Chapter Overview
8 minElectromagnetic Induction explains how changing magnetic flux produces induced emf and current. The chapter begins with magnetic flux, which depends on magnetic field, area and orientation. Faraday’s law gives the magnitude of induced emf as the rate of change of flux, while Lenz’s law gives its direction using conservation of energy. Motional emf explains voltage produced when a conductor moves in a magnetic field. Self and mutual inductance describe how changing current in a coil induces emf in itself or in a nearby coil, with energy stored in magnetic fields. Finally, AC generator applies EMI to convert mechanical energy into alternating electrical energy. For NEET, this chapter is high-yield for formulas, direction rules and graph-based questions.
Key points6
- Electromagnetic induction occurs only when magnetic flux linked with a circuit changes.
- Flux can change by changing magnetic field, area, orientation or relative motion.
- Lenz’s law is a direct consequence of conservation of energy.
- Motional emf is due to magnetic force on charges inside a moving conductor.
- Inductors oppose change in current, not current itself.
- AC generators use rotating coils in magnetic fields with slip rings and brushes.
Memory tricks2
EMI Core Rule: No change in flux means no induced emf. Change field, area, angle or relative position to induce emf.
Lenz Law Shortcut: Lenz opposes change, not the original magnetic field blindly.
Examples2
NEET-Style Snapshot
If magnetic flux through a 50-turn coil changes from 0.02 Wb to 0 in 0.1 s, magnitude of induced emf is NΔΦ/Δt = 50 × 0.02/0.1 = 10 V.
Real-Life Example
Generators, transformers, induction cooktops, metal detectors and wireless charging all work on electromagnetic induction.
Common mistakes2
Thinking Strong Flux Alone Creates EMF
A constant magnetic flux, even if large, does not induce emf. Rate of change of flux is required.
Ignoring Number of Turns
For a coil, flux linkage is NΦB, so induced emf is N times that of a single loop.
Reference tables2
Quick revision8
Formulas5
Magnetic flux through a plane surface in a uniform magnetic field.
- ΦB
- Magnetic flux
- B
- Magnetic field
- A
- Area of surface
- θ
- Angle between magnetic field and area vector
Induced emf in a coil equals negative rate of change of magnetic flux linkage.
- ε
- Induced emf
- N
- Number of turns
- dΦB/dt
- Rate of change of magnetic flux
EMF induced across a rod of length l moving perpendicular to magnetic field with speed v.
- B
- Magnetic field
- l
- Length of conductor
- v
- Velocity of conductor