Which expression is logically equivalent to ¬(A ⟹ ¬B)\neg(A \implies \neg B)¬(A⟹¬B)?
A∧BA \land BA∧B
A∨BA \lor BA∨B
¬A∨B\neg A \lor B¬A∨B
¬A∧B\neg A \land B¬A∧B