Prove that :
cos(44°-A) . cos(44+A) + cos(46-A) . cos(46+A) = cos2A
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Answer:
cos^2(44)cos^2A
-sin^2(44)sin^2A+cos^2(46)cos^2A-sin^2(46)s
= cos^2A{cos^2(44)+cos^2(46)}-sin^2A{sin^2(44)+sin^(46)}
=cos^2A{sin^2(46)+cos^2(46)}-sin^2A{cos^2(46)+sin^2(46)}
=cos^2A×1- sin^2A×1
= cos2A
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