DSE Physics | Electromagnetic induction lesson plan (for tutors) | Where 8 V comes from
- 2026-11-03
Students see a coil turn and write “there is a current”, then stall when asked how many volts. This lesson does one job: turn “how fast the flux changes” into a formula they can substitute into, then handle direction.
01 Prerequisites (3-minute check)
If any of these fails, fix it before the lesson starts.
| Skill | Quick check | Pass mark |
|---|---|---|
| Field lines | Do closer field lines mean a stronger field? | Yes |
| Area units | How many m2 is 20 cm2? | 0.0020 m2 |
| Ohm law | What current flows when 8 V drives 4 ohm? | 2 A |
02 Lesson flow (60 minutes)
| Time | Stage | Tutor does | Student does |
|---|---|---|---|
| 0-10 min | Demonstration | Push a magnet into a coil; the meter kicks, then returns to zero | Say “change is required” |
| 10-24 min | Flux | Flux is BA; compute the change of 0.0060 Wb | They get 0.0060 Wb |
| 24-38 min | Faraday law | EMF = 200 x 0.0060 / 0.15 = 8.0 V | Get 8.0 V with units |
| 38-48 min | Lenz law | Oppose the change, then apply the right-hand rule | State opposite directions for in and out |
| 48-55 min | Generator | Peak 339 V, rms 240 V, period 0.02 s | Explain why rms is used |
| 55-60 min | Exit check | Mark on the spot | Three correct |
03 Teaching script (read it out)
Scene 1: No change, no EMF
Ask them to: halve the time and give the new EMF (16 V).
Scene 2: Lenz law: direction from opposition
Ask them: which pole faces the magnet as it is pulled out?
Scene 3: Generator and rms values
Ask them to compute: 8 V across 4 ohm gives 2 A and 16 W.
04 Question types and worked steps
| Type | Example | Steps | Answer |
|---|---|---|---|
| Calculation | EMF from N x flux change / time | Find flux change, then divide | 8.0 V |
| Decision | Direction of induced current | Three Lenz steps | Oppose the change |
| Graph | Meaning of the slope of a flux-time graph | Slope equals EMF over N | Zero slope, zero EMF |
| Application | Peak and rms of a generator | Peak = root two times rms | 339 V |
05 Independent practice (3 questions)
| Question | Answer | What to watch |
|---|---|---|
| EMF for 200 turns, flux change 0.0060 Wb in 0.15 s | 8.0 V | Use N x change over time |
| Current into a 4.0 ohm load | 2.0 A | Divide EMF by resistance |
| Peak of a 240 V rms supply | 339 V | Multiply by root two |
06 Common mistakes and what to say
| Mistake | Student writes | Say this |
|---|---|---|
| Dropping the turns | Reporting 0.04 V | “Each of the 200 turns is in series, so multiply.” |
| Using milliseconds as seconds | Writing time as 15 | “Convert to 0.15 s.” |
| Calling 240 V the peak | Peak written as 240 V | “240 is rms; the peak is root two times that.” |
| Only writing “opposes” | No pole named | “Name the pole at the near end to finish the answer.” |
07 Homework (paper, section and question numbers)
- DSE physics practice paper (electromagnetism) — Section B induction and generator questions
- Secondary physics chapter index — All chapters
08 Exit check (last 5 minutes)
| Question | Answer | Decision |
|---|---|---|
| EMF for 200 turns with flux change 0.0060 Wb in 0.15 s | 8.0 V | All three right: move to transformers |
| Peak of a 240 V rms supply | 339 V | One wrong: reteach rms |
| Current with a stationary magnet | Zero | Two wrong: restart act one |
09 Tutor FAQ
A strong field but no motion: why no current?
Induction depends on the rate of change of flux, not on field strength.
Why do mains use rms?
It matches direct current in heating, so power formulas apply directly.
Is Lenz law about energy?
Yes: the induced current does exactly the work you put in pushing the magnet.
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A TutorZone lesson-prep guide. Written by the TutorZone team; questions and lesson flow are original and are not taken from any school or publisher material.


