A simple pendulum of length `'l'` and having bob of mass `'m'` is doing angular `SHM` inside water `A` constant buoyant force equal to half the weight of he bob is acting on the ball. Find the time period of oscillation?

A simple pendulum of length l is set in motion such that the bob, of mass m, moves along a horizontal circualar path , and the string makes a constant angle theta with the vertical. The time period of rotation of the bob is l and the tension in the thread is T

The time period of oscillation of a simple pendulum having length Land mass off the bob mis given as T. Ifthe length of the pendulum is increased to 4L and the mass of the bob is increased to 2m, then which one of the following is the new period of oscillation?

A simple pendulum is hanging from the roof of a trolley which is moving horizontally with acceleration g. If length of the string is L and mass of the bob is m, then time period of oscillation is

A simple pendulum is hanging from the roof of a trolley which is moving horizontally with acceleration g. If length of the string is L and mass of the bob is m, then time period of oscillation is

A simple pendulum of length l and mass (bob) m is suspended vertically. The string makes an angle theta with the vertical. The restoring force acting on the pendulum is

A simple pendulum having a bob of mass 100 g is oscillating with a maximum angular displacement of 3^(@) . The maximum restoring force acting on the bob is (take g = 10 ms^(-2) )