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Diffraction and diffraction gratingsAQA A-Level Physics: Subtopic test

10 questions, 27 marks

AQA A-Level Physics

Diffraction and diffraction gratings

Total 27 marks

Name

Class

Date

  1. 1
    Monochromatic light of wavelength 600 nm is directed at a single narrow slit of width 0.10 mm. The light that passes through forms a diffraction pattern on a screen several metres away.
    (a)
    Which of the following describes the pattern on the screen?
    [1 mark]
    • AEvenly spaced bright fringes of equal intensity
    • BA wide bright central maximum with narrower, much less intense maxima on both sides
    • CA single sharp bright line the same width as the slit
    • DTwo bright bands either side of a dark centre
    (b)
    The slit is narrowed to a width of 0.05 mm and nothing else is changed. What happens to the central maximum?
    [1 mark]
    • AIt becomes wider
    • BIt becomes narrower
    • CIt stays the same width but becomes dimmer
    • DIt stays the same width and brightness
    (c)
    The slit is replaced by a gap 10 mm wide. Explain why little diffraction is now seen.
    [2 marks]

    Total for question 1: 4 marks

  2. 2
    Light of wavelength 589 nm from a sodium lamp is incident normally on a diffraction grating that has 600 lines per millimetre.
    (a)
    What is the spacing d of the slits of the grating?
    [1 mark]
    • A6.0 × 10⁻⁴ m
    • B1.7 × 10⁻³ m
    • C1.7 × 10⁻⁶ m
    • D6.0 × 10⁵ m
    (b)
    What is the highest order of maximum that can be observed on one side of the straight-through direction?
    [1 mark]
    • A1
    • B3
    • C4
    • D2
    (c)
    Calculate the angle between the straight-through direction and the first-order maximum.
    [2 marks]

    Total for question 2: 4 marks

  3. 3
    A laser of unknown wavelength is directed at normal incidence at a diffraction grating that has 300 lines per millimetre. The second-order maximum is observed at an angle of 22.3° to the straight-through direction.
    (a)
    Calculate the wavelength of the laser light.
    [3 marks]
    (b)
    The grating is replaced by one with 600 lines per millimetre. Determine the angle of the second-order maximum and state, with a calculation, how the number of orders seen on each side of the straight-through direction changes.
    [4 marks]

    Total for question 3: 7 marks

  4. 4
    A diffraction grating is a transparent plate ruled with a very large number of equally spaced parallel slits. A class uses a grating at normal incidence to study the light from several lamps, using both monochromatic light and white light.
    (a)
    Derive the equation d sin θ = nλ for a diffraction grating, where d is the slit spacing, θ is the angle to the straight-through direction of a maximum and n is the order of the maximum.
    [6 marks]
    (b)
    Evaluate the use of a diffraction grating, compared with a double slit, to measure the wavelength of light. Describe what the class would see with white light, and give one application of diffraction gratings.
    [6 marks]

    Total for question 4: 12 marks

End of questions

Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).