Question
A string is wound around the edge of a solid 1.60 kg disk with a 0.130 m radius. The disk is initially at rest when the string is pulled, applying a force of 8.75 N in the plane of the disk and tangent to its edge. If the force is applied for 1.90 seconds, what is the magnitude of its final angular velocity?
Answers
Torque of force = 8.75 Newtons * 0.13 meters
alpha = angular acceleration = Torque / moment of inertia
= 8.75 * 0.13 / [ 1.60 * (1/2)(.13)^2]
omega = angular velocity = alpha * t = alpha * 1.90 seconds
alpha = angular acceleration = Torque / moment of inertia
= 8.75 * 0.13 / [ 1.60 * (1/2)(.13)^2]
omega = angular velocity = alpha * t = alpha * 1.90 seconds
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