2s – 3 - 1. F (s) (s – 2)²(s + 5) 2s 2. G(s) = s2 + 8s + 25

Q: f(t)=sin(t), t², 0≤t≤n π ≤ t < 2π t≥ 2π

A:

Q: e-4s 17. Y(s) = s3

A:

Q: 1 F(s) = s(s² +2s + 2)

A:

Q: 16s+20 9. 4s2-2 8 10. s2+4s

A:

Q: si |x| < a 1. f(x) = [1 0 en otro caso ||

A:

Q: A. B. Determine the Fourier transform of the following: f(t) = {te- C. D. F(w) F(w) = F(w) = F(w) =…

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Q: 2e-2s 22. F(s) = s2 – 4

A:

Q: b) F(s) = |NIN S (s+2)²+4

A: Inverse Laplace transform

Q: 7) f(x)= xe-x 0 if -1<x<0 otherwise

A: Formula for the Fourier Transform of fx is  Fw=∫-∞∞fxeiwxdx  We are given fx=xe-xif…

Q: 5s+3 6s F(s) = (5s2+4s+1) -- 9 s2 +7

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Q: F(s)= (s +1)es» s²(s + 2) -5s

A:

Q: s(1) = {" 0 1+ jwe ¹+jw (-w+j)² Given: f(t) a.) -t te -1<t<0 otherwise

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Q: 10s2+5s+4 F(s) (s³–6s²+11s-6)(s³)

A:

Q: F(s)= F(s)= (s +1)e$• (s +1e-Ss s°(s + 2) S

A:

Q: The question involves finding the inverse Fourier Transform of the following functions:

A: see the attachment given below for details.Explanation:

Q: 1 Y(s) : s2 + 7s + 10 a. y(t) =(e-5t – e24) b. y(t) =(e-5t + e²') c. y(t) =(e5t - e-2t) d. y(t)…

A:

Q: N (z−2)²

A: Follow the steps.

Q: X(z) = z² N N (2--/-)² (2-²) 3/

A:

Q: 5: F(s) = (+2s+1) +7

A:

Q: 2s2 + 5s - 6 s3 - 3s2 – 13s + 15 69 3 69 A. f(t) = " e5t -1et C. f(t): est +1et 3 -3t 32 -3t 32 16…

A: L-12sz+5s-6s3-3s2-13s+15Take the partial fraction of…

Q: t, f(t) = 2t - 1, 0, 0 < t < 1 0<t<2 otherwise

A: