A coil of resistance 20 and inductance 150 mH in series with a 100 µF capacitor is connected to a 400 V, 60Hz supply. Calculate (a) the current flowing, (b) the phase difference between the supply voltage and current, (c) the voltage across the coil (RL) and (d) the voltage across the capacitor. (a) = 11.09 A, (b) phase angle = 56.33° lagging (c) Vcoil = 462.32 V, (d) 303.24 V (a) = 9.19 A, (b) phase angle = 48.47° lagging (c) Vcoil = 543.56 V, (d) 294.22 V none from the other choices (c) Vcoil = 665.21 V, (d) 294.22 V (a) = 11.29 A, (b) phase angle = 56.33° leading

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Chapter20: Capacitance In Ac Circuits
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#19 please choose the correct answer
A coil of resistance 20 and inductance 150 mH in series with a 100 µF capacitor is
connected to a 400 V, 60Hz supply. Calculate (a) the current flowing, (b) the
phase difference between the supply voltage and current, (c) the voltage across the coil
(RL) and (d) the voltage across the capacitor.
(a) = 11.09 A, (b) phase angle = 56.33° lagging
(c) Vcoil = 462.32 V, (d) 303.24 V
(a) = 9.19 A, (b) phase angle = 48.47° lagging
(c) Vcoil = 543.56 V, (d) 294.22 V
none from the other choices
(c) Vcoil = 665.21 V, (d) 294.22 V
(a) 11.29 A, (b) phase angle = 56.33° leading
Transcribed Image Text:A coil of resistance 20 and inductance 150 mH in series with a 100 µF capacitor is connected to a 400 V, 60Hz supply. Calculate (a) the current flowing, (b) the phase difference between the supply voltage and current, (c) the voltage across the coil (RL) and (d) the voltage across the capacitor. (a) = 11.09 A, (b) phase angle = 56.33° lagging (c) Vcoil = 462.32 V, (d) 303.24 V (a) = 9.19 A, (b) phase angle = 48.47° lagging (c) Vcoil = 543.56 V, (d) 294.22 V none from the other choices (c) Vcoil = 665.21 V, (d) 294.22 V (a) 11.29 A, (b) phase angle = 56.33° leading
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