What is the dual of the expression (P∨¬Q)∧(R∨True)(P \lor \neg Q) \land (R \lor True)(P∨¬Q)∧(R∨True)?
(P∧¬Q)∨(R∧False)(P \land \neg Q) \lor (R \land False)(P∧¬Q)∨(R∧False)
(P∨¬Q)∧(R∨False)(P \lor \neg Q) \land (R \lor False)(P∨¬Q)∧(R∨False)
(P∧¬Q)∨(R∧True)(P \land \neg Q) \lor (R \land True)(P∧¬Q)∨(R∧True)
(P∨¬Q)∧(R∧True)(P \lor \neg Q) \land (R \land True)(P∨¬Q)∧(R∧True)