The dual of converse of the conditional ( p ∨ q ) →∼ q is logically equivalent to

Converse of {( p ∨ q ) →∼ q } is { ∼ q → ( p ∨ q )} \ Which is logically equivalent to q ∨ ( p ∨ q ) ≡ ( p ∨ q ) Dual of ( p ∨ q ) is ( p ∧ q ) \end{document}

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The dual of converse of the conditional $(p \lor q) \to\sim q$ is logically equivalent to

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Converse of ${(p \lor q) \to\sim q}$ is ${\sim q \to (p \lor q)}$ \ Which is logically equivalent to $q \lor (p \lor q) \equiv (p \lor q)$ Dual of $(p \lor q)$ is $(p \land q)$ \end{document}

Stream:JEESubject:MathematicsTopic:Mathematical ReasoningSubtopic:Mathematical Reasoning

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