The Current in a Series RLC Circuit mcqs

The Current in a Series RLC Circuit mcq

1.In a series RLC circuit, R, L, and C represent:
a) Resistance, inductance, and capacitance, respectively
b) Voltage, current, and power, respectively
c) Frequency, impedance, and reactance, respectivel

d) None of the above

Answer: a) Resistance, inductance, and capacitance, respectively

Explanation: In a series RLC circuit, R represents resistance, L represents inductance, and C represents capacitance.

The current in a series RLC circuit is mainly determiened by:
a) Resistance
b) Inductance
c) Capacitance
d) All of the above

Answer: d) All of the abov
Explanation: The current in a series RLC circuit is influenced by all three components: resistance, inductance, and capacitance.

The impedance of a series RLC circuit is minimum when:
a) The resistance is minimum
b) The inductance is minimum
c) The capacitance is minimum
d) The circuit is in resonance

Answer: d) The circuit is in resonance

In a series RLC circuit , the phase angle between the current and the applied voltage is determined by the relationship between :
a) Resistance and inductance
b) Resistance and capacitance
c) Inductance and capacitance
d) Inductive reactance an capacitive reactance

Explanation: The phase angle between the current and the applied voltage in a series RLC circuit is determined by the relationship between the inductance and capacitance.

When the frequency of the applied voltage in a series RLC circuit is below the resonant frequency, the current leads the voltage by:
a) 0 degrees
b) 45 degrees
c) 90 degrees
d) 180 degrees

Explanation: When the frequency of the applied voltage is below the resonant frequency in a series RLC circuit, the current leads the voltage by 90 degrees.

When the frequency of the applie voltage in a series RLC circuit is above the resonant frequency, the current lags the voltage by:
a) 0 degrees
b) 45 degrees
c) 90 degrees
d) 180 degrees

Explanation: When the frequency of the applied voltage is above the resonant frequency in a series RLC circuit, the current lags the voltage by 90 degrees.

The resonant frequency of a series RLC circuit is determined by:
a) Resistance and inductance
b) Resistance and capacitance
c) Inductance and capacitance
d) Resistance, inductance, and capacitance

Explanation: The resonant frequency of a series RLC circuit is determined by the values of inductance and capacitance in the circuit.

The impedance of a series RLC circuit is maximum when:
a) The resistance is maximum
b) The inductance is maximum
c) The capacitance is maximum
d) The circuit is in resonance

Answer: d) The circuit is in resonance

Explanation: The impedance of a series RLC circuit is maximum when the circuit is in resonance.

In a series RLC circuit, the power factor is leading when:
a) The circuit is inductive
b) The circuit is capacitive
c) The circuit is resistive
d) The circuit is in resonance

Answer: b) The circuit is capacitive

Explanation: In a series RLC circuit, the power factor is leading when the circuit is capacitive.

The bandwidth of a series RLC circuit is determined by:
a) Resistance
b) Inductance
c) Capacitance
d) All of the above

Answer: d) All of the above
Explanation : The bandwidth of a series RLC circuit is influenced by all three components: resistance, inductance , and capacitance.

When the resistance in a series RLC circuit is increased, the impedance of the circuit:
a) Increases
b) Decreases
c) Remains the same
d) Cannot be determined

Explanation: When the resistance in a series RLC circuit is increased, the impedance of the circuit also increases.

When the inductance in a series RLC circuit is increased, the resonant frequency of the circuit:
a) Increases
b) Decreases
c) Remains the same
d) Cannot be determined

Explanation: When the inductance in a series RLC circuit is increased, the resonant frequency of the circuit decreases.

When the capacitance in a series RLC circuit is increased, the resonant frequency of the circuit:
a) Increases
b) Decreases
c) Remains the same
d) Cannot be determined

Explanation: When the capacitance in a series RLC circuit is increased, the resonant frequency of the circuit increases.

In a series RLC circuit, the quality factor (Q-factor) represents:
a) The sharpness of the resonance
b) The power dissipation in the circuit
c) The efficiency of the circuit
d) All of the above

Answer: d ) All of the above
Explanation: In a series RLC circuit, the quality factor Q-factor represents the sharpness of the resonance, the power dissipation in the circuit, and the efficiency of the circuit.

The phase difference between the current and the voltage in a series RLC circuit can be calculated using:
a) Ohm’s Law
b) Kirchhoff’s Voltage Law
c) Kirchhoff’s Current Law
d) Power Triangle

Explanation: The phase difference between the current and the voltage in a series RLC circuit can be calculated using Kirchhoff’s Voltage Law.

The impedance of a series RLC circuit is a combination of :
a) Resistance and inductance
b) Resistance and capacitance
c) Inductance and capacitance
d) Resistance, inductance, and capacitance

Answer: d) Resistance, inductance, and capacitance

Explanation: The impedance of a series RLC circuit is a combination of resistance, inductance, and capacitance.

The power factor of a series RLC circuit is calculated as the cosine of:
a) The phase angle between current and resistance
b) The phase angle between current and inductance
c) The phase angle between current and capacitance
d) The phase angle between current and impedance

Answer: d) The phase angle between current and impedance
Explanation: The power factor of a series RLC circuit is calculated as the cosine of the phase angle between the current and the impedance.

The voltage across the resistance in a series RLC circuit is in phase with:
a) The current
b) The voltage across the inductance
c) The voltage across the capacitance
d) The impedance

Explanation: The voltage across the resistance in a series RLC circuit is in phase with the current flowing through the circuit.

The voltage across the inductance in a series RLC circuit lags the current by:
a) 0 degrees
b) 45 degrees
c) 90 degrees
d) 180 degrees

Explanation: The voltage across the inductance in a series RLC circuit lags the current by 90 degrees.

The voltage across the capacitance in a series RLC circuit leads the current by:
a) 0 degrees
b) 45 degrees
c) 90 degrees
d) 180 degrees