Control Systems Engineering
Control Systems Engineering
7th Edition
ISBN: 9781118170519
Author: Norman S. Nise
Publisher: WILEY
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Chapter 10, Problem 4RQ

Briefly describe how to obtain the frequency response analytically.

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needs complete detailing. take N=70 b=20 a) The figure shows an oscillatory system where the mass 'M' is required to remain stationary even if an oscillatory force "Fo cos ot" acts on this mass 'M’. This mass 'M’ is a part of a simple harmonic system of stiffness 'k' and also connected to mass 'm' by a spring of stiffness 's'. If all oscillations are along the x-axis, find the value of frequency 'o' with which the small mass 'm' should oscillate to keep the mass 'M' stationary? Consider the following numerical values for calculations: M=100 kg, Fo cos ot m k=5 N/m, m='B’ kg, s='N' N/m
Solve the inverse kinematic problem for the following 6 DOF robot, using the method ofkinematic decouplingif it is known that its Denavit-Hartenberg parameters are as shown in the table inthe table
Q1: (Section A) Considering single degree undamped vibration system and Newton's equation as follow: më +kx=0; find the solution of the displacement equation [(t)=Cietwnt+C2e-lwn] for the case with: Wn = 2 rad/s, x (0) = 1 mm, and x(0) = v5 mm/s. (Section B) Given the matrix equation of motion of a two degree-of-freedom system 3m 2k - k = 0 X2 + as: -k 4k m Determine (a) the natural frequencies, (b) the modes shapes.
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