Archangel Macsika
using truth tables, verify each of the following equivalences using basic equivalences 1)((P∧Q∧R)→S∧(R→(P ∨ Q ∨ S))≡R∧(P↔Q)→S 2)((P∧Q)→R)∧(Q→(S∨R))≡Q∧(S→P)→R
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1.) ((P∧Q∧R)→S∧(R→(P ∨ Q ∨ S))≡R∧(P↔Q)→S is verified according to the table
b.) ((P∧Q)→R)∧(Q→(S∨R))≡Q∧(S→P)→R
This relation is not verified.