A semi cylindrical shell with negligible thickness oscillates without slipping on a horizontal surface. The time period of small oscillations is R

The time period of small oscillations of mass m :-

Time Period Or Period Of Oscillation

A solid sphere of mass m is attached to a light spring of force constant k so that it can roll without slipping along a horizontal surface. Calculate the period of oscillation made by sphere.

Rolling (with and without slipping) on horizontal and inclined surface

Find time period of oscillation of the system.

A small block oscillates back and forth on a smooth concave surface of radius R. Find the time period of small oscillation.

A solid sphere (radius = R) rolls without slipping in a cylindrical throuh (radius = 5R) . Findthe time period of small oscillations.

A ring of mass m and radius r rolls without slipping on a fixed hemispherical surface of radius R as shown. The time period of small oscillations of ring is 2pisqrt((n(R-r))/(3g)) then find the value of n.

In the diagram shown find the time period of pendulum for small oscillations