A series AC circuit contains a resistor, an inductor of 250 mH, a capacitor of 4.30 µF, and a source with ΔVmax = 240 V operating at 50.0 Hz. The maximum current in the circuit is 180 mA. c) Calculate the impedance. d) Calculate the resistance in the circuit. e) Calculate the phase angle between the current and the source voltage.

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A series AC circuit contains a resistor, an inductor of 250 mH, a capacitor of 4.30 µF, and a source with ΔVmax = 240 V operating at 50.0 Hz. The maximum current in the circuit is 180 mA.

c) Calculate the impedance.

d) Calculate the resistance in the circuit.

e) Calculate the phase angle between the current and the source voltage.

A series AC circuit contains a resistor, an inductor of 250 mH, a capacitor of 4.30 µF, and a source with AV.
= 240 V operating at 50.0 Hz. The maximum current in the
max
circuit is 180 mA.
(a) Calculate the inductive reactance.
78.5
Ω
(b) Calculate the capacitive reactance.
740
(c) Calculate the impedance.
1.488
Impedance is the effective resistance as a function of frequency. If you know the maximum current and the maximum voltage, how do you find the impedance? kN
(d) Calculate the resistance in the circuit.
(e) Calculate the phase angle between the current and the source voltage.
Transcribed Image Text:A series AC circuit contains a resistor, an inductor of 250 mH, a capacitor of 4.30 µF, and a source with AV. = 240 V operating at 50.0 Hz. The maximum current in the max circuit is 180 mA. (a) Calculate the inductive reactance. 78.5 Ω (b) Calculate the capacitive reactance. 740 (c) Calculate the impedance. 1.488 Impedance is the effective resistance as a function of frequency. If you know the maximum current and the maximum voltage, how do you find the impedance? kN (d) Calculate the resistance in the circuit. (e) Calculate the phase angle between the current and the source voltage.
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