The mass and the radius of a uniform cylinder are 100 kg and 0.50 m, respectively. It is rotating about the main axis at angular speed w = 12.0 rad/s. A constant force, F is applied at the edge of the cylinder to bring it stops. (The rotational inertia of cylinder is I =MR²) 0.5m F Figure 1. Rotating cylinder

Physics for Scientists and Engineers: Foundations and Connections
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Author:Katz, Debora M.
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Chapter13: Rotation Ii: A Conservation Approach
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Calculate
(a) the rotational inertia of the cylinder.
(b) the angular acceleration for the cylinder stops in 5.0s.
(c) the magnitude of the torque applied on the cylinder.
(d) the magnitude of constant force, F.
(e) the work done by the torque.
(f) the angular momentum lost after the cylinder was stopped.
Transcribed Image Text:Calculate (a) the rotational inertia of the cylinder. (b) the angular acceleration for the cylinder stops in 5.0s. (c) the magnitude of the torque applied on the cylinder. (d) the magnitude of constant force, F. (e) the work done by the torque. (f) the angular momentum lost after the cylinder was stopped.
The mass and the radius of a uniform cylinder are 100 kg and 0.50 m, respectively. It is rotating
about the main axis at angular speed w = 12.0 rad/s. A constant force, F is applied at the
MR²)
edge of the cylinder to bring it stops. (The rotational inertia of cylinder is I =MR?)
0.5m
F
Figure 1. Rotating cylinder
Transcribed Image Text:The mass and the radius of a uniform cylinder are 100 kg and 0.50 m, respectively. It is rotating about the main axis at angular speed w = 12.0 rad/s. A constant force, F is applied at the MR²) edge of the cylinder to bring it stops. (The rotational inertia of cylinder is I =MR?) 0.5m F Figure 1. Rotating cylinder
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