(aq) + I−(aq) → MnO₂(s) + IO₃−(aq)
Solution:

Step 1: Separate into half-reactions:

Oxidation: I− → IO₃−  |  Reduction: MnO₄− → MnO₂

Step 2: Balance Oxidation Half:

  • Balance O: I− + 3H₂O → IO₃−
  • Balance H: I− + 3H₂O → IO₃− + 6H+
  • Add 6 OH− to both sides: I− + 3H₂O + 6OH− → IO₃− + 6H₂O
  • Cancel 3 H₂O: I− + 6OH− → IO₃− + 3H₂O + 6e−  ...(Eq 1)

Step 3: Balance Reduction Half:

  • Balance O: MnO₄− → MnO₂ + 2H₂O
  • Balance H: MnO₄− + 4H+ → MnO₂ + 2H₂O
  • Add 4 OH− to both sides: MnO₄− + 4H₂O → MnO₂ + 2H₂O + 4OH−
  • Cancel 2 H₂O: MnO₄− + 2H₂O + 3e− → MnO₂ + 4OH−  ...(Eq 2)

Step 4: Equalize electrons and add:

Multiply Eq 2 by 2 (6 e−) and add to Eq 1:

I− + 6OH− → IO₃− + 3H₂O + 6e−

2MnO₄− + 4H₂O + 6e− → 2MnO₂ + 8OH−

Net: 2MnO₄− + I− + (4 - 3)H₂O → 2MnO₂ + IO₃− + (8 - 6)OH−

Final Balanced Equation:

2MnO₄−(aq) + I−(aq) + H₂O(l) → 2MnO₂(s) + IO₃−(aq) + 2OH−(aq)

Example 4 (Disproportionation in Base): Balance the disproportionation of white phosphorus in alkaline medium to produce phosphine and hypophosphite ion:
P₄(s) → PH₃(g) + H₂PO₂−(aq)
Solution:

Step 1: Separate into half-reactions (P₄ appears in both):

Reduction: P₄ → PH₃ (P goes from 0 to -3)

Oxidation: P₄ → H₂PO₂− (P goes from 0 to +1)

Step 2: Balance Reduction Half (P₄ → 4PH₃):

  • Balance H: P₄ + 12H+ → 4PH₃
  • Add 12 OH− to both sides: P₄ + 12H₂O + 12e− → 4PH₃ + 12OH−  ...(Eq 1)

Step 3: Balance Oxidation Half (P₄ → 4H₂PO₂−):

  • Balance O (8 O): P₄ + 8H₂O → 4H₂PO₂−
  • Balance H: Left has 16 H, Right has 8 H ⇒ add 8 H+ to right: P₄ + 8H₂O → 4H₂PO₂− + 8H+
  • Add 8 OH− to both sides: P₄ + 8H₂O + 8OH− → 4H₂PO₂− + 8H₂O ⇒ P₄ + 8OH− → 4H₂PO₂− + 4e−  ...(Eq 2)

Step 4: Equalize electrons and combine:

Multiply Eq 2 by 3 (12 e−) and add to Eq 1:

P₄ + 12H₂O + 12e− → 4PH₃ + 12OH−

3P₄ + 24OH− → 12H₂PO₂− + 12e−

Sum: 4P₄ + 12H₂O + 12OH− → 4PH₃ + 12H₂PO₂−

Divide the entire equation by the common divisor 4:

Final Balanced Equation:

P₄(s) + 3OH−(aq) + 3H₂O(l) → PH₃(g) + 3H₂PO₂−(aq)

Frequently Asked Questions (Class 11 & JEE/NEET)

Q1. What is the fundamental difference between the Oxidation Number method and the Ion-Electron method?
The Oxidation Number method tracks changes in formal oxidation states across whole formula units and balances total increase against total decrease. The Ion-Electron method physically partitions the reaction into actual oxidation and reduction half-reactions, balancing mass and real electrical charges explicitly with electrons. The Ion-Electron method is vastly superior for complex ionic reactions in solution.
Q2. Why is H₂SO₄ preferred over HCl or HNO₃ to acidify KMnO₄ solutions in titrations?
Dilute H₂SO₄ is an oxidizing-inert acid under titration conditions; its sulfate ion cannot be further oxidized by KMnO₄. In contrast, HCl acts as a reducing agent (KMnO₄ oxidizes Cl⁻ to toxic Cl₂ gas, consuming titrant erroneously). Concentrated HNO₃ is itself a strong oxidizing agent that would compete with KMnO₄ to oxidize the analyte.
Q3. What is a comproportionation (synproportionation) reaction?
Comproportionation is the exact reverse of disproportionation: two reactants containing the same element in two different oxidation states react to form a single product in which the element attains an intermediate oxidation state. For example: Ag²⁺ + Ag(s) → 2Ag⁺; or IO₃⁻ (+5) + 5I⁻ (-1) + 6H⁺ → 3I₂ (0) + 3H₂O.
Q4. How do you recognize whether a reaction is disproportionation without doing full balancing?
Inspect the reactants for a single element existing in a single initial oxidation state. If that exact same element appears in the products divided into two distinct species—one with a higher oxidation number and one with a lower oxidation number—it is unequivocally a disproportionation reaction.
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