Question
sin A−2 sin3A2 cos3A−cos A=
Answer: Option C
:
C
sinA−2sin3A2cos3A−cosA=sinA(1−2sin2A)cosA(2cos2A−1)
=sinA(sin2A+cos2A−2sin2A)cosA(2cos2A−(sin2A+cos2A))
=sinA(cos2A−sin2A)cosA(cos2A−sin2A)
=tanA
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:
C
sinA−2sin3A2cos3A−cosA=sinA(1−2sin2A)cosA(2cos2A−1)
=sinA(sin2A+cos2A−2sin2A)cosA(2cos2A−(sin2A+cos2A))
=sinA(cos2A−sin2A)cosA(cos2A−sin2A)
=tanA
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