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Answer the following question.
If then write its inverse.
If $(\sim P \implies Q)$ then write its inverse.
Answer
Answer
AIGiven $\sim P \Rightarrow Q$. Inverse: negate both the antecedent and the consequent.
Inverse: $\sim(\sim P) \Rightarrow \sim Q$, i.e. $P \Rightarrow \sim Q$.
From ISC 2017 Computer Science Paper 1, question 1(e)(i).
Check your working with the Boolean algebra solver: the steps law by law, the K-map and the logic circuit for any expression.