The distance of point of a compound pendulum form its centre of gravity is `l`, the time period of oscillation relative to this point `T`. If `g = pi^(2)`, the relation between `l` and `T` will be :-

In a simple pendulum the period of oscillation (T) is related to the length of the pendulum (L) as

In a simple pendulum the period of oscillation (T) is related to the length of the pendulum (L) as

In a simple pendulum the period of oscillation (T ) is related to the length of the pendulum (L) as

In a simple pendulum the period of oscillation (T) is related to the length of the pendulum (L) as

The distance between the point of suspension and the centre of gravity of a compound pendulum is l and the radius of gyration about the horizontal axis through the centre of gravity is k , then its time period will be

The distance between the point of suspension and the centre of gravity of a compound pendulum is l and the radius of gyration about the horizontal axis through the centre of gravity is k , then its time period will be