Prove that $( q \wedge ( p \rightarrow \neg q ) ) \rightarrow \neg p$ is a tautology using propositional equivalence and the laws of logic.

Name: Prove that $( q \wedge ( p \rightarrow \neg q ) ) \rightarrow \neg p$ is a tautology using propositional equivalence and the laws of logic.
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The Answer of Prove that $( q \wedge ( p \rightarrow \neg q ) ) \rightarrow \neg p$ is a tautology using propositional equivalence and the laws of logic.

Prove That (q∧(p→¬q))→¬p( q \wedge ( p \rightarrow \neg q ) ) \rightarrow \neg p(q∧(p→¬q))→¬p

Prove That $( q \wedge ( p \rightarrow \neg q ) ) \rightarrow \neg p$