
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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answer number 4.write your solution

Transcribed Image Text:1.
Solve the following differential equation using the Laplace transform
method.
d²v(t)
du(t)
+ 4v(t) = 2e¹
dt²
dt
if v(0) = v'(0) = 2.
2.
Use the Laplace transform to solve the integrodifferential equation
+ 3y(t) + 2
2 ['v
y(T) dr = 2e-³t,
y(0) = 0
dt
3.
Given that v(0)
2 and du(0)/dt = 4, solve
d²v
du
dt²
+ 5- + 6v= 10e ¹u(t)
dt
Determine i(t) in the circuit of Fig.
of the Laplace transform.
12 i(t)
u(t)
1 F
m
1H
If i(t) = eu (1) A in the circuit shown in Fig.
find the value of io(t).
io(t)
is(t)
1 H
202
4.
5.
+4
by means
0.5 F
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