sim[p vv(sim q)]" is equal to "

~[ p vv (~q)] is equal to-

~[ p vv (~q)] is equal to-

If S^(*)(p,q) is the dual of the compound statement S(p,q) then S^(*)(sim p,sim q) is equivalent to-

((p^^q)vv(p vv sim q))^^(sim p^^sim q) is equivalent to (A)sim p^^sim q(B)p^^sim q(C)p vv sim q(D)sim p vv q

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

The negation of sim s vv(sim r^^s) is equivalent to : (1) s^^sim r(2)s^^(r^^sim s)(3)s vv(r vv sim s)(4)s^^r

The negation of the statement q vv(p^^sim r) is equivalent to

The statement sim(sim p rarr q) is equivalent to (A)p vv sim q(B)sim p^^q(C)sim p^^sim q(D)sim p vv q

(sim p vv sim q) is logically equivalent to

The proposition (sim p)vv(p^(-)q) is equivalent to