Problems: 1. Inverse Laplace transform (partial fraction expansion) Find the time function f(t) corresponding to each of the following Laplace transforms F(s). Do so using the provided Laplace Transform table and partial fraction decomposition (where necessary). 2 s + 3s +4 2(s +s+1) (a) F(s) =- s(s+2) (b) F(s) = (c) F(s)=- (s+2)(s +5s +11) (d) F(s) = s(s+ 1)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.10: Partial Fractions
Problem 12E
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Solve (C) and (D) correctly. I will rate accordingly.

Problems:
1. Inverse Laplace transform (partial fraction expansion)
Find the time function f(t) corresponding to each of the following Laplace transforms F(s). Do so
using the provided Laplace Transform table and partial fraction decomposition (where necessary).
s + 3s + 4
(s +2)(s +5s +11)
2(s +s+1)
s(s+1)
2
(a) F(s) =-
(b) F(s) = (c) F(s)=-
(d) F(s) =
s(s+2)
Transcribed Image Text:Problems: 1. Inverse Laplace transform (partial fraction expansion) Find the time function f(t) corresponding to each of the following Laplace transforms F(s). Do so using the provided Laplace Transform table and partial fraction decomposition (where necessary). s + 3s + 4 (s +2)(s +5s +11) 2(s +s+1) s(s+1) 2 (a) F(s) =- (b) F(s) = (c) F(s)=- (d) F(s) = s(s+2)
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