Evaluate = cos4A _ cos2A = sin4A _ sin2A
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Cos 4 A - Cos2A
= (cos2A)2 - (cosA)2
= (1- sin2A)2 - cos2A
= 1 + sin4A - 2sin2A -( 1- sin2A)
=1+ sin4A - 2 sin2A -1 + sin2A
=sin4A - sin2A
since LHS = RHS
hence proved.
= (cos2A)2 - (cosA)2
= (1- sin2A)2 - cos2A
= 1 + sin4A - 2sin2A -( 1- sin2A)
=1+ sin4A - 2 sin2A -1 + sin2A
=sin4A - sin2A
since LHS = RHS
hence proved.
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