In each of Problems 20 through 24 , use a computer algebra system to assist in solving the given initial value problem by the method of Laplace transforms: y ' = ( 5 − 1 1 3 ) y + ( e − t 2 e t ) , y ( 0 ) = ( − 3 2 ) .
In each of Problems 20 through 24 , use a computer algebra system to assist in solving the given initial value problem by the method of Laplace transforms: y ' = ( 5 − 1 1 3 ) y + ( e − t 2 e t ) , y ( 0 ) = ( − 3 2 ) .
In each of Problems
20
through
24
, use a computer algebra system to assist in solving the given initial value problem by the method of Laplace transforms:
y
'
=
(
5
−
1
1
3
)
y
+
(
e
−
t
2
e
t
)
,
y
(
0
)
=
(
−
3
2
)
.
SOLVE STEP BY STEP IN DIGITAL FORMAT
2. Find the transform of the equation x² + xy + y² = 1 when the coordinate axes are rotated through the angle 0 = 45°.
answer number 5 asapp for 30 minutes
Suppose solving an equation by Laplace transform results in
6 s
Y(s) =
s2 + 64°
Evaluate y(r).
Chapter 5 Solutions
Differential Equations: An Introduction to Modern Methods and Applications
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