A man stands on a platform that is rotating (without friction) with an angular speed of 0.618 rev/s; his arms are outstretched and he holds a brick in each hand. The rotational inertia of the system consisting of the man, bricks, and platform about the central axis is 6.20 kg-m2. If by moving the bricks the man decreases the rotational inertia of the system to 1.66 kg-m², (a) what is the resulting angular speed of the platform and (b) what is the ratio of the new kinetic energy of the system to the original kinetic energy? (a) Number i Units (b) Number i Units

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter10: Rotational Motion
Section: Chapter Questions
Problem 50P: A disk with moment of inertia I1 rotates about a frictionless, vertical axle with angular speed i. A...
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A man stands on a platform that is rotating (without friction) with an angular speed of 0.618 rev/s; his arms are outstretched and he
holds a brick in each hand. The rotational inertia of the system consisting of the man, bricks, and platform about the central axis is
6.20 kg-m2. If by moving the bricks the man decreases the rotational inertia of the system to 1.66 kg-m², (a) what is the resulting
angular speed of the platform and (b) what is the ratio of the new kinetic energy of the system to the original kinetic energy?
(a) Number
Units
(b) Number
i
Units
Transcribed Image Text:A man stands on a platform that is rotating (without friction) with an angular speed of 0.618 rev/s; his arms are outstretched and he holds a brick in each hand. The rotational inertia of the system consisting of the man, bricks, and platform about the central axis is 6.20 kg-m2. If by moving the bricks the man decreases the rotational inertia of the system to 1.66 kg-m², (a) what is the resulting angular speed of the platform and (b) what is the ratio of the new kinetic energy of the system to the original kinetic energy? (a) Number Units (b) Number i Units
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