(cesecA- sinA)(secA-cosA)
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Step-by-step explanation:
(cosec A - sin A )(sec A - cosA)
= {1/ sin A - sinA }{1/ cos A - cos A }
={(1-sin^2A)/sin A }{(1-cos^2A )/cosA}
= (cos^2A)/sinA • sin^2A/cosA
= cosA• sinA
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cosecA×secA-cosecA×cosA-sinA×secA+sinA×cosA
=1/sinA×1/cosA-1/sinA×cosA-sinA×1/cosA+sinA×cosA
=1-cos^2A-sin^2A+sin^2A×cos^2a.
sinA×cosA
=1-(sin^2A+cos^2A)+sin^2A×cos^2A
sinA×cosA
=1-1+sinA×sinA×cosAcosA
sinA×cosA
=0+sinA×sinA×cosA×cosA
sinA×cosA
=sinA×sinA×cosA×cosA
sinA×cosA
=sinA×cosA
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