Q.5 (a): The switch closes in the circuit of Fig. 5 (a) at t = 0. Assuming a relaxed circuit at the time of switching, determine the current i for t > 0. Also find the voltage VL across the inductances for t > 0.
Sol: For t < 0- (Initial Condition)
the circuit becomes as:
Sol: For t < 0- (Initial Condition)
the circuit becomes as:
i (0-) = 0 Amp
Vc(0-) = 0 V
at t = 0+,
i (0+) = 0 Amp
Vc(0+) = 100 V
at t = infinity, (final condition)
i (00) = 0 Amp
Vc(00) = 0 V
Since, X(t) = X(final) + ( X(initial) - X(final)).e(-t/RC)
Hence, I (t) = 0 + 0.e(-t/RC) = 0 Amp
&, V(t) = 0 + (100 - 0).e(-t/RC) = 100.e(-2500t)
Q.5 (b): Find the Z-parameters of the two port in Fig. 5 (b).
Sol: By using cascading theorem, we can divide the circuit in three different sections as shown in figure below:
And inner delta circuit can be converted in to the star circuit as:
Now, its too easy to find out the Z-parameters.
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