b m dy(t) +b. m d² y(t) dt² (5 points) Obtain the state space model of the system with input ƒ(t) and output y(t). Calculate the system matrices for m = 1, k = 4 and b = 1. dt ►y Hon - + ky(t) = f(t) f

b m dy(t) +b. m d² y(t) dt² (5 points) Obtain the state space model of the system with input ƒ(t) and output y(t). Calculate the system matrices for m = 1, k = 4 and b = 1. dt ►y Hon - + ky(t) = f(t) f

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Forced undamped vibrations

In mechanical engineering, vibration is expressed as the term that occurs due to an object's backward and forward movement about a point of equilibrium. Generally, there are three types of vibrations which are,

Question

b
m
dy(t)
+b.
m
d² y(t)
dt²
(5 points) Obtain the state space model of the system with input ƒ(t) and output y(t). Calculate
the system matrices for m = 1, k = 4 and b = 1.
dt
►y
Hon
- + ky(t) = f(t)
f

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