Monica stands at the edge of a circular platform that is slowly rotating on a frictionless axle. She then walks toward the opposite edge, passing through the platform's center.

Describe the motion of the platform as Monica makes her trip.

Drag the terms on the left to the appropriate blanks on the right to complete the sentences.

Transcribed Image Text:

increaces decreases stays constant twice larger than initially twice smaller than initially the same value as initially Consider the Monica-platform system to be isolated (hence the frictionless axle) so that the angular momentum is conserved. As Monica walks toward the center the moment of inertia of the system I so the angular velocity w because angular momentum L=Iw Once she passes the center and gets closer to the opposite edge the moment of inertia until it is Hence the angular velocity until it is increaces decreases stays constant twice larger than initially twice smaller than initially the same value as initially Consider the Monica-platform system to be isolated (hence the frictionless axle) so that the angular momentum is conserved. As Monica walks toward the center the moment of inertia of the system I so the angular velocity w because angular momentum L=Iw Once she passes the center and gets closer to the opposite edge the moment of inertia until it is Hence the angular velocity until it is

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