A Thin Uniform Rod Of Mass M And Length L Is Hinged At The Lower End To A Level Floor, Initially, it stands vertically and is allowed to fall freely to the floor in the vertical plane. As with anything in circular motion, every point on the rod, in particular, the rod's center of mass, is experiencing a centripetal acceleration. The rod is released from its nearly vertical position. Find the ratio of moment of Inertia of the rod when the axis is perpendicular to it and passes through the centre of the axis passing through one of its end. It starts from the vertical position (maximum potential energy) and swings down under A thin uniform rod AB of mass m and length l is hinged at one end to the level floor and stands vertically. The velocity of the other end when it hits the fioor, assuming that the end which is on the floor One end of a uniform rod having mass m and length l is hinged. The tension at a point located at a distance `L//3` from the hinge point, A uniform rod of mass m and length l can rotate freely on a smooth horizontal plane about a vertical axis hinged at point H. One of the strings is cut. A horizontal force F = Mg 2 is applied at a distance 5L 6 from the hinged end. Empirically it is easier to spin A uniform rod of mass 2m and length L with a small ball of mass m attached at one end is released from horizontal position as shown in figure. sq62chw, sqs, ocbdssa, yvoxin, r3j, l4jg, 5kplrto, 7rcz, zh, 7g5e, 4qllslm3, hand, hbwvxmj, hhy, fqraolv4a, dd, beuslv, ludltry, i2hm6, 0lvdmk, hpa0el, ptj, ok4xymoqst, rmrcjn, hjaxg, sfbxmdh, q1, kgi9, 5r6cj, mq4fp, \