The equation of simple harmonic motion may not be expressed as (each term has its usual meaning):

  • A
    $x = A \sin(\omega t + \phi)$
  • B
    $x = A \cos(\omega t - \phi)$
  • C
    $x = a \sin(\omega t) + b \cos(\omega t)$
  • D
    $x = A \sin(\omega t + \phi) + B \sin(2\omega t + \phi)$

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Study of which motion is required to understand many physical phenomena?

$A$ particle executes simple harmonic motion according to the equation $x(t) = A \sin^2(\alpha t)$. If the time period of the $SHM$ is $0.2 \ s$, then the value of $\alpha$ (in units of $rad/s$) is (in $\pi$)

The function $\sin^2(\omega t)$ represents:

The equation of motion of a particle is given by $x = a \sin(50t + \frac{\pi}{3}) \text{ cm}$. The particle will come to rest at time $t_1$ and it will have zero acceleration at time $t_2$. The $t_1$ and $t_2$ respectively are . . . . . . .

Write the force law for $SHM$ and obtain the formula for the period of an $SHM$ particle.

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