A uniform thin ring of radius R and mass m suspended in a vertical plane from a point in its circumference. Its time period of oscillation is

A ring of radius r is suspended from a point on its circumference. Determine its angular frequency of small oscillations.

A uniform cirucular disc of 25cm radius oscillates in its own plane about points on its circumference. Calculate the time of oscillation (g=9.8ms^(-2))

A ring of the radius r is suspended from a point on its circumference. If the ring is made to oscillate in the plane of the figure, then the angular frequency of these small oscillations is

A uniform disc of mass m and radius r is suspended through a wire attached to its centre. If the time period of the torsional oscillations be T, what is the torsional constant of the wire?

A uniform disc of radius R is pivoted at point O on its circumstances. The time period of small oscillations about an axis passing through O and perpendicular to plane of disc will be

A uniform ring of radius 'R' is suspended from a horizontal nail 'A' as shown. Find time period of its small oscillations.

A disc of radius R is suspended from its circumference and made to oscillate. Its time period will be:

A uniform semi circular ring of radius R and mass m is free to oscillate about its one end in its vertical plane as shown in the figure. Find time period of SHM of its centre of mass of the ring (take pi^(2)=10 )

A ring whose diameter is 1 meter, oscillates simple harmonically in a vertical plane about a nail fixed at its circumference. The time period will be