If \displaystyle \sin A + \sin^2 A = 1sinA+sin2A=1 and \displaystyle a \cos^{12} A + b \cos^8 A + c \cos^6 A - 1 = 0acos12A+bcos8A+ccos6A−1=0 then \displaystyle b+\frac{c}{a}+b = ?b+ac+b=?
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Explanation:
If \displaystyle \sin A + \sin^2 A = 1sinA+sin
2
A=1 and \displaystyle a \cos^{12} A + b \cos^8 A + c \cos^6 A - 1 = 0acos
12
A+bcos
8
A+ccos
6
A−1=0 then \displaystyle b+\frac{c}{a}+b = ?b+
a
c
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Refer to the Attachment.
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