sim p vv sim q" is logically equivalent to "

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

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

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

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

(p^^sim q)vv q is logical equivalent to (a)p vv q(b)sim P(c)p(d)sim q

The incorrect statement is p rarr q is logically equivalent to -p vv q. If the truth-values of p,qr are T,F,T respectively,then the truth value of (p vv q)^^(q vv r) is T .sim(p vv q vv r)-=sim p^^sim q^^sim r The truth value of p^^sim(p^^q) is always T.

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

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

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