Consider the following Sum of Products expression, $F$.
$F= ABC + \overline{A} \: \: \overline{B}C + A\overline{B}C + \overline{A}BC + \overline{A} \: \overline{B} \: \overline{C}$
The equivalent Product of Sums expression is
- $F= (A+\overline{B}+C) (\overline{A}+B+C) (\overline{A}+\overline{B}+C)$
- $F= (A+\overline{B}+\overline{C}) (A+B+C) (\overline{A}+\overline{B}+\overline{C})$
- $F= (\overline{A}+B+\overline{C}) (A+\overline{B}+\overline{C}) (A+B+C)$
- $F= (\overline{A}+\overline{B}+C) (A+B+\overline{C}) (A+B+C)$