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 uniform solid sphere of mass m and radius R is suspended in vertical plane from a point on its periphery. The time period of its oscillation is

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

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

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