What is the inverse transform of F(s) = In (s'/Vs2 +4s +5}
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- Find the inverse Laplace transform f(t)=L^(−1){F(s)} of the function F(s)=(2s^3−7s^2+32s−7)/[(s^2+16)(s^2+1)].Find the inverse Laplace transform of F(x) = 4s^2−2s+2/(s2−4)(s)Find the inverse transform of the equation below. V(s) = (1-3s) / (s^2+8s+21) [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] - A [3*cos(sqrt(5)t)*e^(4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^{-4t)] - В [3*cos(sqrt(5)t)*e^{-4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - [3*cos(sqrt(5)t)*e^{(4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] + D [3*cos(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*cos(sqrt(5)t)*e^(-4t)] - E [3*sin(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - F [3*cos(sqrt(5)t)*e^(-4t)]
- I don't understand why the four transform F{(a/sqrt(pi))*e^-a^2*x^2)}=e^-alpha^2/4a^2. Can you please explain it to me . Thank youWhat is the substitute of the expression (9+x²)³/2 dx if f (9 +x²)3/2 method? is transform by trigo substitutionFind the Fourier Cosine Transform of the function f(x) = ae^(-bx) if x > 0 if a = 15.1 and b = 4 . Then, evaluate the transform if w = 15.