PT (1+sin2A)/cos2A = (cosA+sinA)/cosA-sinA
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Step-by-step explanation:
cosA1−tanA+sin2AsinA−cosALHS=cosA1−tanA+sin2AsinA−cosA
=cosA1−sinAcosA+sin2AsinA−cosA=cosA1−sinAcosA+sin2AsinA−cosA
=cos2AcosA−sinA+sin2AsinA−cosA=cos2AcosA−sinA+sin2AsinA−cosA
=−cos2AsinA−cosA+sin2AsinA−cosA=−cos2AsinA−cosA+sin2AsinA−cosA
=−cos2A+sin2AsinA−cosA=−cos2A+sin2AsinA−cosA
=sin2A−cos2AsinA−cosA=sin2A−cos2AsinA−cosA
=(sinA+cosA)(sinA−cosA)sinA−cosA
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