$(4)1)$ For the following given function, $F,$ find the minterm and Maxterm expansions in canonical

SOP and POS forms, respectively, for both $F$ and its complement.

$(4]2)$ Implement the following function using a NOT$-$AND$-$OR network and then convert the

network to all NAND network. $($Please$,$ use straight lines for connections. Use shaded areas

to neatly outline your gates$)$

$F=\frac{A}{b}ar(C)D+\frac{A}{b}ar\frac{B}{b}ar(C)\frac{+}{b}ar(A)B\frac{+}{b}ar(D)$

$5$

$[2]3)$ Dave can cat Candy $($C$)$ if he does his Homework $($ H $)$ and he does not make a Mess $($M$),$ or

if his father is Happy $($F$),$ or if his sister is not Jealous $($J$).$ Write a Boolean expression for C

as a function of the four variable, H$,$ M$,$ F$,$ and J$.$ Please explain