The Boolean Expression `(p^^~ q)vv q vv(~ p^^q)` is equivalent to

The Boolean Expression (p^^~ q)vvqvv(~ p^^q) is equivalent to : (1) ~ p^^q (2) p^^q (3) pvvq (4) pvv~ q

~(pvvq)vv(~p^^q) is equivalent to

The Boolean expression ~(pvvq)vv(~p^^q) is equivalent to (1) ~p (2) p (3) q (4) ~q

The Boolean expression ~(pvvq)vv(~p^^q) is equivalent to (1) ~p (2) p (3) q (4) ~q

If the Boolean expression (p oplusq)wedge (~p Theta q) is equivalent to p wedge q , where oplus, Theta in {vee, wedge} , then the ordered pair ( oplus, Theta ) is

The proposition ~p vv( p ^^ ~ q) is equivalent to

(~(pvvq))vv(~p^^q) is logically equivalent to

(p to q) wedge (q to -p) is equivalent to

The Boolean expression ~(p rArr (~q)) is equivalent to:

The proposition ~(p vv ~q) vv ~(p vv q) is logically equivalent to