A dc source is connected to a series RLC circuit by a switch that closes at t=0, as shown in the figure. The initial conditions are i(0+) = 0 and vo(t) = 0. (Figure 1)

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<Homework 07
P 4.61 - Enhanced with Hints and Feedback
A dc source is connected to a series RLC circuit by a
switch that closes at t = 0, as shown in the figure. The
initial conditions are i(0+) = 0 and vo(t) = 0.
(Figure 1)
Figure
v=50 V
1=0
i(t)
L
0000
2 mH
R
www
5 μF
1 of 1
i(0) 0 (0)=0
vc(t)
d²vc(t)
dt²
d²vc(t)
dt²
Submit
Part B
-R duo(t)+"(t) =
+
+
R dve(t) vo(t)
+
-2
LC
dt
vc(t) =
Previous Answers
Correct
Here we learn how to write the second-order differential equation for the voltage.
Solve for vo(t) given that R= 80 N.
Express your answer in terms of t. Assume t is in milliseconds.
► View Available Hint(s)
IV- ΑΣΦ ↓↑ vec
2 of 12
?
Transcribed Image Text:<Homework 07 P 4.61 - Enhanced with Hints and Feedback A dc source is connected to a series RLC circuit by a switch that closes at t = 0, as shown in the figure. The initial conditions are i(0+) = 0 and vo(t) = 0. (Figure 1) Figure v=50 V 1=0 i(t) L 0000 2 mH R www 5 μF 1 of 1 i(0) 0 (0)=0 vc(t) d²vc(t) dt² d²vc(t) dt² Submit Part B -R duo(t)+"(t) = + + R dve(t) vo(t) + -2 LC dt vc(t) = Previous Answers Correct Here we learn how to write the second-order differential equation for the voltage. Solve for vo(t) given that R= 80 N. Express your answer in terms of t. Assume t is in milliseconds. ► View Available Hint(s) IV- ΑΣΦ ↓↑ vec 2 of 12 ?
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