prove that sinA.sin2A+sin3A. sin6A/sinA.cos2A+sin3A.cos6A=tan5A
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(sinAsin2A + sin3Asin6A)
sinAcos2A + sin3Acos6A
2sinAsin2A + 2sin3Asin6A)
2sinAcos2A + 2sin3Acos6A
cosA - cos3A + cos3A - cos9A
sin3A - sinA + sin9A - sin3A
cosA - cos9A
sin9A - sinA
2 sin (A+9A)/2 sin(9A-A)/2
2 cos(9A+A)/2sin(9A-A)/2
sin5A sin4A
cos5A sin4A
= tan 5A
proved
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