Given the function s(1) = e3" sin(6 1) Use the Laplace Transform table to convert this function into F(s). f(t) F(s) S S - A N! SN +1 B sin (B t) s2 + B2 S cos(B t) s2 + B2 N! (s - A)N+1 В eA! sin(B t) (s - A)2 + B2 S - A eA' cos(B 1) (s - A)2 + B2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 77E
icon
Related questions
Question

q7

1
A
F(s)
!!
(s + 3)2 + 6
ー3
B
F(s) =
(s - 3)2 + 36
1
F(s) =
(s - 3)2 + 6
6.
D
F(s) =
(s - 3)2 + 36
6.
E
F(s)
(s - 3)2 + 6
ー 1
F
F(s) =
(s - 1)2 + 12
6.
G
F(s)
=
S + 3)2 + 36
2
H
F(s) =
(s + 1)2 + 12
Transcribed Image Text:1 A F(s) !! (s + 3)2 + 6 ー3 B F(s) = (s - 3)2 + 36 1 F(s) = (s - 3)2 + 6 6. D F(s) = (s - 3)2 + 36 6. E F(s) (s - 3)2 + 6 ー 1 F F(s) = (s - 1)2 + 12 6. G F(s) = S + 3)2 + 36 2 H F(s) = (s + 1)2 + 12
Given the function
f(1) = e3 sin(6 1)
Use the Laplace Transform table to convert this function into F(s).
f(t)
F(S)
1
1
S - A
N!
SN + 1
B
sin (B t)
s2 + B2
S
cos( B t)
s2
+ B2
N!
N eAt
(s – A)N+ 1
В
eA! sin(B t)
(s - A)2 + B2
S - A
eA cos(B t)
(s - A)? + B?
Transcribed Image Text:Given the function f(1) = e3 sin(6 1) Use the Laplace Transform table to convert this function into F(s). f(t) F(S) 1 1 S - A N! SN + 1 B sin (B t) s2 + B2 S cos( B t) s2 + B2 N! N eAt (s – A)N+ 1 В eA! sin(B t) (s - A)2 + B2 S - A eA cos(B t) (s - A)? + B?
Expert Solution
steps

Step by step

Solved in 2 steps with 2 images

Blurred answer