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

When the length of a simple pendulum is decreased by 600 mm, the period of oscillation is halved. The original length of the pendulum was

When the length of a simple pendulum is decreased by 600 mm, the period of oscillation is halved. The original length of the pendulum was

Consider a simple pendulum. The period of oscillation of the simple pendulum depends on its length and acceleration due to gravity. Then the expression for its time period is

How does period of oscillation of a pendulum depend on mass of the bob and length of the pendulum ?

A student is advised to study the variation of period of oscillation with the length of a simple pendulum in the laboratory. Accordingly he recorded the period of oscillation for different lengths of the pendulum. If he plots a graph between the length and period of oscillation ,what will be the shape of the graph?

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 student is advised to study the variation of period of oscillation with the length of a simple pendulum in the laboratory. Accordingly he recorded the period of oscillation for different lengths of the pendulum. How would you determine the value of acceleration due to gravity using L-T^2 graph?

Define oscillation related to a simple pendulum