A solid cylinder is pivoted at its center abouta frictionless axle. A force is applied to theouter radius of 1.34 m at an angle of 30 ◦above the tangential and exerts a force of 5 N.A second force is applied by wrapping ropearound the inner radius of 0.534 m, whichexerts a force of 9.1 N tangent to the cylinder. The moment of inertia of the cylinder is 325 kg · m^2. Find the net torque on the cylinder. Acounter-clockwise torque is defined to be positive
A solid cylinder is pivoted at its center abouta frictionless axle. A force is applied to theouter radius of 1.34 m at an angle of 30 ◦above the tangential and exerts a force of 5 N.A second force is applied by wrapping ropearound the inner radius of 0.534 m, whichexerts a force of 9.1 N tangent to the cylinder. The moment of inertia of the cylinder is 325 kg · m^2. Find the net torque on the cylinder. Acounter-clockwise torque is defined to be positive
Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter13: Rotation Ii: A Conservation Approach
Section: Chapter Questions
Problem 7PQ: A 12.0-kg solid sphere of radius 1.50 m is being rotated by applying a constant tangential force of...
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A solid cylinder is pivoted at its center about
a frictionless axle. A force is applied to the
outer radius of 1.34 m at an angle of 30 ◦
above the tangential and exerts a force of 5 N.
A second force is applied by wrapping rope
around the inner radius of 0.534 m, which
exerts a force of 9.1 N tangent to the cylinder. The moment of inertia of the cylinder is 325 kg · m^2. Find the net torque on the cylinder. A
counter-clockwise torque is defined to be positive
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