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If f(x)=8sin^6x - cos^2x. Find f'(\pi /4.
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Dec 4, 2017
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If f(x)=8sin^6x - cos^2x. Find f'(
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f'(x) = 48(sin(x))^5*cos(x)- 2cos(x)(-sin(x))
= 48(sin(x))^5*cos(x)+ 2cos(x)sin(x)
f'(π/4)= 48(sin(π/4))^5*cos(π/4)+ 2cos(π/4)sin(π/4)=7.
The final answer is 7
.
Hope this helps~
Tobias Leupold
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Dec 8, 2017
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Tobias Leupold
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