A clock regulated by a seconds pendulum keeps correct time. During summer the length of the pendulum increases to 1.01 m. How much will the clock gain or lose in one day?

In summer season, pendulum clock is regulated as a second's pendulum and it keeps the correct time. During winter, the length of the pendulum decreases by 1% . How much will the clock gain or loose in one day. [g = 9.8 frac(m)(s^2)]

If the length of second's pendulum is decreased by 2%, how many seconds it will lose per day

A pendulum clock that keeps correct time on the earth is taken to the moon. It will run

The length of a second's pendulum on the surface of earth is 1 m. What will be the length of a second's pendulum on the moon?

A clock which keeps correct time at 20^(@)C is subjected to 40^(@)C. If coefficient of linear expansion of the pendulum is 12xx10^(-6)//"^(@)C. How much will it gain or loss in time ?

If length of a simple pendulum is increased by 44%, then what is the gain in the time period of pendulum?

A pendulum which gives correct time 2 s on the ground. It is moved to an altitude 640 m above the earth. If radius of the earth is 6400 km, how much time will the pendulum lose or gain in one day ?

The length of second 's pendulum on the surface of earth is nearly 1 m . Its length on the surface of moon should be [ Given : acceleration due to gravity (g) on moon is 1/6th of that on the earth 's surface]

Two pendulum of lengths 1m and 16m are in phase at the mean position at a certain instant of time. If T is the time period of the shorter pendulum, then the minimum time after which they will again be in phase is