What is the steady-state deflection of the system

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Reference no: EM13333382

The diagram below shows a block (B) resting in equilibrium on a spring of stiffness k [N/m] and damper of damping constant c [Ns/m]. A second block (A) is supported by a string such that it just rests on the block (B) (the weight of the block (A) is fully supported by the string). At time t = 0, the string is cut. The blocks have equal masses of M = k/pi^2, and c = 0.2*sqrt(2)*(M*pi)?????
Assume the blocks always remain in contact and z is small.

a) What is the frequency of oscillation of the system after the string is cut?

b) What is the steady-state deflection d of the system?

c) Find the maximum deflection of the system in terms of the steady-state deflection. HINT: e^(-0.1^pi) = .73 ? ???????

d) What is the time taken for the maximum deflection to be achieved?

Reference no: EM13333382

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