Laplace transform for the function below
Find the Laplace transform of the function f(t). f(t) = sin 3t if 0 <t< < 41; f(t) = 0 ift> 41 5) Click the icon to view a short table of Laplace transforms. F(s) = 0
The Laplace transform of the following time function f (t) = 2t2 + e-2t sin 3t is
6. Find the Laplace transform L{f} of the function f below. f(t) = 7t - sin(8t) + 3t cos(4t)
1. Find the Laplace transform of the function f(t) = 1 + 2t + 3e-3t - 5 sin(4t). Solution: 2. Find the inverse Laplace transform of F(s) = 7+ (8 + 4)(18 - 3s) (s - 3)(s – 1)(s + 4)" Solution:
(1 point) Find the Laplace transform of f(t) = 2tet sin(3t) F(8) = 6/(s^4-2s^3+105^2) Preview My Answers Submit Answers
Calculate the Laplace transform of the following time functions by applying the Laplace transform properties: f) f(t) = 3t cos(t) g) f(t) = 3t sin(3t) h) f(t) = 2te*** – 3t sin(t) i) f(t) = t sin(3t) + 2t cos(t) j) f(t) = 5sin(t)/(3t)
use Laplace transform to solve! 10. 0 , y"(0) 1 . 0 , y,(0) sin(3t) , y(0) y" + 2y"-у,-2y
Find Laplace Transform Find the Laplace transform F(s) = ({f(t)} of the function f(t) = 4 + 4 + sin(8t). F(s) = ({4+4+" + sin(8t)} =
2. Find the Laplace transform of the following functions (a) f(t)3t+4 (b) cos(2Tt) (c) sin(2t T) (d) sin(t) cos(t) "Use Trig. Identity" (e) f(t) te 2t use first shifting theorem
Problem 2: Find the Laplace transform of the following function f(t) = t3e2t + 2e-4t cos 4t + 5t2 sin 3t.