Subject Code: 130901
GUJARAT TECHNOLOGICAL UNIVERSITY
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BE - SEMESTER-III (OLD) EXAMINATION — WINTER 2018
Date: 28/11/2018
Subject Name: Circuits And Networks
Time: 10:30 AM TO 01:00 PM
Instructions:
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- Attempt all questions.
- Make suitable assumptions wherever necessary.
- Figures to the right indicate full marks.
Q.1
- (a) Define self and mutual inductance with dot convection method (07)
- (b) What is mesh? Determine i1, i2, and i3 using Mesh analysis as shown in Fig 1.1 (07)
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Q.2
- (a) State, Prove and Summarize conditions for Maximum power transfer in DC circuit and different case in AC circuit. (07)
- (b) Compare Thevenin theorem and Norton theorem. (07)
OR
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- (b) Classify DC response of first order RL and RC circuits (07)
Q.3
- (a) Analyze time domain response of source free second order linear networks (07)
- (b) In the network of figure 3.1, If t=0, switch ‘k’ is closed. Find the values of i, di/dt and d2 i/dt2 at t =0+ for element values as follows; V=100V, R= 100O and L= 1H. (07)
OR
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- (a) Analyze time domain response of second order linear networks with constant inputs (07)
- (b) Consider the R-C circuit shown in fig 3.2, switch ‘S’ is closed at t=0 and assume that there is no initial charge in the capacitor. Find the initial conditions i(0+ ) and di(0+ )/dt. Discuss this for RLC series circuit. (07)
Q.4
- (a) A function in Laplace domain is given by:
F(S) = 2(s+4) / (s+3)(s+8)--- Content provided by FirstRanker.com ---
Find the initial and final value by initial and final value theorem. (07) - (b) A 10 volts step voltage is applied across a RC circuit at t=0. Find I(t) at t=0+ and obtain the value of di/dt|t=0+ . Assume R=100O, C=100µF (07)
OR
- (a) The system response of a function in frequency domain is described by the following equation:
S2F(s) + sF(s) = 2 / S2--- Content provided by FirstRanker.com ---
Find f(t). (07) - (b) A differential equation is represented by:
d2x / dt2 - x = et
Assuming zero initial condition, find x(t) at t>0 (07)
Q.5
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- (a) Derive the condition of reciprocity and symmetry in Z-parameter and Describe cut-set method (07)
- (b) Derive equation of ABCD parameters in terms of h-parameter (07)
OR
- (a) Describe Tie-set method (07)
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Total Marks: 70
Fig 1.1
Fig 3.1 Fig 3.2
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