1
GATE EE 2006
MCQ (Single Correct Answer)
+2
-0.6
The parameters of the circuit shown in the figure are
$${R_i} = 1\,\,M\,\Omega ,\,\,{R_0} = 10\,\Omega ,\,\,A = {10^6}\,\,V/V.$$ If $${V_i} = 1\,\,\mu V,\,\,$$ the output voltage, input impedance and output impedance respectively are GATE EE 2006 Electric Circuits - Two Port Networks Question 3 English
A
$$1\,V,\infty ,\,\,10\,\Omega $$
B
$$1\,V,0,\,\,10\,\Omega $$
C
$$1\,\,V,0,\,\,\infty $$
D
$$10\,\,V,\,\,\infty ,\,\,10\,\Omega $$
2
GATE EE 2006
MCQ (Single Correct Answer)
+2
-0.6
A $$400V$$, $$50$$ $$Hz,$$ three phase balanced source supplies power to a star connected load whose rating is $$12\,\,\angle 3\,\,kVA,$$ $$0.8$$ $$pf$$ (lag). The rating $$($$in $$kVAR)$$ of the delta connected (capacitive) reactive power bank necessary to bring the $$pf$$ to unity is
A
$$28.78$$
B
$$21.60$$
C
$$16.60$$
D
$$12.47$$
3
GATE EE 2006
MCQ (Single Correct Answer)
+2
-0.6
The circuit shown in the figure is energized by a sinusoidal voltage source $${V_1}$$ at a frequency which causes resonance with a current of $${\rm I}$$. GATE EE 2006 Electric Circuits - Sinusoidal Steady State Analysis Question 12 English

The phasor diagram which is applicable to this circuit is

A
GATE EE 2006 Electric Circuits - Sinusoidal Steady State Analysis Question 12 English Option 1
B
GATE EE 2006 Electric Circuits - Sinusoidal Steady State Analysis Question 12 English Option 2
C
GATE EE 2006 Electric Circuits - Sinusoidal Steady State Analysis Question 12 English Option 3
D
GATE EE 2006 Electric Circuits - Sinusoidal Steady State Analysis Question 12 English Option 4
4
GATE EE 2006
MCQ (Single Correct Answer)
+2
-0.6
An ideal capacitor is charged to a voltage $${V_0}$$ and connected at $$t=0$$ across an ideal inductor $$L.$$ (The circuit now consists of a capacitor and inductor alone). If we let $${\omega _0} = 1/\sqrt {LC} ,$$ the voltage across the capacitor at time $$t>0$$ is given by
A
$${V_0}$$
B
$${V_0}\cos \left( {{\omega _0}t} \right)$$
C
$${V_0}son\left( {{\omega _0}t} \right)$$
D
$${V_0}{e^{ - {\omega _0}t}}\cos \left( {{\omega _0}t} \right)$$
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