Q1 1. Define inputs signals in fig(1) and find F(s) for them. 8 2. for F(s) = put F(s) in partial fraction and find its s(s+2)' constants. m 3. For G(s) x(s) is unit step of volume 3, find Y(s) %3| sta’ And y(t). 4. For the system of D.E. B+T = AT1, dt Time What is the input . What is the time constant. What is the output. Time (b) What is the s.s.gain and T.F. 16 Time 5. For the system of G(s) find : s2+6s+9 s.s.gain, wn& {. Fig(1) rad ,Wa = 1.5 rad 6. For 2-order system with wn = 3 “, find II }, tr. 7. If X(s) = , find the poles, draw them in s-plain, determine is the system stable or not and draw the shape of the response ndu ndu ndu

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Q1
1. Define inputs signals in fig(1) and find F(s) for them.
8
2. for F(s)
put F(s) in partial fraction and find its
s(s+2)'
constants.
m
3. For G(s)
x(s) is unit step of volume 3, find Y(s)
s+a'
And y(t).
dT
4. For the system of D.E. B
+T = A T1,
dt
Time
What is the input .
(a)
What is the time constant.
What is the output.
(b)
Time
What is the s.s.gain and T.F.
16
Time
5. For the system of G(s)
find :
(c)
s² +6s+9
s.s.gain, wn& {.
Fig(1)
rad
rad
6. For 2-order system with wn = 3
,Wa = 1.5
, find
}, t,.
7. If X(s) =, find the poles, draw them in s-plain , determine is
%3D
the system stable or not and draw the shape of the response
when :
1
G(s) =
s2 + 5s + 6
G(s)
s2 – 1
1
G(s)
s2 + 4
I ndu
ndu
Transcribed Image Text:Q1 1. Define inputs signals in fig(1) and find F(s) for them. 8 2. for F(s) put F(s) in partial fraction and find its s(s+2)' constants. m 3. For G(s) x(s) is unit step of volume 3, find Y(s) s+a' And y(t). dT 4. For the system of D.E. B +T = A T1, dt Time What is the input . (a) What is the time constant. What is the output. (b) Time What is the s.s.gain and T.F. 16 Time 5. For the system of G(s) find : (c) s² +6s+9 s.s.gain, wn& {. Fig(1) rad rad 6. For 2-order system with wn = 3 ,Wa = 1.5 , find }, t,. 7. If X(s) =, find the poles, draw them in s-plain , determine is %3D the system stable or not and draw the shape of the response when : 1 G(s) = s2 + 5s + 6 G(s) s2 – 1 1 G(s) s2 + 4 I ndu ndu
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