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Show that for a particle in linear simpl...

Show that for a particle in linear simple harmaonic motion, the acceleration is directly proportional to its displacement of the given instant.

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Show that in simple harmonic motion (S.H.M.), the acceleration is directly proportional to its displacement at the given instant.

Show that in simple harmonic motion, acceleration is directly proprotional to displacement.

Knowledge Check

  • If a particle is executing simple harmonic motion, then acceleration of particle

    A
    is uniform
    B
    varies linearly with time
    C
    is non uniform
    D
    Both (2) & (3)

  • While a particle executes linear simple harmonic motion

    A
    its linear velocity and acceleration pass through their maximum and minimum values once in each oscillation.
    B
    Its linear velocity and acceleration pass through their maximum and minimum values twice in each oscillation.
    C
    its linear velocity and acceleration pass through their maximum and minimum values four times in each oscillation.
    D
    its linear velocity and acceleration always attain their peak values simlataneaously.

  • In a simple harmonic motion, the restoring force or restoring acceleration is directly proportional to

    A
    the displacement and both are in the same direction
    B
    the displacement and both are oppositely directed
    C
    the angular displacement and both are in the same direction
    D
    the angular displacement and both are in the opposite direction

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