Create a truth table for NOT$[($A AND B$)$ OR $($NOT$($A$)$ AND NOT$($B$))].$ How can

the statement be simplified using at most one Boolean operator? For example $($A

AND B$)$ is potentially valid answer as it only includes the AND operator. $($NOT$($A$)$

AND B$)$ is incorrect as it includes both the NOT and the AND operators.