GCSE Physics — Waves
To investigate total internal reflection and find the critical angle for a glass block.
| θi (°) | Observation (Refracted / Partially reflected / TIR) |
|---|---|
| 10 | |
| 20 | |
| 30 | |
| 35 | |
| 40 | |
| 42 | |
| 45 | |
| 50 | |
| 60 | |
| 70 |
1. What is the critical angle for the glass block? State how you identified it.
2. Calculate the expected critical angle using sin c = n₂ / n₁ (glass n = 1.50, air n = 1.00). Show your working.
3. What three conditions must be met for total internal reflection to occur?
4. Describe what happens to the brightness of the reflected ray as the angle of incidence increases toward the critical angle.
5. Explain why a semi-circular block is used rather than a rectangular block for this experiment.
To investigate dispersion and total internal reflection in a triangular prism.
| Angle (°) | Light type | Appearance / Observation |
|---|---|---|
1. When white light enters the prism, describe what you see at the exit face. Why does this happen?
2. Which colour of light is refracted the most? Which is refracted the least? Explain why using refractive index.
3. At what angle of incidence does total internal reflection begin inside the prism? Is this the same for all wavelengths?
4. Give two real-world applications of total internal reflection.
5. Explain why a prism can separate white light into a spectrum but a rectangular glass block cannot produce the same effect.