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Class 12 · Physics · Chapter 6

Electromagnetic Induction: Class 12 Important Questions with Answers

73 important questions for Class 12 Physics Chapter 6, Electromagnetic Induction, the way they come in the board exam: MCQs, assertion–reason, case-based and short and long answer questions, with answers. Taken from our Class 12 Physics notes for 2026-27.

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Jump to: Practice set: test yourself20 MCQsAssertion–ReasonAnswers to the practice set

Practice set: test yourself

Try every question before looking at the answers below. 64 or more out of 80 means you are ready for the board.

A. Fill in the blanks (1 mark each)

  1. The SI unit of magnetic flux is the ______.
  2. Lenz's law is a consequence of conservation of ______.
  3. Motional emf of a rod = ______.
  4. Self-inductance of a solenoid = ______.
  5. Energy stored in an inductor = ______.
  6. Peak emf of a generator = ______.
  7. The SI unit of inductance is the ______.
  8. Magnetic energy density = ______.

B. True or false? (1 mark each)

  1. A steady current in a coil induces an emf in a nearby coil.
  2. Induced emf depends on the rate of change of flux.
  3. Flux is maximum when B lies in the plane of the coil.
  4. M₁₂ = M₂₁ for two coils.
  5. A soft-iron core increases the self-inductance.
  6. A magnet falls through a cut ring with acceleration g.
  7. Inductance is the electrical analogue of mass.
  8. Generator emf is maximum when the coil's plane is ⊥ B.

C. Very short answer (1 mark each)

  1. State Faraday's law.
  2. What is magnetic flux? Is it a scalar?
  3. Dimensional formula of L?
  4. On what factors does M depend?
  5. What is a back emf?
  6. Write the emf of a rod rotating about one end.
  7. Name the parts of an ac generator.
  8. Why is the induced current zero when a loop moves inside a uniform field?
  9. 1 H in terms of V, s and A?
  10. Write ε for N turns.

D. Short answer I (2 marks each)

  1. State Lenz's law and explain how it follows from energy conservation.
  2. Derive ε = Blv for a rod moving on rails.
  3. Derive the emf of a rod rotating about one end in B.
  4. Derive the energy stored in an inductor.
  5. A coil of 100 turns, area 0.01 m², in 0.2 T is turned from ⊥ to ∥ in 0.1 s. Find the average emf.
  6. Define mutual inductance and give its unit.
  7. Find L if the current changes at 50 A/s and the emf is 10 V.
  8. Draw Φ–t and ε–t for a coil rotating at ω starting with its plane ⊥ B.
My score (fill in after checking the answers)
SectionA /8B /8C /10D /16E /18F /20G (bonus)Total /80
My marks

Rough work

E. Short answer II (3 marks each)

  1. Derive the mutual inductance of two long coaxial solenoids. Show that M₁₂ = M₂₁.
  2. Derive the self-inductance of a long solenoid and the magnetic energy density.
  3. Explain the principle and working of an ac generator and derive ε = NBAω sin ωt.
  4. A 2 m rod rotates about its centre at 20 rev/s in 0.5 T ⊥ its plane. Find the emf between the centre and an end, and between the ends.
  5. A square loop of side 10 cm, resistance 1 Ω, is pulled out of 0.5 T at 2 cm/s. Find the current, its duration and the heat produced.
  6. Show the directions of induced current when (a) the N pole approaches a coil, (b) the S pole moves away from it.

F. Long answer (5 marks each)

  1. State Faraday's and Lenz's laws. A rod of length l slides at v on rails in B, the circuit having resistance R: derive the current, the force and the power, and show energy is conserved.
  2. Define self- and mutual inductance. Derive L of a solenoid and M of coaxial solenoids. A 0.5 m solenoid of 1000 turns, area 5 cm², has a 50-turn coil wound on its middle: find M.
  3. Describe an ac generator with a labelled diagram. A coil of 100 turns, area 200 cm², turns at 50 rev/s in 0.1 T: find the peak emf. What is the emf when its plane makes 30° with B?

G. HOTS (higher-order thinking)

  1. A copper ring is held horizontally and a magnet is dropped through it. Does the ring feel a force? Which way?
  2. Why are the two wires of a non-inductive coil wound in opposite directions?
  3. An aeroplane flies horizontally over India. Is any emf induced between its wing tips? Which field component matters?
  4. Why does a spark appear at a switch when a circuit containing a large coil is broken?
Case study (practice): the induction cooktop. A coil under the glass carries ac at about 25 kHz. A steel pan placed on it heats up; a glass pan does not.
(i) Which law explains the heating? (ii) Why does the frequency need to be high? (iii) Why does a glass pan not heat? (iv) What would happen with a thin aluminium foil?

20 MCQs

  1. The SI unit of flux
    (a) tesla (b) henry (c) weber (d) gauss
  2. Induced emf equals
    (a) −dΦ/dt (b) Φ (c) Φ/t² (d) dB/dA
  3. Lenz's law follows from conservation of
    (a) charge (b) momentum (c) mass (d) energy
  4. Emf of a rod of length l moving at v ⊥ B
    (a) Bl/v (b) Blv (c) Bv/l (d) B²lv
  5. Rod rotating about one end
    (a) BωL² (b) ½BωL² (c) ½BωL (d) 2BωL²
  6. Self-inductance of a solenoid
    (a) μ₀nAl (b) μ₀N/A (c) μ₀n²A/l (d) μ₀n²Al
  7. Energy stored in an inductor
    (a) ½LI² (b) LI (c) L²I (d) ½L²I
  8. SI unit of inductance
    (a) weber (b) tesla (c) henry (d) farad
  9. Peak emf of a generator
    (a) NBA (b) NBω (c) BAω (d) NBAω
  10. A magnet falls through a cut ring: acceleration
    (a) zero (b) g (c) < g (d) > g
  11. Flux through a coil whose plane is ∥ B
    (a) BA (b) BA/2 (c) zero (d) maximum
  12. M for coaxial solenoids
    (a) μ₀n₁n₂πr₁²l (b) μ₀n₁n₂πr₂²l (c) μ₀n₁²πr₁²l (d) μ₀n₁n₂l
  13. Magnetic energy density
    (a) μ₀B²/2 (b) B²/2μ₀ (c) B/2μ₀ (d) ½ε₀E²
  14. Φ = 3t² + 2t; emf at t = 1 s
    (a) 5 V (b) 6 V (c) 8 V (d) 2 V
  15. Dimension of L
    (a) [ML²T⁻¹A⁻²] (b) [MLT⁻²A⁻¹] (c) [ML²T⁻³A⁻¹] (d) [ML²T⁻²A⁻²]
  16. For fixed N, L of a solenoid increases when
    (a) l decreases, A increases (b) l and A both increase (c) l increases, A decreases (d) both decrease
  17. Induced charge q in a coil depends on
    (a) ΔΦ and R (b) time taken (c) rate only (d) speed
  18. The emf of a generator is maximum when the coil's plane is
    (a) ⊥ B (b) at 45° (c) at 60° (d) ∥ B
  19. Flux 0.2 Wb falls to zero in 0.1 s through 10 turns: emf
    (a) 2 V (b) 20 V (c) 0.2 V (d) 200 V
  20. Back emf in an inductor
    (a) aids the current (b) is always zero (c) opposes changes in current (d) depends on R only

1 (c) · 2 (a) · 3 (d) · 4 (b) · 5 (b) · 6 (d) · 7 (a) · 8 (c) · 9 (d) · 10 (b) · 11 (c) · 12 (a) · 13 (b) · 14 (c) · 15 (d) · 16 (a) · 17 (a) · 18 (d) · 19 (b) · 20 (c)

Assertion–Reason (6)

(a) Both true, R explains A. (b) Both true, R does not explain A. (c) A true, R false. (d) A false, R true.

  1. A: A magnet falls slower through a copper tube than through a glass tube. R: Induced currents in copper oppose the motion.
  2. A: Induced emf is larger when the flux is larger. R: Emf is proportional to the flux.
  3. A: M is maximum when two coils are wound on each other. R: Flux linkage is then maximum.
  4. A: Lenz's law obeys energy conservation. R: The induced current always flows clockwise.
  5. A: An inductor opposes changes in current. R: It stores energy ½LI².
  6. A: A loop moving inside a uniform field without rotating has no induced current. R: The flux through it does not change.

Key: 1 (a) · 2 (d) · 3 (a) · 4 (c) · 5 (b) · 6 (a)

Answers to the practice set

A. 1. weber 2. energy 3. Blv 4. μ₀n²Al 5. ½LI² 6. NBAω 7. henry 8. B²/2μ₀

B. 1. F 2. T 3. F 4. T 5. T 6. T 7. T 8. F

C. 1. p. 3 2. Φ = B·A, scalar 3. [ML²T⁻²A⁻²] 4. geometry, separation, orientation, medium 5. the self-induced emf opposing a change of current 6. ½BωL² 7. armature, field magnet, slip rings, brushes 8. flux does not change 9. 1 H = 1 V s/A 10. ε = −N dΦ/dt

D. 1. p. 4 2. p. 5 3. p. 6 4. p. 8 5. ε = NBA/Δt = 100 × 0.2 × 0.01/0.1 = 2 V 6. p. 7 7. L = 10/50 = 0.2 H 8. Φ = BA cos ωt (from max), ε = NBAω sin ωt

Answers to E, F, G, case study (short, long and HOTS answers, step by step) are in the notes pack

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