Electric circuits miscellaneous
- An ideal transformer has turns ratio of 2 : 1. Considering high voltage side as port 1 and low voltage side as port 2, then transmission line parameters of transformer will be
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V1 = I1 = N1 = 2 V2 I2 N2 1
⇒ V1 = 2V2
I 1 = 0.5 I2
In matrix form,V1 = 2 0 V2 I1 0 -0.5 I2
Correct Option: C
V1 = I1 = N1 = 2 V2 I2 N2 1
⇒ V1 = 2V2
I 1 = 0.5 I2
In matrix form,V1 = 2 0 V2 I1 0 -0.5 I2
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In a passive two-port network, the open-circuit impedance matrix is 10 2 5 2
If input port is interchanged with the output port, then open-circuit impedance matrix will be
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The port-equations are
V1 = 10 I 1 + 2I 2 ....(i)
V2 = 2I 1 + 5 I2 ....(ii)
Rewriting equations (i) and (ii) as
V2 = 5 I2 + 2I1 ....(iii)
V1 = 2 I2 + 10 I1 ....(iv)
Writing in matrix formV2 = 5 2 I2 V1 2 10 I1
Correct Option: B
The port-equations are
V1 = 10 I 1 + 2I 2 ....(i)
V2 = 2I 1 + 5 I2 ....(ii)
Rewriting equations (i) and (ii) as
V2 = 5 I2 + 2I1 ....(iii)
V1 = 2 I2 + 10 I1 ....(iv)
Writing in matrix formV2 = 5 2 I2 V1 2 10 I1
- The short-circuit test of a 2-port network is shown in Fig.(a) The voltage across the terminals AA' in the network shown in Fig.(b) will be
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Now, in Fig. (b)
I 1 = Y11V1 + Y12. V2 = 0⇒ V1 = -Y12.V2 Y11 = 0.1 × 10 = 2 volts 0.5
Correct Option: D
Now, in Fig. (b)
I 1 = Y11V1 + Y12. V2 = 0⇒ V1 = -Y12.V2 Y11 = 0.1 × 10 = 2 volts 0.5
- In the circuit shown in the given figure, for R = 20 Ω, the current I is 2 A. When R is 10 Ω, then current I would be
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When I = 2 amp, then VN2 = 20 (4 – I) = 40 volts.
When R = 10 Ω , then VN2 remains unchanged.and I = 4 - VN2 = 4 - 2 = 2 amp. 20 Correct Option: B
When I = 2 amp, then VN2 = 20 (4 – I) = 40 volts.
When R = 10 Ω , then VN2 remains unchanged.and I = 4 - VN2 = 4 - 2 = 2 amp. 20
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T-parameters of a 2-port network are [T] = 2 1 1 1
If such two 2-port network are cascaded, then z-parameter for the cascaded network is
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[ TN ] = 2 1 2 1 = 5 3 1 1 1 1 3 2
V1 = 5V2 - 3I2
I1 = 3V2 - 2I2
3V1 - 5I1 = I2⇒ V1 = 5 It + 1 I2 3 3 and V2 = 1 I1 + 2 I2 3 3 Correct Option: C
[ TN ] = 2 1 2 1 = 5 3 1 1 1 1 3 2
V1 = 5V2 - 3I2
I1 = 3V2 - 2I2
3V1 - 5I1 = I2⇒ V1 = 5 It + 1 I2 3 3 and V2 = 1 I1 + 2 I2 3 3