Force on particle, of mass ‘m’, undergoing SHM is given by: F = -kx. What is the relation between x and angular frequency w? a) k = w2w b) k = m√w c) m = k/w2 d) m = k2/w
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Force on particle, of mass ‘m’, undergoing
a) k = w2w
b) k = m√w
c) m = k/w2
d) m = k2/w
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- IC-3 A 167 gram mass is vibrating about its equilibrium position on the end of a spring as shown in problem SHM-8. While vibrating, the mass is observed to have a maximum speed of 0.500m/s and a maximum acceleration of 6.00m/s. At t0 the mass is at the equilibrium position with a velocity to the left. a) Find the numerical values for the angular frequency o and the amplitude of the motion xm. Hint: think about how Vm and xm are related. b) Find the value of the spring constant of the spring. c) The position of the block is described by x Xmcos(@t+0,). Find all possible values of 0, and then explain how to determine the value of 0, that corresponds to the given conditions. 99+ hp3 : When the displacement in SHM is of 3 the amplitude. What fraction of total energy kinetic energy and what fraction is potential is energy.A particle with a mass of 0.1 kg undergoes SHM with an amplitude of 0.05 m. Its maximum acceleration is 10g, where g stands for the gravitational acceleration. What is the period of the oscillation? What is the maximum speed of the particle? What is the total mechanical energy of the particle? What is the magnitude of the force on the particle when it is at 1/3 of its maximum displacement? 2.
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