Prove that
Sin o - 2sin^3 o / 2cos^3 -cis o = tan o
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Answer:
Step-by-step explanation:
LHS:
sin o (1-2sin^2 o) / cos o(cos^2o-1)
as sin o/ cos o=tan o
tan o (1-2sin^2 o)/(cos^2o-1)
as sin^2o=1-cos^2o
tan o (1-2(1-cos^2o) / (cos^2o-1))
tan o(cos^2o-1/cos^2o-1)
tan o * 1= RHS
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