(c) Write the state equations Find the transfer functions Y,(s)/F(s) and Y₂(s)/F(s).
(c) Write the state equations Find the transfer functions Y,(s)/F(s) and Y₂(s)/F(s).
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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please help
use part (c) to answer the following question

Transcribed Image Text:4-4. Write the force equations of the linear translational systems shown in Fig. 4P-4.
voo
Figure 4P-4
B₂
(b)
M₂
M
V₂
JB₁
voo
(1)
M₁
K
m
3₁
¹B₁
f(1)
M
B₂
(c)
Ar)

Transcribed Image Text:226 Chapter 4. Theoretical Foundation and Background Material: Modeling of Dynamic Systems
(a) Draw the system block diagrams or SFGs.
(b) Define the state variables as follows:
(i) x₁ = y₂, x₂ = dys/dt, xy = y₁, and x4 = dyr/dt
(ii) x₁ = y2, X2= y₁, and x3 = dy₁/dt
(iii) x 1, Xy=y2, and x3 = dy₂/dt
(c) Write the state equations Find the transfer functions Y₁(s)/F(s) and Y₂(s)/F(s).
Expert Solution

Step 1
C) The mathematical modeling of the system is given as
Now, we need to find the transfer function of the system.
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Solved in 5 steps with 3 images
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