A solid cylinder of mass `m=4kg` and radius `R=10cm` has two ropes wrapped around it, one near each end. The cylinder is held horizontally by fixing the two free ends of he cords to the hooks on the ceiling such that both the cords are exactly vertical. The cylinder is released to fall under gravity. Find the tension along the strings.

A solid cyinder of mass m=4 kg and radius R=10 cm has two ropes wrapped around it. one near each end. The cylinder is held horizontally by fixing the two free ends of the cords to the hooks on the ceiling such that both the cords are exactly vertical. The cylinder is released to fall under gravity. Find the linear acceleration of the cylinder.

A solid cyinder of mass m=4 kg and radius R=10 cm has two ropes wrapped around it. one near each end. The cylinder is held horizontally by fixing the two free ends of the cords to the hooks on the ceiling such that both the cords are exactly vertical. The cylinder is released to fall under gravity. Find the linear acceleration of the cylinder.

A cylindrical rod of mass M , length L and radius R has two cords wound around it whose ends are attached to the ceiling. The rod is held horizontally with the two cords vertical. When the rod is released, the cords unwind and the rod rotates the linear acceleration of the cylinder as it falls, is : .

A cylindrical rod of mass M , length L and radius R has two cords wound around it whose ends are attached to the ceiling. The rod is held horizontally with the two cords vertical. When the rod is released, the cords unwind and the rod rotates the linear acceleration of the cylinder as it falls, is : .

A scylindrical rod of mass M, length L & radius R has cords wound around it , whose ends are attached to the ceioling .The rod is held borizontal and released .The liinear acceleration of the cylinder as it falls and tension in the cords is

A cylinder of mass m suspended by two strings wrapped around the cylinder one near each end, the free ends of the string being attached to hooks on the ceiling, such that the length of the cylinder is horizontal. From the position of rest , the cylinder is allowed to roll down as suspension strings unwind , calculate (a) The downward linear acceleration of the cylinder (b) The tension in the strings (c) The time dependence of the instantaneous power developed by gravity

A cylinder of mass m is suspended through two strings wrapped around it as shwon in figure . Find a. the tension T in the string and b. the speed o the cylinder as it falls through a distance h.