Show following equivalence without considering the truth table.
(šĢ ā§( šĢ ā§š)) āØ(š ā§š) āØ(š ā§š)āš
(¬pā§(¬qā§r))āØ(qā§r)āØ(pā§r)ā(rā§(¬qā§Ā¬p))āØ(rā§(qāØp))ā(\lnot p \land(\neg q \land r))\lor(q\land r) \lor(p\land r)\leftrightarrow(r \land(\neg q \land \neg p))\lor(r\land (q\lor p)) \leftrightarrow(¬pā§(¬qā§r))āØ(qā§r)āØ(pā§r)ā(rā§(¬qā§Ā¬p))āØ(rā§(qāØp))ā
ārā§((¬pā§Ā¬q)āØ(qāØp))ārā§(¬(pāØq)āØ(pāØq))ārā§1ār\leftrightarrow r\land ((\lnot p \land \lnot q) \lor (q \lor p)) \leftrightarrow r\land (\lnot(p\lor q) \lor (p\lor q)) \leftrightarrow r\land 1 \leftrightarrow rārā§((¬pā§Ā¬q)āØ(qāØp))ārā§(¬(pāØq)āØ(pāØq))ārā§1ār
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