Printed Pages: 6
EEC-304
(Following Paper ID and Roll No. to be filled in your Answer Book)
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Paper ID: 131324 Roll No.
B. TECH. (SEM. III) THEORY EXAMINATION, 2015-16
FUNDAMENTALS OF NETWORK ANALYSIS AND SYNTHESIS
[Time:3 hours] [Total Marks:100]
Section-A
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Attempt all parts. All parts carry equal marks. Write answer of each part in short : (2x10=20)
- Define 'initial value' and 'final value' theorem.
- Define reciprocal network.
- List three properties of positive real function.
- Enlist the two important properties to recognize an R-C impedance in synthesis.
- Explain an exponential function.
- Write the condition of symmetry in terms of Z, Y, h and T parameters.
- Differentiate between active and passive filters.
- Show that the described by the transfer function H(S) = 1 / ((s² +0.76536s+1)(s² +1.84776s+1)) is a Low Pass Filter.
- Determine the equivalent Norton Network at the terminals a and b of the circuit shown in figure-1.
- Determine the range of constant 'K' for the polynomial to be Hurwitz P(s) = s³ + 3s² + 2s + K
- Write the properties of transfer functions.
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Note: Attempt any five questions from this section : (10 x 5 = 50)
- Explain the concept of reciprocity and symmetry. Derive the above conditions for h and ABCD parameters.
- The switch K shown in figure-2 is in the steady state in position a for -8<t<0. At t = 0, it is connected to position b. Find i (t), t = 0
- Find
- The r.m.s. value of the square-wave shown in figure- 3.
- The average power for the circuit having Zin=1.05-0.67 jO when the driving-current is 40- 3jA.
- Determine whether the function F(S) = (s³ +2s²+3s+1) / (s³+s²+2s+1) is positive real or not.
- Synthesize a ladder network whose driving point impedance function is given by Z(S) = (2s5 +12s³ +16s) / (s4+4s² +3)
- Synthesize an LC network terminated in 1O given that V2(S) / V1(S) = 8s² / (12s²+12s+1) FirstRanker.com
- Show that the voltage ratio transfer function of the ladder network shown in figure-4 is given by Z21(S)= FirstRanker.com
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Section-C
Note: Attempt any two questions from this section. (15x2=30)
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Express the impedance Z(s) for the network shown in figure-5 in the form:
Z(s) = K N(s) / D(s)
Plot its poles and zeros. From the pole-zero plot, what can you infer about the stability of the system?
- Consider the system function Z(s) = 2(s+1)(s+3) / (s+2)(s+6)
Synthesize:
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- An R-L network
- An R-C network
- Find the poles of system functions for low pass filter with n=3 and n=4 Butterworth characteristics. (Do not use the tables)
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