(1 + Tan²-A) (1 - Sin³A) = 1 show that
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Answer:
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Step-by-step explanation:
Identity : sec2A−tan2A=1
LHS=(1+tan2A)(1+tan2A1)
=(sec2A)tan2Asec2A
=cos2A1cos2Asin2Acos2A1
=sin2Acos2A1
=sin2A(1−sin2A)1
=sin2A−sin4A1
=RHS
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