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We know that the moment of inertia for hoop with radius R is mR2. We can divide cylinder into thin concentric hoops of thickness dR. Density = Mass per unit volume Density = dm / dV where:Lets assume height of the cylinder is h. we have We can obtain moment of inertia by integrating over all these hoops ![]() Cylinder has uniform density, where þ = constant ![]() ![]() ![]() Volume of this cylinder is Mass M is since ![]() Moment of inertia for hollow cylinder is |
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