If the length of a correct pendulum clock is raised by `0.1%`, what will be the effect on the time of the clock in a day ?

The time period of a pendulum clock is :

The length of a pendulum clock increase by 0.01% If it initially shows accurate time, deduce the error in time per day after increasing its length.

If the length of a clock pendulum increases by 0.2% due to atmospheric temperature rise, then the loss in time of clock per day is

If the length of a simple pendulum of a clock incrreases by 2% how much loss or gain of second per day will take place ?

If the length of a simple pendulum of a clock incrreases by 2% how much loss or gain of second per day will take place ?

A pendulum clock and a wrist watch are taken from the earth's surface to a mountain. What will be the effect on their time periods at the mountain ?

when a pendulum clock gains time , what adjustments should be made ?

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)]