[" The ratio of moments of inertia of "],[" two solid spheres of same mass "],[" but densities in the ratio "1:8" is "]

Find the ratio of the moments of inertia of two solid spheres of same mass but densities in the ratio 1 : 8.

The ratio of moments of inertia of solid sphere about axes passing through its centre and tangent respectively is

The moment of inertia of a solid sphere of mass M and radius R about the tangent is

The moment of inertia of a solid sphere about an axis passing through its centre is 0.8kgm^2 . The moment of inertia of another solid sphere whose mass is same as mass of first sphere, but the density is 8 times density of first sphere, about an axis passing through its centre is

The moment of inertia of two spheres of equal masses about their diameters are the same. One is hollow, then ratio of their diameters

Two identical spheres are rolling down the slope. One is solid and other is hollow, the ratio of moment of inertia of solid sphere (axis of rotation is diameter) to that of the hollow is …………….

The spherical planets have the same mass but densities in the ratio 1: 8 . For these planets the :