" 14) The equivalent of "(p rarr sim p)vv(sim p rarr p)" is "

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The statement (p rarr sim p) ^^ (sim p rarr p) is

logically equivalent to sim(sim p rArr q) is

The statement (p rarr q)vv(q rarr p) is

The equivalent of (Pto~p)vv(~pto"p") is :

p rArr p vv q is

The proposition (p rarr ~ p) ^^(~ p rarr p) is a

The negation of p rarr (~ p vv q) is

The contrapositive of p rarr(sim q rarr sim r) is