$3\mathrm{.}4$ Simplify the following Boolean functions, using K$-$maps:

$1.($a$)*$ F $($x$,$ y$,$ z$)=\backslash$Sigma $(2,3,6,7)$

$2.($b$)*$ F $($A$,$ B$,$ C$,$ D$)=\backslash$Sigma $(4,6,7,15)$

$3.($c$)*$ F $($A$,$ B$,$ C$,$ D$)=\backslash$Sigma $(3,7,11,13,14,15)$

$4.($d$)*$ F $($w$,$ x$,$ y$,$ z$)=\backslash$Sigma $(2,3,12,13,14,15)$

$5.($e$)$ F $($w$,$ x$,$ y$,$ z$)=\backslash$Sigma $(11,12,13,14,15)$

$6.($f$)$ F $($w$,$ x$,$ y$,$ z$)=\backslash$Sigma $(8,10,12,13,14)$

$7.($g$)$ F $($w$,$ x$,$ y$,$ z$)=\backslash$Sigma $(0,1,4,5,10,11,14,15)$

$8.($h$)$ F $($w$,$ x$,$ y$,$ z$)=\backslash$Sigma $(2,3,6,7,8,9,12,13)$

Instructions: No need for simplifying I just need the drawing of the corresponding logic gate diagram for the following questions in $3\mathrm{.}4$