CONSIDER THE FOLLOWING RLC CIRCUIT CONSISTING OF TWO RESISTORS (R AND R'), AN INDUCTOR (L) AND A CAPACITOR (C) CONNECTED IN SERIES AND IN PARALLEL. AT TIME... Consider the following RLC circuit consisting of two resistors (R and R'), an inductor (L) and a capacitor (C) connected in series and in parallel. At time t = 0, a constant voltage E is applied. For t > 0, the current i(t) in the circuit is described by the following second-order differential equation: LC d'i R+R dt2 E + (RC+ 2)+(R+R')i = R E (RC+1)+LC + (R+R) i = R None of the above answers LC+(RC + ) + (1 + R ) i = R (RC+1)+LC + (1 + R)i = R E R i(t) C th R'

Introductory Circuit Analysis (13th Edition)
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Publisher:Robert L. Boylestad
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3 CONSIDER THE FOLLOWING RLC CIRCUIT CONSISTING OF TWO RESISTORS (R AND R'), AN INDUCTOR (L) AND A CAPACITOR (C) CONNECTED IN SERIES AND IN PARALLEL. AT TIME...
Consider the following RLC circuit consisting of two resistors (R and R'), an inductor (L) and a capacitor (C) connected in series and in parallel. At time t = 0, a constant voltage E is
applied. For t > 0, the current i(t) in the circuit is described by the following second-order differential equation:
fr
LC d²;
R+R dt²
E
+ (RC + ½ ) d + (R+ R')i =
R
(RC+2)+LC + (R+R) i =
2
None of the above answers
Lcd²
dt²
E
R²
E
+ (RC + L) di + (1 + R )i = R
d²i
(RC + 1 ) di + LCd + (1 + B )i =
R
R
E
R
E
L
i(t)
C
R'
Transcribed Image Text:3 CONSIDER THE FOLLOWING RLC CIRCUIT CONSISTING OF TWO RESISTORS (R AND R'), AN INDUCTOR (L) AND A CAPACITOR (C) CONNECTED IN SERIES AND IN PARALLEL. AT TIME... Consider the following RLC circuit consisting of two resistors (R and R'), an inductor (L) and a capacitor (C) connected in series and in parallel. At time t = 0, a constant voltage E is applied. For t > 0, the current i(t) in the circuit is described by the following second-order differential equation: fr LC d²; R+R dt² E + (RC + ½ ) d + (R+ R')i = R (RC+2)+LC + (R+R) i = 2 None of the above answers Lcd² dt² E R² E + (RC + L) di + (1 + R )i = R d²i (RC + 1 ) di + LCd + (1 + B )i = R R E R E L i(t) C R'
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