Consider the RLC series circuit shown in the Fig. 10 where R = 450 N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit overall impedance across the series of resistor, capacitor, and inductor, is most nearly (A) 2070 N. (B) 731 N. (C) 1270 N. (D) 1030 N. (E) 1460 N.

University Physics Volume 2
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Chapter14: Inductance
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Problem 23CQ: In an LC circuit, what determines the frequency and the amplitude of the energy oscillations in...
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Consider the RLC series circuit shown in the Fig. 10 where R = 450
N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by
i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit
overall impedance across the series of resistor, capacitor, and inductor, is
most nearly
(A) 2070 N.
(B) 731 N.
(C) 1270 N.
(D) 1030 N.
(E) 1460 N.
Transcribed Image Text:Consider the RLC series circuit shown in the Fig. 10 where R = 450 N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit overall impedance across the series of resistor, capacitor, and inductor, is most nearly (A) 2070 N. (B) 731 N. (C) 1270 N. (D) 1030 N. (E) 1460 N.
Consider the RLC series circuit shown in the Fig. 10 where R = 450
N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by
i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit
overall impedance across the series of resistor, capacitor, and inductor, is
most nearly
(A) 2070 N.
(B) 731 N.
(C) 1270 N.
(D) 1030 N.
(E) 1460 N.
Transcribed Image Text:Consider the RLC series circuit shown in the Fig. 10 where R = 450 N, L = 89.4 mH, and C = 0.669 µF. The current in the circuit is given by i(t) = I cos[(11 800 rad/s)t], where I is the amplitude current. The circuit overall impedance across the series of resistor, capacitor, and inductor, is most nearly (A) 2070 N. (B) 731 N. (C) 1270 N. (D) 1030 N. (E) 1460 N.
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