A uniform rope of length L and mass m is held at one end and whirled in a horizontal circle with angular velocity `omega` .
Ignore gravity. Find the time required for a transverse wave to travel from one end of the rope to the other.

A uniform rope with length L and mass m is held at one end and whirled in a horizontal circle with angular velocity omega . You can ignor the force of gravity on the rope. Find the time required for a transverse wave to travel from one end of the rope to the other. Hint: int (dx)/(sqrt(a^(2) - (x^(2)))) = sin^(-1)((x)/(a))

A uniform rod of mass m and length l rotates in a horizontal plane with an angular velocity omega about a vertical axis passing through one end. The tension in the rod at a distance x from the axis is

A uniform rod of mass m and length l rotates in a horizontal plane with an angular velocity omega about a vertical axis passing through one end. The tension in the rod at a distance x from the axis is

A uniform rod of mass m and length l rotates in a horizontal plane with an angular velocity omega about a vertical axis passing through one end. The tension in the rod at a distance x from the axis is

A uniform rod mass m and length l is provided at one end and is rotated with constant angular velocity omega in a horizontal plane. Tension in the rod at a distance (√3l/2) from pivoted end is (Assume gravity free space)

A uniform rope of length 20 m and mass 5 kg is hanging vertically from a rigid support. A block of mass 4 kg is attached to the free end. The wave length of the transverse wave pulse at the lower end of the rope is 0.04 m. The wavelength of the same pulse as it reaches the top is

A uniform rope of length l and mass m lies on a smooth horizontal table with its length perpendicular to the edge of the table and a small part of the rope having over the edge. The rope starts sliding from rest under the weight of the over hanging end. The velocity of the rope when the length of the hanging part is . x