ANALYSIS+DESIGN OF LINEAR CIRCUITS(LL)
8th Edition
ISBN: 9781119235385
Author: Thomas
Publisher: WILEY
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Q5B. Find the type of the controller in the following figures and use real values to find the transfer
function of three of them[ Hint Pi,Pd and Lead,lag are found so put the controller with its
corresponding compensator].
R₁
R₂
Rz
HE
C2
RA
HE
R₁
R2
RA
と
Q1// Sketch the root locus for the unity feedback system. Where
G(s)=)=
K
S3+252 +25
and find the following
a. Sketch the asymptotes
b. The exact point and gain where the locus crosses the jo-axis
c. The breakaway point on the real axis
d. The range of K within which the system is stable
e. Angles of departure and arrival.
Determine X(w) for the given function shown in Figure (1) by applying the
differentiation property of the Fourier Transform.
Figure (1)
-1
x(t)
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- The joint density function of two continuous random variables X and Yis: p(x, y) = {Keós (x + y) Find (i) the constant K 0 2 0arrow_forwardShow all the steps please, Solve for the current through R2 if E2 is replaced by a current source of 10mA using superposition theorem. R5=470Ω R2=1000Ω R6=820Ωarrow_forwardPlease solve it by explaining the steps. I am trying to prepare for my exam tomorrow, so any tips and tricks to solve similar problems are highly appreciated. Plus, this is a past exam I am using to prepare.arrow_forwardPlease solve it by explaining the steps. I am trying to prepare for my exam today, so any tips and tricks to solve similar problems are highly appreciated. Plus, this is a past exam I am using to prepare.arrow_forwardIf C is the circle |z|=4 evaluate f f (z)dz for each of the following functions using residue. 1 f(z) = z(z²+6z+4)arrow_forwardIf C is the circle |z|=4 evaluate ff(z)dz for each of the following functions using residue. f(z) z(z²+6z+4)arrow_forwardDetermine X(w) for the given function shown in Figure (1) by applying the differentiation property of the Fourier Transform. 1 x(t) Figure (1) -2 I -1 1 2arrow_forwardPlease solve it by explaining the steps. I am trying to prepare for my exam tomorrow, so any tips and tricks to solve similar problems are highly appreciated. Plus, this is a past exam I am using to prepare.arrow_forwardPlease solve it by explaining the steps. I am trying to prepare for my exam tomorrow, so any tips and tricks to solve similar problems are highly appreciated. Plus, this is a past exam I am using to prepare.arrow_forwardarrow_back_iosSEE MORE QUESTIONSarrow_forward_ios
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