A pendulum clock gives correct time at `20^(@)C` at a place where `g= 10m//s^(2)`. The pendulum consists of a light steel rod connected to a heavy ball. If it is taken to a different place where `g = 10.01m//s^(2)` at what temperature the pendulum gives correct time ( `alpha` of steel of `10^(-5//@)C`)

A pendulum clock gives correct time at 20^(@)C at a place where g=10m//s^(2) . The pendulum consists ball. If it is taken to a different place where g = 10.01m//s^(2) at what temperature the pendulum gives correct time ( alpha of steel is 10^(-5)//""^(@)C )

A pendulum clock gives correct time at 20^@C at a place where g=9.800 m s^(-2) .The pendulum consists of a light steel rod connected to a heavy ball. It is taken to a different place where g=9.788 m s^(-2) . At what temperature will it give correct time ? coefficient of linear expansion of steel = 12 xx 10^(-6)C^(-1) .

A pendulum clock gives correct time at 20^C at a place where g =9.800 m s^(-2) .The pendulum consists of a light steel rod connected to a heavy ball. It is taken to a different place where g =9.788 m s^(2) . At what temperature will it give correct time ? coefficient of linear expansion of steel = 12 xx 10^(-6) 0^C(-1) .

A pendulum clock gives correct time at 20^@C at a place where g=9.800 m s^(-2) .The pendulum consists of a light steel rod connected to a heavy ball. It is taken to a different place where g=9.788 m s^(-2) . At what temperature will it give correct time ? coefficient of linear expansion of steel = 12 xx 10^(-6)C^(-1) .

A pendulum clock giving correct time at a place where g=9.800 ms^-2 is taken to another place where it loses 2 seconds during 24 hours. Find the value of g at this new place.

A pendulum clock giving correct time at a place where g=9.800 ms^-2 is taken to another place where it loses 2 seconds during 24 hours. Find the value of g at this new place.

A pendulum clock giving correct time at a place where g=9.800 ms^-2 is taken to another place where it loses 24 seconds during 24 hours. Find the value of g at this new place.

Find the length of seconds pendulum at a place where g = 10 m/s^2 .