Example # For the mechanical system shown, a force of 2 lb( step input) is applied to the system, the mass oscillates , as shown in fig. determine m, b, k of the system from this response curve. The displacement x is measured from the equilibrium position - P(2-b force) 6.0095 ft 0.1 (a) (b) ww

Example # For the mechanical system shown, a force of 2 lb( step input) is applied to the system, the mass oscillates , as shown in fig. determine m, b, k of the system from this response curve. The displacement x is measured from the equilibrium position - P(2-b force) 6.0095 ft 0.1 (a) (b) ww

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Example # 1 For the mechanical system shown, a force of 2 lb( step input) is applied to the system, the mass oscillates , as shown in fig. determine m, b, k of the system from this response curve. The displacement x is measured from the equilibrium position x(t) A P(2-lb force) 0.0095 ft 0.1 ft 4 (a) (b)
b Y3 ki F k2 m2 Y1 Figure 1. Consider the mechanical system given in the figure. The system consists of 2 masses, 2 springs and a damper with the given coefficients. The mass of the platform on which the force F is applied is insignificant. The given distances are measured from an equilibrium position. The system acts on a horizontal plane. Hence, gravitational forces are not of any concern. Neglecting rotation and motion in the horizontal direction, the following mathematical relations about the individual components can be written. • Spring 1: F = (y3 – Yı)k1 Spring 2: F, = (y3 – Y2)k2 Damper: Fa = -ý3b
Example # 1 For the mechanical system shown, a force of 2 lb( step input) is applied to the system, the mass oscillates , as shown in fig. determine m, b, k of the system from this response curve. The displacement x is measured from the equilibrium position x(1) P(2-lb force) 0.0095 ft 0.1 ft (b) 4. ww
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Handwrite and step by step solution
control systems
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