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MODULE1 1. In the network shown in fig.(1), find the voltages (Given any value). (Given Circuit) 2. Find current I1 in the network shown in fig: (Given Circuit) 3. Find the voltage at node 2 in the network shown in fig. (Given Circuit) 4. Find voltages (Given any value) by Nodal Analysis for the circuit given below: (Given Circuit) 5. For the network shown in fig.(6), calculate the maximum power that may be dissipated In the load resistor RL. (Given Circuit) 6. Find V1 in the network shown in the fig. Using Superposition theorem. (Given Circuit) 7. Find the Thevenin’s equivalent across AB find the power dissipated in 25Ω load. (Given Circuit) MODULE2 1. Draw the oriented graph for the following circuit and obtain its incidence matrix. (Given Circuit) 2. Obtain Tieset and fcutset matrix for the following graph. (Given Circuit) 3. Find the oriented graph if the incidence matrix of the network is as given below. (Given Matrices) 4. Obtain equilibrium equation using KVL in matrix form.Hence find link currents. (Given Circuit) MODULE3 1. State and prove initial value theorem. 2. Explain the RF behaviour of transmission line for various conditions. 3. Draw the following normalized quantities on a Smith Chart. (i) (Given any value) (ii) (Given any value) (iii) (2) (Given any value) (iv) (j1) (Given any value) 4. In the following series RC circuit switch is closed at (Given any value). Find (Given any value). (Given Circuit) 5. The switch is closed at t=0.Determine current i(t), assuming zero initial condition, Using Laplace transform. (Given Circuit) 6. In the network shown in fig, the switch closes at t= 0. The capacitor has no initial charge. Find Vc(t) and ic(t). (Given Circuit) 7. Using Smith Chart, find the input impedance of transmission line under the assumption that phase velocity is 50% of speed of light. 8. In the coupled circuit of fig.(7), find the input impedance as well as the net inductance. (Given Circuit) 9. In the network shown in fig,(9), the witch is closed at t=0. Find the current i1(t) and i2(t(Given any value)) when initial current through the inductor is zero and initial voltage is 4 volt. (Given Circuit) MODULE4 1. For the network shown in fig, determine the current i(t) when the switch is closed at t=0 with zero initial conditions. (Given Circuit) 2. State properties of LC driving point impedance functions. 3. Test whether the polynomial is Hurwitz: P(s) = (Given any Numerical) 4. Determine the driving point impedance function of the oneport network shown: (Given Circuit) 5. Test whether polynomial is Hurwitz i) (Given any Numerical) ii) (Given any Numerical) iii) (Given any Numerical) 6. For the circuit given below, determine (Given any value) and draw the polezero plot. (Given Circuit) 7. For the ladder Network shown below obtain (Given any value). (Given Circuit) MODULE5 1. Find the lattice equivalent of symmetric πnetwork shown in figure. (Given Circuit) 2. Define the following parameters of transmission. (i) Input impedance (ii) Characteristics impedance (iii) VSWR (iv) Reflection coefficient (v) Transmission coefficient 3. In the two port n/w shown in fig. Compute hparameters from the following data. (i) with the o/p port short circuited, (Given any value) Iii) with the i/p port open circuited, (Given any value) (Given Circuit) 4. Find the condition for symmetry and Reciprocity in terms of Z parameter. 5. Determine the transmission parameters of the network shown in fig using The concept of inter connection of two port network. (Given Circuit) 6. Find the open circuit impedance parameters of the circuit shown in fig.(8). Also find the Y parameters. (Given Circuit) 7. A coaxial line has the following parameters: (Given any value) Compute the following parameter using formulas (i) Characteristics impedance (ii) Propagation constant (iii) Reflection coefficient at the load (iv) Transmission coefficient at the load 8. Find the Y and Z Parameters of the network shown in fig. (Given Circuit) MODULE6 1. Check if the following function is a positive real function: F(S)= (Given any Numerical) 2. Synthesize the following in cauer I and cauer II form. (Given any Numerical) 3. Realize the following function in Foster Ⅰ and Foster Ⅱ forms. (Given any Numerical) 
