1 (a)
Explain the terms ( i ) Linear (ii) Bilateral ( iii) Passive (iv) Reciprocal
(v) Time invariant (vi) Lumped parameter and (vii) Dual with reference to Network.
7 M
1 (b)
Derive formulae to convert given "Y" parameters into "h" parameters.
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2 (a)
Calculate VX in the circuit of Figure 1 using
(a) nodal analysis and
(b) Superposition.
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(a) nodal analysis and
(b) Superposition.
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7 M
2 (b)
Describe Laplace transformation method for solving differential equations; state its
advantage over the classical method.
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2 (c)
(i) Derive Laplace transform of derivatives and integrals.
(ii) Find Laplace transform of sinoot.
(ii) Find Laplace transform of sinoot.
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3 (a)
Explain incident matrix of a linear oriented graph with example.
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3 (b)
State and explain (i) Reciprocity theorm (ii)Nortons Theorm.
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3 (c)
The incidence matrix of a graph is as shown in Fig 2 Obtain the corresponding graph.
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3 (d)
Prepare the circuit graph, graph tree and hence cut set matrix for circuit shown in figure
3.
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7 M
4 (a)
Using Nodal Analysis find Vo in the circuit of figure 4
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4 (b)
Find Vo in the circuit of figure 5 using principle of superposition.
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7 M
4 (c)
Using loop Analysis find Vo in the circuit of figure 6.
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7 M
4 (d)
Determine the impedance seen by the source in the circuit in Fig 7.
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7 M
5 (a)
Use the differential equation approach to find i(t) for t > 0 in the circuit in Fig. 8 and
plot the response including the time interval just prior to opening the switch.
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5 (b)
Explain the dual network and concept of duality with suitable Example.
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5 (c)
Discuss concept of poles and zeros in a network function.
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5 (d)
Discuss substitution theorem and steps for solution of a network using this theorem.
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