k) f(t)= t³ cos(3t)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 80E
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Differential Equations #2k
2. Determine the Laplace transform of the given function.
a) f(t) = e³¹14
c) f(t)=e" sin(3r)
e) f(t) = est cos² (5t)
g) f(t) = (t - 3)²U3(t)
i) f(t) = 1²U3(t)
k) f(t) = t³ cos(3t)
2-(0)
100002
b) f(t) = 2e³t - 3te²t
d) f(t)= ecosh(21)
f) f(t)= e' cost + e' sin² (31)
h) f(t) = e³(¹-²)U₂ (t)
j) f(t) = e(¹-4) (t-1)² U₂ (1)
1) f(t) = te³ sin(2t)
Transcribed Image Text:2. Determine the Laplace transform of the given function. a) f(t) = e³¹14 c) f(t)=e" sin(3r) e) f(t) = est cos² (5t) g) f(t) = (t - 3)²U3(t) i) f(t) = 1²U3(t) k) f(t) = t³ cos(3t) 2-(0) 100002 b) f(t) = 2e³t - 3te²t d) f(t)= ecosh(21) f) f(t)= e' cost + e' sin² (31) h) f(t) = e³(¹-²)U₂ (t) j) f(t) = e(¹-4) (t-1)² U₂ (1) 1) f(t) = te³ sin(2t)
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