Compute the following inverse Laplace transforms: 5 (a) C-1 ((1+1) (b) L-13+28 82+4 (c) L-1 ((s+1) 84 (d) L-1 3+s (8-2)(s+1)
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- Find the inverse Fourier transform of 27 + 8(w). (a) 1+8(t) (b) +8(t) (c) +27 8(t) (d) 1+ 27 8(t) O (a) O (b) O () O (d) Moving to another question will save this response. Type here to search opDetermine the inverse Laplace transform of each of the following functions: 8(s + 1)(s + 3) (a)- s(s + 2)(s + 4) 2- 25 + 4 (b) - (s + 1)(s + 2)- 2 + 1 (c) (s + 3)(s + 4s + 5)Find the Inverse Laplace transform for each of the following functions (a) A(s) 5s-44 (5-6)² (5+1) e-s (d) C(s) = cot-1 (c) B(s) 2s² - 11 (s-3) 20 Vs+7 2s (d) D(s) In (
- Find the inverse Laplace transform of the following expression. (5s2-23s-26) / (s+2)(s-2)(s-2)Find the Fourier Cosine Transform of the function if a = 4, b = 9, and c = 6 . Then, evaluate the transform if w = 21Determine the Fourier transform of: f(t) = (t-3)² e-8t H(t-3) Your answer should be expressed as a function of w using the correct syntax. Fourier transform is F(w) = Skipped
- Find the inverse Laplac Transform of the following functions: (i) 과 1 s2+2s+1 2 (ii) s3 –s2+s–1 (iii) 2s+4 (s+1)(s²–2)Calculate the inverse Laplace transform: L-1 { 6s 4 - 2s2s 3Compute the Fourier transform of the following function: f(x) = e-a(r-x0)²+iqx (5) where a > 0 and q and xo are real. Instead of integrating by brute force, you might want to Fourier transform a simpler function (which we discussed in class and you did key steps for on a practice assignment!) and then think about what happens when you change it in certain ways.