Simplify the expression ¬(A∧(¬B∨C))\neg(A \land (\neg B \lor C))¬(A∧(¬B∨C)) using De Morgan's laws.
¬A∨(B∧¬C)\neg A \lor (B \land \neg C)¬A∨(B∧¬C)
¬A∧(B∨¬C)\neg A \land (B \lor \neg C)¬A∧(B∨¬C)
¬A∨(¬B∧C)\neg A \lor (\neg B \land C)¬A∨(¬B∧C)
¬A∧(¬B∨C)\neg A \land (\neg B \lor C)¬A∧(¬B∨C)