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Refraction of Light

Snell's law and the wave model

  • 3 things to know
  • Component 3

Overview

Recall questions on the wavefront explanation of refraction, why the wavefronts crowd together and pivot, how the geometry gives the ratio of the sines as the ratio of the speeds, what the particle model predicted instead, and which measurement settled the question.

What you need to know

Answer each one before you reveal it.

Your recallNot started
Key term

Explain refraction using the wave model of light.

Key term

Why do the wavefronts become closer together in the denser medium?

Key term

Why does the direction of the rays change when the wavefronts turn?

Questions from this subtopic

Each one with the model answer underneath.

  1. 1

    Explain refraction using the wave model of light.

    Model answer

    One end of each wavefront enters the new medium before the other and slows down first, so the wavefront swings round and the direction of travel changes.

  2. 2

    What happens to the wavefronts of a plane wave as they cross obliquely into a denser medium?

    Model answer

    They become closer together and are turned so that they make a smaller angle with the boundary.

  3. 3

    Why do the wavefronts become closer together in the denser medium?

    Model answer

    The speed falls while the frequency is unchanged, so the wavelength is shorter.

  4. 4

    Why does the direction of the rays change when the wavefronts turn?

    Model answer

    Rays are always at right angles to the wavefronts, so turning the wavefronts turns the rays with them.

  5. 5

    What happens if a plane wavefront meets the boundary head on, parallel to it?

    Model answer

    Every part of the wavefront slows at the same instant, so the wavefronts get closer together but do not turn and the direction is unchanged.

  6. 6

    Show how Snell's law follows from the wave picture.

    Model answer

    In a given time the wave travels v₁t in the first medium and v₂t in the second along the boundary, and the geometry gives sin θ₁ over sin θ₂ equal to v₁ over v₂, which is Snell's law.

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