Which logical law simplifies ¬(P∨(Q∧R))\neg(P \lor (Q \land R))¬(P∨(Q∧R)) to ¬P∧(¬Q∨¬R)\neg P \land (\neg Q \lor \neg R)¬P∧(¬Q∨¬R)?
De Morgan's Laws
Distributive Law
Commutative Law
Absorption Law