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Wave Properties

How much a wave spreads at a gap or an obstacle

  • 3 things to know
  • AS Unit 2

Overview

Recall questions on How much a wave spreads at a gap or an obstacle.

What you need to know

Answer each one before you reveal it.

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Key term

Describe how a ripple tank can be used to show that the amount of diffraction depends on the width of the gap.

Key term

What happens to a train of plane wavefronts as it passes through a narrow gap in a barrier?

Key term

For a given gap, what condition on the wavelength gives the greatest spreading?

Questions from this subtopic

Each one with the model answer underneath.

  1. 1

    What happens to a train of plane wavefronts as it passes through a narrow gap in a barrier?

    Model answer

    The wavefronts spread out into the region beyond the barrier, so the wave reaches places that are not in the direct line of the gap.

  2. 2

    For a given gap, what condition on the wavelength gives the greatest spreading?

    Model answer

    The spreading is greatest when the wavelength is equal to or greater than the width of the gap.

  3. 3

    Describe what is seen beyond a slit when the wavelength is very much smaller than the slit width.

    Model answer

    There is very little diffraction. The wave carries on as a beam of roughly the same width as the slit, with only slight spreading at the edges.

  4. 4

    Describe the wavefronts beyond a slit when the wavelength is equal to or greater than the slit width.

    Model answer

    The wave spreads out as roughly semicircular wavefronts centred on the slit, filling the whole region beyond the barrier.

  5. 5

    Describe the spreading of the main beam when the wavelength is smaller than the slit width but not negligible compared with it.

    Model answer

    The main beam still spreads, but through an angle of less than 180°, so it does not fill the region beyond the slit.

  6. 6

    Explain why a person can be heard through an open doorway from a position where they cannot be seen.

    Model answer

    Speech has wavelengths of roughly a metre, comparable with the width of a doorway, so it diffracts strongly and spreads into the room beyond. Light has wavelengths of around 5 × 10⁻⁷ m, roughly a million times smaller than the doorway, so it diffracts far too little to bend round the frame.

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