No p is q Verify the indicated definition in Problems 1518 from Table 3.9 using a truth
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No p is q
Verify the indicated definition in Problems 15–18 from Table 3.9 using a truth table.
Table 3.9
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Either p or q pq (pvq)^~(p^q) TT F TF FT FF T T F Neither p nor q p unless q ~q p ~(pvq) F T F T F T T F p because q (p^q)^(qP) T F F LL No p is q p~q F T T T
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