A simple pendulum of length LL is set to oscillate in simple harmonic motion. The bob gravitational potential energy is zero at its lowest vertical point. When the bob’s height is at half its maximum, h = hmax/2, then its velocity is: (a) vv = rdical(ghmax/2) (b)vv = rdical(ghmax (c) vv = rdical(2ghmax (d)vv = 2rdical(ghmax
A simple pendulum of length LL is set to oscillate in simple harmonic motion. The bob gravitational potential energy is zero at its lowest vertical point. When the bob’s height is at half its maximum, h = hmax/2, then its velocity is: (a) vv = rdical(ghmax/2) (b)vv = rdical(ghmax (c) vv = rdical(2ghmax (d)vv = 2rdical(ghmax
Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter3: Oscillations
Section: Chapter Questions
Problem 3.9P: A particle of mass m is at rest at the end of a spring (force constant = k) hanging from a fixed...
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A simple pendulum of length LL is set to oscillate in
potential energy is zero at its lowest vertical point. When the bob’s height is at half its maximum, h =
hmax/2, then its velocity is:
(a) vv = rdical(ghmax/2)
(b)vv = rdical(ghmax
(c) vv = rdical(2ghmax
(d)vv = 2rdical(ghmax
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