Question:

The inverse of the statement \[ (p \land \neg q) \to r \] \text{is:}

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The inverse of an implication is formed by negating both the hypothesis and conclusion.
Updated On: Jan 12, 2026
  • \( (\neg p \lor \neg q) \to r \)
  • \( (\neg p \lor q) \to r \)
  • \( (\neg p \lor q) \to \neg r \)
  • None of these
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The Correct Option is C

Solution and Explanation

Using logical equivalences, the inverse of the statement \( (p \land \neg q) \to r \) is \( (\neg p \lor q) \to \neg r \).
Final Answer: \[ \boxed{(\neg p \lor q) \to \neg r} \]
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