Electronics and Communication Engineering - Exam Questions Papers
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The given two components are equal in amplitude, perpendicular and out of phase by 90°.
∴ The wave is circularly polarized.
Now we consider z = 0 and put t = 0 and
∴ At t = 0, E = 10ay
At t
∴ Left circularly polarized.
(i) S1 - Open, S2 - Closed A1 = 0A, V1 = 4.5 V, V2 = 1.5 V, A2 = 1 A
(ii) S1 - Closed, S2 - Open A1 = 4A, V1 = 6 V, V2 = 6 V, A2 = 0 A

The z-parameter matrix for this network is
V1 = Z11I1 + Z12I2
V2 = Z22I + Z22I2
Using the given information; S1-open, S2-closed
4.5 = Z121 ⇒Z12 = 4.5
1.5 = Z221 ⇒ Z22 = 1.5
S1-closed, S2-open
6 = Z111 ⇒ Z11 = 1.5
6 = Z214 ⇒ Z21 = 1.5
Thus Z matrix =


This system after practical implementation will be
Let x =
zx + x2 = 1
Substitute in the equation given, we get
Hence we have pole at Z = 0.8 for stability the ROC should be away from Z = 0.8 towards infinity.

6.4 x 10-3 = 10 x 10-3
= 0.8
= 0.8 - 1 = - 0.2
VGS = -5 x 0.2 = -1 V
IDSRS = -VGS = - (-1) = 1
= 0.156 x 103 = 156 Ω.


Steady state with s closed.
C is open Is = 4.
This source current is divided between two resistors Ω and 1 Ω.
Across 1 Ω, C is open, I in 1 Ω is = 1 A.
Hence voltage across C is 1 V. The initial charge on C is V0 = 1 V.
At t = 0+, s is opened bringing R = 1 Ω into the circuit.
C is replaced by 1 V source with positive polarity left.
The circuit has two sources Is = 4 and V0 = 1.
The currents in the resistor R = and R = 1 can be determined by superposition.
For R =
Due to Is only (short V0)
I = Is x= 3
Due to V0 only (open Is)
I ==
Downwards
Adding, current through R = is 3
=
.