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A F(s). s2 + 4 1 B F(s) s? + 2 1 ©F(s) S - 2 DF(s). S + 2 S E F(s) s2 + 4 S - 2 FF(s) = (s - 2)2 + 4 2.

A F(s). s2 + 4 1 B F(s) s? + 2 1 ©F(s) S - 2 DF(s). S + 2 S E F(s) s2 + 4 S - 2 FF(s) = (s - 2)2 + 4 2.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 65E
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2 A F(s) s2 + 4 B F(s) = s2 + 2 1 © F(s) = S - 2 1 DF(s) = S + 2 S E F(s) = s2 + 4 S - 2 F F(s) = (s - 2)2 + 4 F
Transcribed Image Text:2 A F(s) s2 + 4 B F(s) = s2 + 2 1 © F(s) = S - 2 1 DF(s) = S + 2 S E F(s) = s2 + 4 S - 2 F F(s) = (s - 2)2 + 4 F
Given the function f(t) = cos(21) Use the Laplace Transform table to convert this function into f(t). f(t) F(S) 1 1 S 1 S - A N! sN + 1 В sin (B t) s2 + B2 S cos (B t) s2 + B2 N! N eAt (s - A)N + 1 В eAl sin( B t) (s - A)2 + B2 S - A eAl cos(B t) (s - A)2 + B2
Transcribed Image Text:Given the function f(t) = cos(21) Use the Laplace Transform table to convert this function into f(t). f(t) F(S) 1 1 S 1 S - A N! sN + 1 В sin (B t) s2 + B2 S cos (B t) s2 + B2 N! N eAt (s - A)N + 1 В eAl sin( B t) (s - A)2 + B2 S - A eAl cos(B t) (s - A)2 + B2
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