Consider the mass-spring and damping system as shown in the figure. A harmonic force F = F0sin ωt acts upon the 11-kg mass. The spring constant is 7093 N/m and the damping coefficient is 252 N.s/m. There is no friction between the small rollers and the horizontal surface. Let F0  =923 N and ω = 117 rad/s. Calculate the period (in seconds) of the steady state vibrations. a) There is no frequency of free vibration, because there is damping. b) 0.2772 c) 0.1301 d) 0.2474 e) 0.0537

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Consider the mass-spring and damping system as shown in the figure. A harmonic force F0sin ωt acts upon the 11-kg mass. The spring constant is 7093 N/m and the damping coefficient is 252 N.s/m. There is no friction between the small rollers and the horizontal surface. Let F0  =923 N and ω = 117 rad/s. Calculate the period (in seconds) of the steady state vibrations.

a) There is no frequency of free vibration, because there is damping.

b) 0.2772

c) 0.1301

d) 0.2474

e) 0.0537

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- F
m
Transcribed Image Text:k - F m
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