M.I. for Combination OF Object||Radius OF Gyration||M.I for Removed part||Qualitative Analysis OF M.I

Find the M.I.

The M.I. of a wheel of mass 8 kg and radius of gyration 25 cm is

Comparison OF Stability OF Intermediates on the Basis OF +M || -M || +I || -I

A uniform disc of mass 2kg is rotated about an axis perpendicular to the plane of the disc . If radius of gyration is 50cm, then the M.I. of disc about same axis is

The M.I. of solid sphere of mass M and radius R about its diameter is

Calculate the M.I. of a thin uniforn ring about an axis tangent to the ring and in a plane of the ring, if its M.I. about an axis passing through the centre and perpendicular to plane is 4kg m^(2) .

A spherical object of mass m and radius R is released from the top of a smooth inclined plane of height h and angle of inclination is 37° . The radius of gyration of the object is K. The speed of object at the bottom of inclined plane is

Moment of inertia (M.I.) of four bodies, having same mass and radius, are reported as , I_1 = M.I. of thin circular ring about its diameter. I_2 = M.I. of circular disc about an axis perpendicular to the disc and going through the centre, I_3 = M.I. of solid cylinder about its axis and I_4 = M.I. of solid sphere about its diameter. Then :

The M.I. of a uniform disc about a diameter is I. Its M.I. about an axis perpendiçular to its plane and passing through a point on its rim is

The M.I. of a ring of mass M and radius R about a tangential axis perpendicular to its plane is :