Apply the translation theorem to find the inverse Laplace transform of the following function. 6s+9 F(s) = S²-8s +41 L-' {F(s)} = t Table of Laplace transforms f(t)=¹(F(s)} L{f(t)} = F(s) f(t)=¹(F(s)) L{f(t)} = F(s) (s> 0) cos kt (s>0) sin kt 2 TETE n! (s> 0) cosh kt (s> |k|) s²-4² г(а+1) (s> 0) sinh kt (s>a) tª 1 S 1 n+1 1 s-a s²+k² k S k s²-K² (please enter an expression + as the variable) using n! (s-a)+1 (s>0) (s > 0) (s> |kl) (s>a)

What is the Fourier Transform of sinc(2*x) ? Please show your work. I'm so confused

use fourier transform along with the second shift theomre to find the transfrom and the inverse transform