For the circuit in Figure 1, R = 2k2, L= 250MH, and C= 101F. The initial current in the inductor, is Io =- 4A, and the initial capacitor voltage is 0V. The characteristic roots of the RLC circuit, s and s2, are: ic CVo ir L3 I. Figure 1 a) sį = 0rad/s b) s, =-0.0125+ j0.316rad/s s, =-0.0125- j0.316rad/s © s; = -10,000 rad/s d) s, =-5000rad/s e) None of the above S, =-12,000 rad/s %3D S2 =-40,000 rad/s s2 =-20,000 rad/s For the circuit in Figure 1, what is the initial value of the time derivative of the voltage in the capacitor, dvc(0*)/dt ? dv.(0") - 4x10 V/s a dt dv (0*) b) dt dv.(0*) = 7.5x10 V/s dt dv (0") – 2,450 V/s d) dt e) None of the above For the circuit in Figure 1, what is the initial value of the current in the resistor, ir(0*)?

Introductory Circuit Analysis (13th Edition)
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Author:Robert L. Boylestad
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For the circuit in Figure 1, R = 2k2, L= 250mH, and C= 10nF. The initial current in
the inductor, is Io
of the RLC circuit, s1 and s2, are:
- 4A, and the initial capacitor voltage is 0V. The characteristic roots
ic
iR
Vo
Io
R
Figure 1
a) s, = 0rad/s s, =-12,000 rad/s
b) s, =-0.0125+ j0.316 rad/s s, =-0.0125- j0.316 rad/s
О , 3 -10,000 rad/s
d) s, = -5000 rad/s
S2 =-40,000 rad/s
sz =-20,000 rad/s
e) None of the above
For the circuit in Figure 1, what is the initial value of the time derivative of the voltage in
the capacitor, dvc(0*)ldt ?
dv (0*)
a
= 4×10% V/s
dt
dv (0*)
b)
dt
c)
dv (0*)
- = 7.5×10° V/s
dt
dv (0*)
d)
dt
2,450 V/s
e) None of the above
For the circuit in Figure 1, what is the initial value of the current in the resistor, iR(0")?
Transcribed Image Text:For the circuit in Figure 1, R = 2k2, L= 250mH, and C= 10nF. The initial current in the inductor, is Io of the RLC circuit, s1 and s2, are: - 4A, and the initial capacitor voltage is 0V. The characteristic roots ic iR Vo Io R Figure 1 a) s, = 0rad/s s, =-12,000 rad/s b) s, =-0.0125+ j0.316 rad/s s, =-0.0125- j0.316 rad/s О , 3 -10,000 rad/s d) s, = -5000 rad/s S2 =-40,000 rad/s sz =-20,000 rad/s e) None of the above For the circuit in Figure 1, what is the initial value of the time derivative of the voltage in the capacitor, dvc(0*)ldt ? dv (0*) a = 4×10% V/s dt dv (0*) b) dt c) dv (0*) - = 7.5×10° V/s dt dv (0*) d) dt 2,450 V/s e) None of the above For the circuit in Figure 1, what is the initial value of the current in the resistor, iR(0")?
For the circuit in Figure 1, what is the final value of the circuit output voltage, v(o)?
Transcribed Image Text:For the circuit in Figure 1, what is the final value of the circuit output voltage, v(o)?
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