Polarisation (Cambridge (CIE) A Level Physics): Flashcards

Exam code: 9702

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  • Define polarisation.

Cards in this collection (8)

  • Define polarisation.

    Polarisation is the restriction of the oscillations of a transverse wave to one plane, while the oscillations remain perpendicular to the direction of energy transfer.

  • Why can only transverse waves be polarised, and not longitudinal waves?

    Polarisation restricts oscillation to a single plane perpendicular to the direction of travel. Longitudinal waves oscillate parallel to the direction of travel, so there is no perpendicular plane to restrict, meaning they cannot be polarised.

  • How does a polarising filter produce a polarised wave from an unpolarised wave?

    A polariser consists of many parallel tiny slits. It only transmits waves oscillating parallel to the direction of the slits; waves in other planes are blocked.

  • Why do polaroid sunglasses with vertically oriented filters reduce glare?

    Their transmission axis is vertical, so they block horizontally polarised light, only allowing vertically polarised light through.

  • If unpolarised light of intensity I0 passes through a single polariser, the transmitted intensity falls to .......... of I0 (the half rule).

    If unpolarised light of intensity I0 passes through a single polariser, the transmitted intensity falls to half of I0 (the half rule).

  • State Malus's law, and define the angle θ in the equation.

    I = I_0 \cos^2(\theta)

    θ is the angle between the transmission axes of the analyser and the polariser.

  • True or False?

    Rotating an analyser by 90° relative to the polariser will still transmit some light.

    False.

    At 90°, cos2(90°) = 0, so no light is transmitted — all the polarised light is absorbed by the analyser.

  • Vertically polarised light of intensity I0/2 is incident on an analyser whose transmission axis is at 60° to the vertical. Calculate the transmitted intensity in terms of I0.

    I = \frac{I_0}{2} \cos^2(60°) = \frac{I_0}{2} \times 0.25 = 0.125 \, I_0

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