" If "p,q" and "r" are "3" statements,then the truth value of "((-p vv q)^^sim r)rArr p" is "

If p, q and r anre 3 statements, then the truth value of ((-p vv q) ^^ r) implies p is

If p, q and r anre 3 statements, then the truth value of ((-p vv q) ^^ r) implies p is

The truth table of (~p) vv q rArr p is

The truth table of p vv (~q) rArr p is

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.

If p, q and r are three logical statements then the truth value of the statement (p^^~q)vv(qrarr r) , where p is true, is

If p, q and r are three logical statements then the truth value of the statement (p^^~q)vv(qrarr r) , where p is true, is

construct truth table for (p vv q)vv(r ^^ ~q)