A seconds pendulum is suspended form the roof of a lift. If the lift is moving up with an acceleration `9.8 m//s^(2)`, its time period is

A seconds pendulum is suspended from the roof of a lift. If the lift is moving up with an acceleration 9.8 m/s2 its time period is

A second pendulum is arranged in a lift . If th elift is moving up with an acceleration g//4 . Its new time period will be

The length of a simple pendulum is 16 cm . It is suspended by the roof of a lift which is moving upwards with an accleration of 6.2 ms^(-2) . Find the time period of pendulum.

The length of a simple pendulum is 16 cm . It is suspended by the roof of a lift which is moving upwards with an accleration of 6.2 ms^(-2) . Find the time period of pendulum.

A seconds pendulum is suspended from the ceiling of a trolley moving horizontally with an acceleration of 4 m//s^(2) . Its period of oscillation is

A seconds pendulum is suspended from the ceiling of a trolley moving horizontally with an acceleration of 4 m//s^(2) . Its period of oscillation is

A simple pendulum consists of an inextensible string of length L and mass M. The oscillating pendulum is suspended inside a stationary lift. The lift then started descending with an acceleration 3.4 m//s^(2) . Will its time period increase, decrease or remain same?