A uniform ring (M = 4 kg, R = 0.75 m) can roll without slipping on a horizontal surface. Two identical springs (k = 50 N/m) are connected to the top edge of the ring. Both springs are at equilibrium when the ring is in the middle as shown. If the angle that the ring rolls is small, we can assume that the stretching/compression of the springs is only horizontal. Use energy conservation to find the period T of small angle oscillations.
A uniform ring (M = 4 kg, R = 0.75 m) can roll without slipping on a horizontal surface. Two identical springs (k = 50 N/m) are connected to the top edge of the ring. Both springs are at equilibrium when the ring is in the middle as shown. If the angle that the ring rolls is small, we can assume that the stretching/compression of the springs is only horizontal. Use energy conservation to find the period T of small angle oscillations.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Transcribed Image Text:A uniform ring (M = 4 kg, R = 0.75 m) can roll without
slipping on a horizontal surface. Two identical springs
(k = 50 N/m) are connected to the top edge of the ring.
Both springs are at equilibrium when the ring is in the
middle as shown. If the angle that the ring rolls is small,
we can assume that the stretching/compression of the
springs is only horizontal. Use energy conservation to
find the period T of small angle oscillations.
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