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9702 · 7.2

Transverse and longitudinal waves flashcards

Revision flashcards for Cambridge 9702 Transverse and longitudinal waves (syllabus 7.2). Flip, recall, then mark a real past-paper question.

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    What is the key difference in particle oscillation relative to energy transfer for transverse versus longitudinal waves?

    In transverse waves, particles oscillate perpendicular to energy transfer; in longitudinal waves, they oscillate parallel.

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    Can sound waves undergo polarisation, and why/why not?

    No, sound waves cannot be polarised because they are longitudinal waves, meaning their oscillations are parallel to the direction of energy transfer and cannot be restricted to a single plane.

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    Name two examples of transverse waves and one example of a longitudinal wave.

    Transverse waves: Light (or any EM wave), waves on a string. Longitudinal wave: Sound waves.

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    State the relationship between a wave's speed, frequency, and wavelength.

    The wave speed (v) is equal to the product of its frequency (f) and wavelength (λ): v = fλ.

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    What characteristic of a wave is proven by its ability to be polarised?

    Its transverse nature.

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    Define wavelength (λ).

    The distance between two consecutive corresponding points on a wave, such as two peaks of a transverse wave or two compressions of a longitudinal wave.

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    What is frequency (f)?

    The number of complete wave cycles or oscillations that pass a fixed point per second, measured in Hertz (Hz).

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    How is the period (T) of a wave related to its frequency (f)?

    Period is the time for one complete oscillation and is the inverse of frequency: T = 1/f.

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    What is a medium, and which type of wave requires one for transmission?

    A medium is a substance (solid, liquid, or gas) through which waves travel. Longitudinal waves typically require a medium.

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    State Malus' Law for the intensity of a polarised wave after passing through a filter.

    I = I₀cos²θ, where I₀ is initial intensity, I is final intensity, and θ is the angle between the wave's plane of oscillation and the polariser's axis.

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    How is the intensity (I) of any wave related to its amplitude (A)?

    The intensity of a wave is proportional to the square of its amplitude: I \propto A^2.