Find the inverse Laplice transform.

$($a$)\frac{2+3s}{(s^2+1)(s+2)(s+1)}$

$($b$)\frac{3s^2+2s+1}{(s^2+1)(s^2+2s+2)}$

$($c$)\frac{3s+2}{(s-2)(s^2+2s+5)}$

$($d$)\frac{3s^2+2s+1}{(s-1{)}^2(s+2)(s+3)}$

$($e$)\frac{2s^2+s+3}{(s-1{)}^2(s+2{)}^2}$

$($f$)\frac{3s+2}{(s^2+1)(s-1{)}^2}$

Just F please!