cos^{6}A+sin^6A=1÷4(1+3cos^2A)
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cos^6 A+sin^6 A
=(cos^2 A)^3+(sin^2 A)^3
=(cos^2 A+sin^2 A)(cos^4 A+sin^4 A−cos^2 A sin^2 A)
=1⋅[(cos^2 A+sin^2 A)^2−3cos^2 A sin^2 A]
=1 − 3(sin2 A)^2 / 4
=4−3(1−cos^2 A) / 4
=1+cos^2 2 A / 4
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