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A106 (a) The displacement x. in m, from the equilibrium position of a particle mov- ing with simple harmonie motion is given by *= 0.05 sin 61 where r is the time, in s, measured from an instant when x = 0. (i) State the amplitude of the oscilla- tions. (i) Calculate the time period of the osciliationsand themaximum accel- eration of the particle.

A106 (a) The displacement x. in m, from the equilibrium position of a particle mov- ing with simple harmonie motion is given by *= 0.05 sin 61 where r is the time, in s, measured from an instant when x = 0. (i) State the amplitude of the oscilla- tions. (i) Calculate the time period of the osciliationsand themaximum accel- eration of the particle.

University Physics Volume 1
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter15: Oscillations
Section: Chapter Questions
Problem 19CQ: Do you think there is any harmonic motion in the physical world that is not damped harmonic motion?...
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A106 (a) The displacement x. in m, from the equilibrium position of a particle mov- ing with simple harmonic motion is given by * = 0.05 sin 6t where r is the time, in s, measured from an instant when x 0. (i) State the amplitude of the oscilla- tions. (i) Calculate the time period of the osciliations and themaximum accel- eration of the particle.
Transcribed Image Text:A106 (a) The displacement x. in m, from the equilibrium position of a particle mov- ing with simple harmonic motion is given by * = 0.05 sin 6t where r is the time, in s, measured from an instant when x 0. (i) State the amplitude of the oscilla- tions. (i) Calculate the time period of the osciliations and themaximum accel- eration of the particle.
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