Use appropriate algebra and Theorem 7.2.1 to find the given inverse Laplace transform e-s s(s+1) a. (1+e¹)u(t-1) b. (1-te¹)u(t-1) c. (1-e¹)u(t-1) d. (1-e¹)u(t-1)
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- Find the inverse transform of the equation below. V(s) = (1-3s) / (s^2+8s+21) A [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] + [3*cos(sqrt(5)t)*e^(-4t)] B [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(-4t)] - [3*cos(sqrt(5)t)*e^(-4t)] C [(13*sqrt(5)/5)*sin(sqrt(5)t)*e^(4t)] - [3*cos(sqrt(5)t)*e^(-4t)] [(13*sqrt(5)/5)*cos(sqrt(5)t)*e^(-4t)] - [3*sin(sqrt(5)t)*e^(-4t)] E [(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)] - [3*cos(sqrt(5)t)*e^(4t)]choose the correct answer from the following options the fourier Transform of the following signals is:-e^(-3t) u(t) * O 1/(3-jw) O 1/(3+jw) 3/(1-jw) O 3/(1+jw)Find the inverse transform of the equation below. A(s) = (86s - 78) / (s+3)(s-4)(5s-1) A e^(t/5)+2e^(4t)-3e^(-3t) В e^(-t/5)+2e^(-4t)-3e^(-3t) c) e^(t/5)+2e^(4t)+3e^(-3t) D e^(t/5)+2e^(-4t)-3e^(-3t) E e^(t/5)-2e^(4t)-3e^(-3t) F e^(t/5)+2e^(4t)-3e^(3t) G e^(t/5)-2e^(4t)+3e^(-3t)
- Find the Fourier transform of 1 0How to find the inverse Laplace transform of the expression? (3s-5) / (4s2+4s+1)L{te-2tcos2t} Using Laplace transform solvedsuppose x (t) hasFourier transform X (w) = e^¯w find Determine transforms of x (2t) and x (t + 1)f(x)= 2+ Show that fe L²(R) and find the L2-norm of the Fourier transform ofIf the Fourier transform of a continuous time signal x(t) is X(j@), then, the Fourier transform of the signal x(t) time scaled by a factor 18 1SEE MORE QUESTIONS