Back to all Physics topics
Topic 4.4Physics HL24 flashcards

Induction (HL)

Practice Flashcards

Flip cards to reveal answers
Card 1 of 244.4.1
4.4.1
Question

Define magnetic flux Φ.

Click to reveal answer

Track your progress — Sign up free to save your progress and get smart review reminders based on spaced repetition.

All Flashcards in Topic 4.4

Below are all 24 flashcards for this topic. Sign up free to track your progress and get personalized review schedules.

4.4.112 cards

Card 1definition
Question

Define magnetic flux Φ.

Answer

How much magnetic field threads through a loop: $\Phi = BA\cos\theta$. Unit: **weber (Wb)**.

Card 2concept
Question

In Φ = BA cos θ, what is θ measured from?

Answer

The angle between **B** and the **normal** to the loop (not the surface). Square-on ⇒ θ = 0.

Card 3concept
Question

When is the flux through a loop zero?

Answer

When the loop is **edge-on** to the field (θ = 90°, cos 90° = 0).

Card 4formula
Question

State Faraday's law of induction.

Answer

The induced emf equals the **rate of change** of flux linkage: $\varepsilon = -N\,\Delta\Phi/\Delta t$.

Card 5concept
Question

What is needed to induce an emf?

Answer

A **changing** flux. A steady flux — however strong — induces **no** emf.

Card 6definition
Question

State Lenz's law.

Answer

An induced current flows so as to **oppose the change** in flux that produced it.

Card 7concept
Question

What does the minus sign in Faraday's law mean?

Answer

It is **Lenz's law** — the induced effect opposes the change. This is **conservation of energy**.

Card 8comparison
Question

Faraday's law vs Lenz's law?

Answer

**Faraday** gives the **size** of the emf; **Lenz** gives its **direction**.

Card 9formula
Question

Write the motional-emf formula.

Answer

$\varepsilon = BvL$ — for a rod of length L moving at speed v perpendicular to field B.

Card 10example
Question

Worked: rod L = 0.40 m, v = 3.0 m s⁻¹, B = 0.50 T. emf?

Answer

$\varepsilon = BvL = 0.50\times3.0\times0.40 = 0.60$ V.

Card 11concept
Question

Why does a moving rod produce an emf (link to Faraday)?

Answer

As it moves it **sweeps out new area**, so the flux through the circuit changes — that change induces the emf.

Card 12process
Question

How to find the direction of an induced current?

Answer

Apply **Lenz's law**: the current opposes the change in flux (it tries to keep the flux the same).

4.4.212 cards

Card 13concept
Question

How does an AC generator work?

Answer

A **coil is spun** in a magnetic field. The changing flux induces a **sinusoidal emf** — alternating current (AC).

Card 14concept
Question

When is the generator emf at its peak?

Answer

When the coil is **edge-on** to the field — the flux is changing **fastest** there.

Card 15formula
Question

Peak emf of an AC generator?

Answer

$\varepsilon_0 = BAN\omega$ — increase any of **B**, **A**, **N** or **ω** to raise it.

Card 16definition
Question

What does B, A, N, ω each stand for in ε₀ = BANω?

Answer

**B** flux density, **A** coil area, **N** turns, **ω** angular frequency of rotation.

Card 17definition
Question

Define the rms value of an AC.

Answer

The **steady DC value** that delivers the **same average power** (same heating) as the AC.

Card 18formula
Question

Convert peak to rms (sine wave)?

Answer

$V_{rms} = \dfrac{V_0}{\sqrt{2}}$ and $I_{rms} = \dfrac{I_0}{\sqrt{2}}$ — divide the peak by √2 (≈ 1.41).

Card 19concept
Question

Is rms larger or smaller than the peak?

Answer

**Smaller** — rms = peak ÷ √2. The mains "230 V" is an **rms** value.

Card 20definition
Question

What does a transformer do?

Answer

Changes an **AC voltage** up or down using two coils on a shared iron core.

Card 21formula
Question

Transformer voltage and turns relationship?

Answer

$\dfrac{\varepsilon_p}{\varepsilon_s} = \dfrac{N_p}{N_s}$ — the **voltage ratio equals the turns ratio**.

Card 22comparison
Question

Step-up vs step-down transformer?

Answer

**Step-up**: more secondary turns ⇒ higher V, lower I. **Step-down**: fewer secondary turns ⇒ lower V, higher I.

Card 23concept
Question

What does an ideal transformer conserve?

Answer

**Power**: $\varepsilon_p I_p = \varepsilon_s I_s$. That is why the **current ratio is inverted**.

Card 24process
Question

Find the secondary voltage of a transformer?

Answer

$V_s = V_p \times \dfrac{N_s}{N_p}$ — multiply the primary voltage by the turns ratio.

Want smart review reminders?

Sign up free to track your progress. Our spaced repetition algorithm will tell you exactly which cards to review and when.

Start Free