A smalll bob attached to a string of length `l` is suspended from a rigid support and rotates with uniform speed along a circle in a horizontal plane. Let `theta` be the angle made by the string with the vertical, then the length of a simple pendulum having the same period is

A bob of mass m attached to an inextensible string of length l, is suspended from a vertical support. Bob rotates in a horizontal circle with angular speed omega and string makes an angle of theta with the vertical. Find the angular momentum of bob about axis of rotation

A bob of mass m attached to an inextensible string of length I is suspended from a vertical support. The bob rotates in a horizontal circle with an angular speed omega red/s about the vertical. About the point of suspension:

A bob of mass m attached to an inextensible string of length I is suspended from a vertical support. The bob rotates in a horizontal circle with an angular speed omega red/s about the vertical. About the point of suspension:

A particle of mass m is suspended by a string of length l from a fixed rigid support. Particle is imparted a horizontal velocity u=sqrt(2gl) . Find the angle made by the string with the vertical when the acceleration of the particle is inclined to the string by 45^(@) ?

A simple pendulum with a bob of mass m is suspended from the roof of a car moving with a horizontal accelertion a. The angle made by the string with verical is

A particle of mass m is suspended by a string of length l from a fixed rigid support. A sufficient horizontal velocity =sqrt(3gl) is imparted to it suddenly. Calculate the angle made by the string with the vertical when the accekleration of the particle is inclined to the string by 45^(@) .

A particle of mass m is suspended by a string of length l from a fixed rigid support. A sufficient horizontal velocity =sqrt(3gl) is imparted to it suddenly. Calculate the angle made by the string with the vertical when the accekleration of the particle is inclined to the string by 45^(@) .