(Solution Library) Use truth tables to verify, or otherwise, the following equivalences. ≠g(p wedge; ≠g q) ∨ ≠g r \equiv ≠g p ∨ q ∨
Question: Use truth tables to verify, or otherwise, the following equivalences.
- \(\neg(p \wedge \neg q) \vee \neg r \equiv \neg p \vee q \vee \neg \gamma\)
- \(p \rightarrow q \equiv-p \vee q\)
- \(p \wedge(q \vee r) \equiv(p \wedge q) \vee(p \wedge r)\)
- \(p \rightarrow q=p \wedge \neg q \rightarrow F\)
- \(\neg((p \wedge \neg q) \wedge(r \vee(p \wedge \neg q))) \equiv \neg p \vee q\)
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