A series circuit has a $100 - \Omega$ resistor, a $0.100 - \mu \mathrm { F }$ capacitor, and a $2.00 - \mathrm { mH }$ inductor connected across a $120 \mathrm {~V} \mathrm { rms }$ ac source operating at resonant frequency. What is the rms value of the voltage across the inductor?
A) $54.0 \mathrm {~V}$
B) $533 \mathrm {~V}$
C) $170 \mathrm {~V}$
D) $120 \mathrm {~V}$
E) $150 \mathrm {~V}$

Question

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The Answer of A series circuit has a $100 - \Omega$ resistor, a $0.100 - \mu \mathrm { F }$ capacitor, and a $2.00 - \mathrm { mH }$ inductor connected across a $120 \mathrm {~V} \mathrm { rms }$ ac source operating at resonant frequency. What is the rms value of the voltage across the inductor?
A) $54.0 \mathrm {~V}$
B) $533 \mathrm {~V}$
C) $170 \mathrm {~V}$
D) $120 \mathrm {~V}$
E) $150 \mathrm {~V}$

A Series Circuit Has A 100−Ω100 - \Omega100−Ω Resistor, A 0.100−μF0.100 - \mu \mathrm { F }0.100−μF

A Series Circuit Has A $100 - \Omega$ Resistor, A $0.100 - \mu \mathrm { F }$