Obtain the differential equation of angular S.H.M
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Answer:
Angular S.H.M. is defined as the oscillatory motion of a body in which the torque for angular acceleration is directly proportional to the angular displacement and its direction is opposite to that of angular displacement. The constant of proportionality (c) is the restoring torque per unit angular displacement.
Explanation:
Angular SHM involves “to and fro” angular oscillation of a body about a central position or orientation. The particle or the body undergoes small angular displacement about mean position. This results, when the body under stable equilibrium is disturbed by a small external torque.
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