A three-winding transformer is connected to an AC voltage source as shown in the figure.
The number of turns are as follows: N_{1 }= 100, N_{2} = 50. If the magnetizing current is
neglected, and the currents in two windings are and then
what is the value of the current in Ampere?

**A. ** 1∠90°

**B. ** 1∠270°

**C. ** 4∠90°

**D. ** 4∠270°

**Answer : ****Option A**

**Explaination / Solution: **

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A lossy capacitor C_{x}, rated for operation at 5 kV, 50 Hz is represented by an
equivalent circuit with an ideal capacitor C_{p} in parallel with a resistor R_{p}. The
value C_{p} is found to be 0.102 µF and the value of R_{p} = 1.25 MΩ . Then the power
loss and tan ∂ of the lossy capacitor operating at the rated voltage, respectively,

**A. ** 10 W and 0.0002

**B. ** 10 W and 0.0025

**C. ** 20 W and 0.025

**D. ** 20 W and 0.04

**Answer : ****Option C**

**Explaination / Solution: **

No Explaination.

No Explaination.

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The input voltage given to a converter is

**A. ** 0.31

**B. ** 0.44

**C. ** 0.5

**D. ** 0.71

**Answer : ****Option C**

**Explaination / Solution: **

The current drawn by the converter is

The input power factor of the converter is

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In the following circuit, the switch S is closed at t = 0. The rate of change of
current is given by

**A. ** 0

**B. **

**C. **

**D. ** ∞

**Answer : ****Option B**

**Explaination / Solution: **

Initially i(0^{-}) = 0 therefore due to inductor i(0^{+}) = 0. Thus all current Is will
flow I_{s }in resistor R and voltage across resistor will be I_{s}R_{s}. The voltage across
inductor will be equal to voltage across R_{s} as no current flow through R.

Initially i(0

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A parallel plate capacitor filled with two dielectrics is shown in the figure below. If the electric field in the region A is 4 kV/cm, the electric field in the region B, in kV/cm, is

**A. ** 1

**B. ** 2

**C. ** 4

**D. ** 16

**Answer : ****Option C**

**Explaination / Solution: **

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A 230 V rms source supplies power to two loads connected in parallel. The first load draws 10 kW at 0.8 leading power factor and the second one draws 10 kVA at 0.8 lagging power factor. The complex power delivered by the source is

**A. ** (18 + j1.5) kVA

**B. ** (18 - j1.5) kVA

**C. ** (20 + j1.5) kVA

**D. ** (20 - j1.5) kVA

**Answer : ****Option B**

**Explaination / Solution: **

Consider the circuit diagram for given problem as shown below

Consider the circuit diagram for given problem as shown below

Load delivered to Z1 is

P_{1} = 10 kW

cos ϕ_{1}
= 0.8, leading

So, we obtain the complex power delivered to Z1 as

Again, the delivered power to load Z2 as

|s1|= 10 kVA

cos ϕ2 = 0.8, lagging

So, we obtain the complex power delivered to load Z2 as

Hence, the total complex power delivered by the source is

s_{1} + s_{2} = (10 – j7.5) + (8
+ j6)

= (18 - j1.5) kVA

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With 10 V dc connected at port A in the linear nonreciprocal two-port network shown below, the following were observed:

(i) 1Ω connected at port B draws a current of 3 A

(ii) 2.5Ω W connected at port B draws a current of 2 A

With 10 V dc connected at port A, the current drawn by 7 Ω connected at port B is

No Explaination.

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A load is supplied by a 230 V, 50 Hz source. The active power P and the reactive power Q consumed by the load are such that 1 kW ≤ P ≤ 2kW and 1kVAR ≤ Q ≤ kVAR . A capacitor connected across the load for power factor correction generates 1 kVAR reactive power. The worst case power factor after power factor correction is

**A. ** 0.447 lag

**B. ** 0.707 lag

**C. ** 0.894 lag

**D. ** 1

**Answer : ****Option B**

**Explaination / Solution: **

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A two-port network shown below is excited by external DC source. The voltage and the current are measured with voltmeters V1,V2 and ammeters. A1,A2 (all assumed to be ideal), as indicated

Under following conditions, the readings obtained are:

The z -parameter matrix for this network is

From the problem statement we have

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The circuit shown below is driven by a sinusoidal input V_{i} = V_{p}cos(t/RC). The
steady state output vo

**A. ** (V_{p}/3)cos(t/RC)

**B. ** (V_{p}/3)sin(t/RC)

**C. ** (V_{p}/2)cos(t/RC)

**D. ** (V_{p}/2)sin(t/RC)

**Answer : ****Option A**

**Explaination / Solution: **

parallel combination of R and C equivalent impedance is

parallel combination of R and C equivalent impedance is

Transfer function can be written as

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