In each of Problems 9 through 24, using the linearity of L − 1 , partial fraction expansions, and Table 5.3.1 to find the inverse Laplace transform of the given function: 4 ( s − 3 ) 3 TABLE 5. 3. 1 Elementary Laplace transforms. f ( t ) = L − 1 { F ( s ) } F ( s ) = L { f ( t ) } t n e a t , n = positive integer n ! ( s − a ) n + 1 , s > 0
In each of Problems 9 through 24, using the linearity of L − 1 , partial fraction expansions, and Table 5.3.1 to find the inverse Laplace transform of the given function: 4 ( s − 3 ) 3 TABLE 5. 3. 1 Elementary Laplace transforms. f ( t ) = L − 1 { F ( s ) } F ( s ) = L { f ( t ) } t n e a t , n = positive integer n ! ( s − a ) n + 1 , s > 0
In each of Problems 9 through 24, using the linearity of
L
−
1
, partial fraction expansions, and Table 5.3.1 to find the inverse Laplace transform of the given function:
4
(
s
−
3
)
3
TABLE 5. 3. 1
Elementary Laplace transforms.
f
(
t
)
=
L
−
1
{
F
(
s
)
}
F
(
s
)
=
L
{
f
(
t
)
}
t
n
e
a
t
,
n
=
positive
integer
n
!
(
s
−
a
)
n
+
1
,
s
>
0
A Problem Solving Approach To Mathematics For Elementary School Teachers (13th Edition)
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