A simple pendulum attached to the roof of a lift has a time period of 2s in a stationary lift. If the lift is allowed to fall freely the frequency of oscillations of pendulum will be

A simple pendulum is oscillating in a stationery lift. When the lift falls freely, the frequency of oscillations of the pendulum is

A simple pendulum is oscillating in a stationery lift. When the lift falls freely, the frequency of oscillations of the pendulum is

A simple pendulum is attached to the roof of a lift. If time period of oscillation, when the lift is stationary is T . Then frequency of oscillation, when the lift falls freely, will be

A simple pendulum is attached to the roof of a lift. When the lift is at rest, the frequency of oscillation of the simple pendulum is 1 Hz. What will be its frequecy of oscillation, if the cable wires controlling the vertical motion of the lift ar broken ?

If the rope of the lift breaks, time period of suspended pendulum in a lift is

the period of a simple pendulum in a stationary lift is 3 sec. If the lift accelerates downwards with an acceleration $\frac{g}{4}$, its period of oscillation will be

A simple pendulum attached to ceiling of lift has time period T when lift is at rest. Find its time period of lift it starts accelerating upwards with acceleration g/2?

A simple pendulum attached to the ceiling of a stationary lift has a time period T. The distance y covered by the lift moving upwards varies with time t as $y=t^2$ where y is in metres and t in seconds. If $g=10m/s^2$, the time period of pendulum will be

A man measures the period of a simple pendulum inside a stationary lift and find it be T. If the lift accelerates downwards with an acceleration of $g/3$, then the period of the pendulum will be

A pendulum is suspended in a lit and its period of oscillation is $T_0$ when the lift is stationary.
$\left(i\right)$ What will be the period $T$ of oscillation of pendulum, if the lift begins to accelerates downwards with an acceleration equal to $\frac{3g}{4}$ ?
$\left(ii\right)$ What must be the accleration of the lift for the period of oscillation of the pendulum to be $\frac{T_0}{2}$ ?