For the system given below determine: b. C. Find the mathematical expression of E(s) as a function of R(s) Calculate the Steady-state positional error using the Final Value Theorem (Hint: lim f(t) = lim SF (s)) [-00 $40 What is the "Type" of this system? R(s) + E(s) G(s) C(s) T= S 5+10 1 + $
For the system given below determine: b. C. Find the mathematical expression of E(s) as a function of R(s) Calculate the Steady-state positional error using the Final Value Theorem (Hint: lim f(t) = lim SF (s)) [-00 $40 What is the "Type" of this system? R(s) + E(s) G(s) C(s) T= S 5+10 1 + $
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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![6
+
For the system given below determine:
a.
b.
Ө Турс о
C.
Find the mathematical expression of E(s) as a function of R(s)
5
ⒸEU)= R(s) +- (SHS)
Calculate the Steady-state positional error using the Final Value Theorem
(Hint: lim f(t) = lim SF (s))
t-00
S40
What is the "Type" of this system?
R(s) +
1 ((t) = lim 5 f(₁)
E(s)
G(s)
G(s) =
C(s)
5
s+10
+44 T=
A
1+kp
S
T= 5+10
1+ 300
5
5+15
= lss=
===
= S
1 + lim &
SPO
-C
5+15
>Kp= lim 6 = 5= 1 = E(S) = BEST (OS)
10
1 + 1/2
= (03)) = 2/q=₁
cess](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fecd9d238-92a1-4a47-af9e-c758e887edd1%2Fb8280392-a27b-47c3-9dad-0b558f096f47%2Fe5gijeh_processed.png&w=3840&q=75)
Transcribed Image Text:6
+
For the system given below determine:
a.
b.
Ө Турс о
C.
Find the mathematical expression of E(s) as a function of R(s)
5
ⒸEU)= R(s) +- (SHS)
Calculate the Steady-state positional error using the Final Value Theorem
(Hint: lim f(t) = lim SF (s))
t-00
S40
What is the "Type" of this system?
R(s) +
1 ((t) = lim 5 f(₁)
E(s)
G(s)
G(s) =
C(s)
5
s+10
+44 T=
A
1+kp
S
T= 5+10
1+ 300
5
5+15
= lss=
===
= S
1 + lim &
SPO
-C
5+15
>Kp= lim 6 = 5= 1 = E(S) = BEST (OS)
10
1 + 1/2
= (03)) = 2/q=₁
cess
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