Correct Answer : Above
Explanation : The current in the inductor lags the voltage in a series RLC circuit if a circuit is inductive dominant i.e. if XL > XCωL > 1/ωC => ω > 1/√LC => ω > ω0.So, the current in the inductor lags the voltage in a series RLC circuit above the resonant frequency.
Correct Answer : 0â°
Explanation : In a series RLC circuit, the phase difference between the current in the capacitor and the current in the resistor is 00 because same current flows in the capacitor as well as the resistor.
Correct Answer : True
Correct Answer : Decrease
Correct Answer : 18,780 Ω
Correct Answer : 90 Ω
Correct Answer : Decreased
Explanation : In a series RLC circuit, the phase difference between the current in the inductor and the current in the capacitor is 00 because same current flows in the inductor as well as the capacitor.
Correct Answer : 12.7 Ω
Correct Answer : 17,340 Ω
Correct Answer : 200 Ω
Correct Answer : 10,866 Hz
Correct Answer : False
Correct Answer : 1,616 Ω
Explanation : In a series RLC circuit, the phase difference between the current in the inductor and the current in the resistor is 00 because same current flows in the inductor as well as the resistor.
Explanation : In a series RLC circuit, the phase difference between the voltage across the resistor and the current in the circuit is 00 because they are in phase.
Correct Answer : 90°
Explanation : In a series RLC circuit, voltage across capacitor lags the current in the circuit by 900 so, the phase difference between the voltage across the capacitor and the current in the circuit is 900.
Correct Answer : Below
Correct Answer : Decreases
Correct Answer : Increases
Correct Answer : 12.28 ∠12.34° Ω
Correct Answer : Lags the applied voltage
Correct Answer : 130 mA
Correct Answer : 300 V
Correct Answer : 281 Hz
Correct Answer : 4,337 Ω
Correct Answer : 40 V
Correct Answer : 4 kHz