EE-201 ID[AO305]

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Roll No. ... ................. .. Total No. of Questions : 09] [Total No. of Pages :03 B. Tech. (Sem. - 3rd) NETWORK ANALYSIS AND SYN HESIS SUBJECT CODE: EE - 201 . . Paper ID : [A0305] (Note : Please fill subject code and paper ID on OMR] Maximum Marks: 60 ime: 03 Hours Instruction to Candidates: . . 1) Section - A is Compulsory. 2) Attempt any Four questions from Section - B. 3) Attempt any Two questions from Section..; C. Section - A (10 x 2 =20)' What is objective oTusing Network Theorems? . Name circuit elements of an a,c. network and classify them as passive elements and acti ve elements.' . Are network theorems applicable to a.c.networks also or their applications restricted to d.c. networks only. An R-L series circuit ofR = 10Q and L = IHjs connected across a d.c~voltageof! 00\ 1: Wha t is amplit udeof currentflowingin the circui t? . What is advantage of using Laplace transform in analysis of electrical networks? . Th~ unit of energy commonly used by electric utility is kwh. Ho'Y many joules are there in 1 kwh? . g) . L. Time constant of an R-L circuit is given by -. Show that the unit of ) R '- L R IS second. . h) Define network functions. Is transfer function also a network function. IfTF= Z(s), identify input and output function corresponding to above T.F. ~. Ql) a) b) c) d) e) f)

Transcript of EE-201 ID[AO305]

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Roll No. ......................

Total No. of Questions : 09] [Total No. of Pages :03

B. Tech. (Sem. - 3rd)NETWORK ANALYSIS AND SYNTHESIS

SUBJECT CODE: EE -201. .

Paper ID : [A0305](Note : Please fill subject code and paper ID on OMR]

Maximum Marks: 60ime: 03 Hours

Instruction to Candidates:. .

1) Section -A is Compulsory.2) Attempt any Four questions from Section - B.

3) Attempt any Two questions from Section..;C.

Section - A

(10 x 2 =20)'

What is objective oTusing Network Theorems? .

Name circuit elements of an a,c. network and classify them as passive

elements and active elements.' .Are network theorems applicable to a.c.networks also or their

applications restricted to d.c. networks only.

An R-L series circuit ofR = 10Q and L = IHjs connected across a

d.c~voltageof! 00\1:What is amplitudeof currentflowingin the circuit?

. What is advantage of using Laplace transform in analysis of electrical

networks? .

Th~ unit of energy commonly used by electric utility is kwh. Ho'Ymanyjoules are there in 1kwh? .

g). L.

Time constant of an R-L circuit is given by -. Show that the unit of) R'-

L

R IS second. .

h) Define network functions. Is transfer function also a network function.

IfTF= Z( s), identify input and output function corresponding to aboveT.F. ~.

M-154[1859] P.T.o.

Ql)

a)

b)

c)

d)

e)

f)

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i), Give classification of Filters.

j) A two terminal pair.network (TTPN)"is shown in Fig. 1, show if the' ~

givennetworkis !

(i) reciprocal (ii) symmetrical and (iii) balanced.

1.0---4

~:tt f)2..

.' 42/ .- '

1 1JN 1(j)1. 1>.. fI'I r'

~

"

Section -B

Q2)

(4 x 5 = 20)

State and explain Thevenin's theorem. For the network shown in Fig. 2,sketch Thevenin's equivalent at b-b' and obtain current in load resistance,R -2QL

14 a., J..cL- h

-+/ov Ui~: £Sv '-J

,

fi::2J2.

2.ll.

- ~hi

172 ,t9/1.t/~6)/< frC1" 2

Q3) Discuss transient and steady state response in case pf an R-L series circuit

energized by a d.c. voltage source, Evolt. A 12V d.c. voltage source is

disconnected in Fig. 2 at t = O.Show the wave shape of inductor current (i)

and the voltage (v) across inductor for all times.

Tt

12V" =-:

~

-1-;'05

16.1:1-

ftJ2 tt$)1JD3

-

Q4) Definepoles and zeroes of anetwork function. Showpole-zero configurationfor the transfer adniittance function

- ,

(

S2 +'2s +17

}

.

. H (s) =. S2 + 3s +2 '

Use 'geometrical method to evaluate the T.E at the test'point G 10).

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Q5) State andI?roveConvolutionTheorem.How is convolution integralevaluated

- discuss. Consider two functionsh (t) andh (t) given by

h (t) =-1 , 0 < t < 1= 0, otherwise

(

. R

J

. - .

1 -(

h (t) = R 1~e L .' t > 0 -

obtainh (t) *h (t)."

Q6) A two termi~al network consists of a coil having a~ inductance, L and

resistance R shunted by a capacitor C. The poles and ieroes of the dr.iYjn.g

point impedance function of this network are given by

.

d - _!+ .-13/_'Plan P2 - 2 - 1 /2' zero z 1 - -1 .

If Z(~)Is=jO = - 1, determine R, L.& C.

Section- C .

(2 x 10 = 20) .

Q7), -

(a) How is a physical network realised by considering the driving point

admittance function-discuss. '.

(b) Determine the Foster andCauer formof realization if the driving -pointimpedance furtctionZ(s) is given by

4(S2 + 1)(s2 +9

s \S2+4(s) =

Q8) (a) Deriveexpressions for (i) characteristic impedanceand (ii) propagationconstant of a pure reactive network.

(b)' Discuss how can a constant k - low pass filter be designed. Design a.

constant k - type band pass filter section to be terminated in 600 Q

resistance having cut offftequencies of 2kHz and 5kHz.'

Q9) Write short notes on :

(a) Composite 'Filters and

(b) On time domain behaviours from poles and zeroes.

'. 0*0*