sin ⁶A/2 + cos ⁶A/2 = ¼(1+ cos²A)
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Answer:
Explanation:
Given: sin(2cos−1(45))
Use the identity sin(2A)=2sin(A)cos(A)
2sin(cos−1(45))cos(cos−1(45))
The cosine of its inverse yields its argument:
2sin(cos−1(45))(45)
Perform the multiplication:
85sin(cos−1(45))
Use the identity #sin(A) = +-sqrt(1-cos^2(A))
±85√1−cos2(cos−1(45))
Again, the cosine of its inverse yields its argument:
±85√1−(45)2
±85√2525−1625
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