Q 3 please 1. Find x(t) if the Fourier transform of x(t) is given as X(w) = 2nrectA. x(t) =sin201mtB. x(t) = sin10tC. x(t) = sinc10tA.B. H,(s) =H,(s) =2. Find the inverse System Function H, (s) for the LTI system described by the following differentialequation:35³ +65+23³35³ +65+25²-35²1/RCs+1/RcA. 36d³y(t)dt3ReB. H(S)=5+RCRd²y(t)dt²= 3B. 123. Find the System Function H(s) for the RC circuit given below. (Hint: first, you need to find therelationship between x(t) and y(t) assuming that x(t)-v.(t) and y(t)-i(t), then use Laplace to find H(s).A. H(s) =C. H(s) =s+1/Rc1/RcSe-2d²x(t)dt²dx(t)+6 -+ 2x(t)dt2.4. The Laplace transform of the signal 5u(t-2) is given as:C. H,(s)D. H, (s)C. 27D. H(s) =A. ²C.D.5. The Laplace transform of x(t) = rect() is given as:A.e-2t B.e-25-6 C. e²5-e6s6. The power of the periodic signal given below is:5e-2s100)ins³ +35²352-65+25²-35²35² +65+2s+RcReD. x(t): mtD. 242sin201=*

Given: A series RC circuit in figure, To find: The system function H(s).

Answered: Q 3 please

Engineering

Electrical Engineering

Q 3 please

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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Question

Q 3 please

1. Find x(t) if the Fourier transform of x(t) is given as X(w) = 2nrect
A. x(t) =
sin201
mt
B. x(t) = sin10t
C. x(t) = sinc10t
A.
B. H,(s) =
H,(s) =
2. Find the inverse System Function H, (s) for the LTI system described by the following differential
equation:
35³ +65+2
3³
35³ +65+2
5²-35²
1/RC
s+1/Rc
A. 36
d³y(t)
dt3
Re
B. H(S)=5+RC
R
d²y(t)
dt²
= 3
B. 12
3. Find the System Function H(s) for the RC circuit given below. (Hint: first, you need to find the
relationship between x(t) and y(t) assuming that x(t)-v.(t) and y(t)-i(t), then use Laplace to find H(s).
A. H(s) =
C. H(s) =
s+1/Rc
1/Rc
Se-2
d²x(t)
dt²
dx(t)
+6 -+ 2x(t)
dt
2.
4. The Laplace transform of the signal 5u(t-2) is given as:
C. H,(s)
D. H, (s)
C. 27
D. H(s) =
A. ²
C.
D.
5. The Laplace transform of x(t) = rect() is given as:
A.e-2t B.e-25-6 C. e²5-e6s
6. The power of the periodic signal given below is:
5e-2s
100)
in
s³ +35²
352-65+2
5²-35²
35² +65+2
s+Rc
Re
D. x(t): mt
D. 24
2sin201
=
*

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