A bob is suspended from an ideal string makes an angle `60^(@)` to the verticle and whirled along a horizontal circle.Then its perod of revolution is

A bob is suspended from an ideal string of length l. Now it is pulled to a side till the string makes an angle 60^@ to the vertical and whirled along a horizontal circle. Then its period of revolution is

A bob is suspended from an ideal string of length 'l'. Now it is pulled to a side through 60^(@) to vertical and whirled along a horizontal circle. Then its period of revolution is

A particle tied with a string is whirled along a vertcial circle.

A simple pendulum of length 1 m the bob performs circular motion in horizontal plane if its string making an angle 60 ^(@) with the verticle , then the period of rotation of the bob will be (g=10 m//s^(2)

A simple pendulum of length 1 m the bob performs circular motion in horizontal plane if its string making an angle 60 ^(@) with the verticle , then the period of rotation of the bob will be (g=10 m//s^(2)

A coical pendulum consists of a string of length L whose upper end is fixed and another end is tied to a bob. The bob is moving in horizontal circle with constant angular speed omega such that the string makes a constant angle theta with the verticle. calculate time period T_(0) of revolution of bob in terms of L,g and theta .

A bob of mass 1 kg is suspended from an inextensible string of length 1 m. When the string makes an angle 60^(@) with vertical, speed of the bob is 4 m/s Net acceleration of the bob at this instant is

A bob of mass 1 kg is suspended from an inextensible string of length 1 m. When the string makes an angle 60^(@) with vertical, speed of the bob is 4 m/s Net acceleration of the bob at this instant is