Refer to the diagram - assume the weight is hanging from a ceiling (held in place at x=0) and then let go at t=0. The damper and the spring inovolved have the following coefficients KD = 100/s, Kg = m 500 N/m Write the Newton's 2nd law equation for the free-body diagram of the weight (similar to what we did in class recording), and then solve the equation (via Laplace transform) to find the displacement over time x(t). Assume m=10 kg. For simplicity, assume the approximation for the acceleration of the force of gravity is g = 10 s2 What is the final value of the displacement x(t)?

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Author:Robert L. Boylestad
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Refer to the diagram - assume the weight is hanging from a ceiling (held in place at x=0) and then let go
N
at t=0. The damper and the spring inovolved have the following coefficients Kp
100/s, Kg =
т
500 N/m
Write the Newton's 2nd law equation for the free-body diagram of the weight (similar to what we did in
class recording), and then solve the equation (via Laplace transform) to find the displacement over time
x(t). Assume m=10 kg. For simplicity, assume the approximation for the acceleration of the force of
т
gravity is g = 10
s2
%3D
What is the final value of the displacement x(t)?
Transcribed Image Text:Refer to the diagram - assume the weight is hanging from a ceiling (held in place at x=0) and then let go N at t=0. The damper and the spring inovolved have the following coefficients Kp 100/s, Kg = т 500 N/m Write the Newton's 2nd law equation for the free-body diagram of the weight (similar to what we did in class recording), and then solve the equation (via Laplace transform) to find the displacement over time x(t). Assume m=10 kg. For simplicity, assume the approximation for the acceleration of the force of т gravity is g = 10 s2 %3D What is the final value of the displacement x(t)?
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