The position of a particle undergoing simple harmonic motion may be described by xt At() cos...
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The position of a particle undergoing simple harmonic motion may be described by xt At() cos = + (w QO) where A is the amplitude, wo is the angular frequency and is the phase constant. If a particle undergoing SHM is described by x t() 0.15cos 16 0.4 = (t -) metres, then calculate: (a) the displacement of the particle at t = 0.20 s; (b) the maximum acceleration of the particle; and (c) the time taken to complete 10 cycles. The position of a particle undergoing simple harmonic motion may be described by xt At() cos = + (w QO) where A is the amplitude, wo is the angular frequency and is the phase constant. If a particle undergoing SHM is described by x t() 0.15cos 16 0.4 = (t -) metres, then calculate: (a) the displacement of the particle at t = 0.20 s; (b) the maximum acceleration of the particle; and (c) the time taken to complete 10 cycles.
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Related Book For
Fundamentals of Physics
ISBN: 978-0471758013
8th Extended edition
Authors: Jearl Walker, Halliday Resnick
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