1. Find the inverse Laplace transform for the following; In(s) Y(s) = s2 [Hint: L[In(t)] = -}(y+In(s)) where y = using the frequency domain derivative property so that it matches the question.] S -e-* In(x)dx, try to manipulate the hint 2(1 – e-58) e-6s Y(s) = + s(s + 1)2 (s +1)2

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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1. Find the inverse Laplace transform for the following;
In(s)
Y (s) =
s2
= -(+ In(s)) where y =
[Hint: L[In(t)]
using the frequency domain derivative property so that it matches the question.]
Jo -e-* In(x)dx, try to manipulate the hint
2(1 – e-58)
+
e-6s
Y(s) =
s(s + 1)2
(s+1)²
Transcribed Image Text:1. Find the inverse Laplace transform for the following; In(s) Y (s) = s2 = -(+ In(s)) where y = [Hint: L[In(t)] using the frequency domain derivative property so that it matches the question.] Jo -e-* In(x)dx, try to manipulate the hint 2(1 – e-58) + e-6s Y(s) = s(s + 1)2 (s+1)²
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