1.If the Boolean expression (p⇒q)⇔(q∗(¬p))(p \Rightarrow q) \Leftrightarrow (q * (\neg p))(p⇒q)⇔(q∗(¬p)) is a tautology, then the Boolean expression p∗(¬q)p * (\neg q)p∗(¬q) is equivalent to:a.q⇒pq \Rightarrow pq⇒pb.¬q⇒p\neg q \Rightarrow p¬q⇒pc.p⇒¬qp \Rightarrow \neg qp⇒¬qd.p⇒qp \Rightarrow qp⇒qLogin to continueOnly logged in users canattempt or see the solution.
