Find the charge on the capacitor in an LRC-series circuit at t =
0.05 s when L = 0.05 h, R = 3 Ω, C = 0.008 f, E(t) = 0 V, q(0) = 4
C, and i(0) = 0 A. (Round your answer to four decimal places.)
C
Determine the first time at which the charge on the capacitor is
equal to zero. (Round your answer to four decimal places.) s
Find the charge on the capacitor in an LRC-series
circuit at
t = 0.04 s
when
L = 0.05 h,
R = 1 Ω,
C = 0.04 f,
E(t) = 0 V,
q(0) = 5 C,
and
i(0) = 0 A.
(Round your answer to four decimal places.)
___________C
Determine the first time at which the charge on the capacitor is
equal to zero. (Round your answer to four decimal places.)
_____________s
Find the charge on the capacitor in an LRC-series circuit at t =
0.05 s when P = 0.05 h, R = 3 Ω, C = 0.008 f, E(t) = 0 V, q(0) = 4
C, and i(0) = 0 A.
(Round your answer to four decimal places.)
Determine the first time at which the charge on the capacitor is
equal to zero.
(Round your answer to four decimal places.)
Find the charge
q(t)
on the capacitor and the current
i(t)
in the given LRC-series circuit.
L = 1 h, R = 100 Ω,
C = 0.0004 f,
E(t) = 30 V,
q(0) = 0 C, i(0) = 5 A
q(t)=
I(t)
Find the maximum charge on the capacitor. (Round your answer to
four decimal places.)
Using Laplace transform, find the load and current of the LRC
series circuit where L = 1 / 2h, R = 10ohms, C = 1 / 30f, E (t) =
300V, q (0) = 0C, i (0 ) = 0A
Using laplace transformations, find the charge and current of an
LRC circuit in series where L=1/2h, R=10ohm, C=1/50f, E(t)=300V,
q(0)=0C, i(0)=0A. ( Lq'' + Rq' + (1/C)q = E(t) ).
The answer is q(t) = 10 - (10e^-3t)cos(3t) -
(10e^-3t)sin(3t) and i(t) =
(60e^-3t)sin(3t).
2)If an LRC series circuit has a resistance of 20 ohms and an
inductor of L = 1 H, find the capacitance C so that the circuit is
critically damped. Solve this case with the external force is
E(t)=32e^(-32t) volts, q(0)=0, q'(0)=5
In an RL series circuit with L = 1/100 H, R = 20 Ω, and E = 60
V. Determine the limit of the maximum current reached (At the
function you found to determine the current as a function of time
apply the limit when t goes to infinity) and determine the time in
which it reaches half of that value. Take i (0) = 0 A.