1. If L{f(t)} = F(s), then A) L{eat f(t)} = F(s + a) B) L{eat f(t)} = F(s-a) 2. What is the Laplace transform of the given function 1/1 2\s 1/1 F(s) = ²2²/²2 ( 5₁ - 5² + 4) 3. Given f(t) = e4t, what is L{t²f(t)}? 1 (s - 4)² 1 A) B) A) B) F(s) = - (s - 4)² + S s²+16/ S C) D) L{eat f(t)} = F(s)eat L{eat f(t)} = F(sa)eat f(t) = cos² (2t)? 1/1 - (+²²+4) 1/1 = + C) D) F(s) C) D) F(s) =: - 2 s²+16/ 2 (s-4)³ 2 (s-4)³
1. If L{f(t)} = F(s), then A) L{eat f(t)} = F(s + a) B) L{eat f(t)} = F(s-a) 2. What is the Laplace transform of the given function 1/1 2\s 1/1 F(s) = ²2²/²2 ( 5₁ - 5² + 4) 3. Given f(t) = e4t, what is L{t²f(t)}? 1 (s - 4)² 1 A) B) A) B) F(s) = - (s - 4)² + S s²+16/ S C) D) L{eat f(t)} = F(s)eat L{eat f(t)} = F(sa)eat f(t) = cos² (2t)? 1/1 - (+²²+4) 1/1 = + C) D) F(s) C) D) F(s) =: - 2 s²+16/ 2 (s-4)³ 2 (s-4)³
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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