A mass of 50 kg is supported by an elastic structure of total stiffness 20 KN/m. The
damping ratio of the system is 0.2. A simple harmonic disturbing force acts on the mass and
at any time t seconds, the force is 60 sin10t newtons. Find the amplitude of the vibration and
the phase angle caused by the damping
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A body of mass 20 kg is suspended from a spring which deflects 15
mm under this load. Calculate the frequency of free vibrations and verify that a
viscous damping force amounting to approximately 1000 N at a speed of 1 m/s is
just-sufficient to make the motion aperiodic. If when damped to this extent, the
body is subjected to a disturbing force with a maximum value of 125 N making 8
cycles/s, find the amplitude of the ultimate motion.
Solution. Given: m = 20 kg; = 15 mm = 0.015 m ; c = 1000 N/m/s ; F = 125 N;
f = 8 cycles/s
Frequency of free vibrations
We know that frequency of free vibrations,
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