The density of the Earth at any distance r from its centre iapproximately p = [14.2 – 11.6("/R)] x 10 kg m-³ where R is theradius of the Earth. Show that this density leads to a moment oinertia I = 0.33MR² about an axis through the centre, where M is themass of the Earth.Find the radius of gyration of the following shapes.%3DCircular disc about the centreThick walled cylinder about the axis of symmetrySolid cylinder about the axis of symmetryHollow cylinder about the axis of symmetrySphere about a diameterUniform thin rod about a distance ab from one end.bign yd boponnoo 918 woled enugiladi oi 2sbinsq uot solgnstom o to ounosT 228m sldigilgs

T'he density of the Earth at any distance r from its centre approximately p = [14.2 – 11.6("/R)] x 10 kg m-³ where R is the radius of the Earth. Show that this density leads to a moment o inertia I = 0.33MR² about an axis through the centre, where M is the mass of the Earth. Find the radius of gyration of the following shapes. %3D f Circular disc about the centre Thick walled cylinder about the axis of symmetry Solid cylinder about the axis of symmetry Hollow cylinder about the axis of symmetry Sphere about a diameter Uniform thin rod about a distance ab from one end. bign yd boponn00 volad enuni adi ai esbin

T'he density of the Earth at any distance r from its centre approximately p = [14.2 – 11.6("/R)] x 10 kg m-³ where R is the radius of the Earth. Show that this density leads to a moment o inertia I = 0.33MR² about an axis through the centre, where M is the mass of the Earth. Find the radius of gyration of the following shapes. %3D f Circular disc about the centre Thick walled cylinder about the axis of symmetry Solid cylinder about the axis of symmetry Hollow cylinder about the axis of symmetry Sphere about a diameter Uniform thin rod about a distance ab from one end. bign yd boponn00 volad enuni adi ai esbin