A seconds pendulum is suspended from rof of a vehicle that is moving along a circular track of radius `(10)/(sqrt(3))m` with speed `10m//s`. Its period of oscillation will be `(g = 10m//s^(2))`

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 50cm long is suspended from the roof of a acceleration in the horizontal direction with constant acceleration sqrt(3) g m//s^(-1) . The period of small oscillations of the pendulum about its equilibrium position is (g = pi^(2) m//s^(2)) ltbRgt

A simple pendulum 50cm long is suspended from the roof of a acceleration in the horizontal direction with constant acceleration sqrt(3) g m//s^(-1) . The period of small oscillations of the pendulum about its equilibrium position is (g = pi^(2) m//s^(2)) ltbRgt

The electron in a hydrogen atom moves in circular orbit of radius 5xx10^(-11)m with a speed of 0.6pixx10^(6)m//s then

A second pendulum is attached to roof of a car that is moving with acceleration 10m//s^(2) on a straight road. Its frequenct of oscillation is

A car of mass m wants to move on a circular turn of radius 120m with 30m/s .What should be the banking angle for circular turn ?(g=10m/s^(2))

Calculate the angular speed of againt wheel of radius 10 m, moving with a speed of 10m//s .

A bob of pendulum of mass 50 g is suspended by string with the roof of an elevator. If the lift is flying with a uniform acceleration of 5m s^(-2) the tension in the string is (g = 10m s^(-2))