System Dynamics
System Dynamics
3rd Edition
ISBN: 9780073398068
Author: III William J. Palm
Publisher: MCG
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Chapter 8, Problem 8.18P

Obtain the response of the following models with the initial conditions: x(0) = 0 and x(0) = 1.

  1. x + 4x + 8x = 0
  2. x + 8x + 12x = 0
  3. x + 4x + 4x = 0

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The state X(t) of a dynamical system is solution of equation 10x (t) + 30ax(t) = 40, with a = 13. Calculate the rise time of the response.
Task 1: A mechanical system is shown in the figure below. This system consists of a damper (b), spring (k) and mass (m). A force f(t) can be applied on this system in order to move the mass a specific distance value (x). This system is governed by the following three equations: d²x(t) f₁(t) = m dt² f₂(t) = b dx(t) dt f3 (t) = kx b m F
2) Consider the transfer function of a system below. Please find the range of K for stability: K G(s) = (s + 3)(s + 8)(s + 10)(s + 1) + K
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Ch 2 - 2.2.2 Forced Undamped Oscillation; Author: Benjamin Drew;https://www.youtube.com/watch?v=6Tb7Rx-bCWE;License: Standard youtube license