Electrical Engineering (EE) Exam > Electrical Engineering (EE) Tests > Test: First Order RL & RC Circuits - 1 - Electrical Engineering (EE) MCQ
Test: First Order RL & RC Circuits - 1 - Electrical Engineering (EE) MCQ
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10 Questions MCQ Test - Test: First Order RL & RC Circuits - 1
Test: First Order RL & RC Circuits - 1 for Electrical Engineering (EE) 2024 is part of Electrical Engineering (EE) preparation. The Test: First Order RL & RC Circuits - 1 questions and answers have been prepared
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Test: First Order RL & RC Circuits - 1 - Question 1
The poles of the impedance Z(s) for the network shown in figure below will be real and coincident if
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Test: First Order RL & RC Circuits - 1 - Question 2
In the complex frequency S= σ + jω, ω has the unit of radian/sec and σ has the unit of
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Test: First Order RL & RC Circuits - 1 - Question 3
A system is described by the transfer function 
The value of its step response at a very large time will be close to
The value of its step response at a very large time will be close to
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Test: First Order RL & RC Circuits - 1 - Question 4
At a certain current, the energy stored in iron cored coil is 1000 J and its copper loss is 2000 W. The time constant (in second) of the coil is
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Test: First Order RL & RC Circuits - 1 - Question 5
A ramp voltage vi(t) = 100t V is applied to a differentiator circuit with R = 5 kΩ and C=4μF.The maximum output voltage is
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Test: First Order RL & RC Circuits - 1 - Question 6
The Laplace transform of the waveform below is
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Test: First Order RL & RC Circuits - 1 - Question 7
The initial and final values of 
are given by
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Test: First Order RL & RC Circuits - 1 - Question 8
The Laplace transform of the ramp function shown below is
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Test: First Order RL & RC Circuits - 1 - Question 9
The poles and zeros of the transfer function 
for the circuit shown below are located at
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Test: First Order RL & RC Circuits - 1 - Question 10
A capacitor of 0.5 F is initially charged to 1 volt and is subjected to discharge at t = 0 across a LR series circuit where 1 = 1 H; R = 2 Ω. The current i(t) for t> 0 is
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