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is the derivative function of: f(x)= sqrt[4]{x} cosx help please...
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Please write it claerly. Is the Sqrt is common?
question is not clear!
\[f(x)= \sqrt[4]{x} cosx\]
use chain rule \[ f'(x) = \frac{d (x \cos (x))^{1/4}}{d (x \cos (x))} \times { d (x\cos (x)) \over dx}\]
http://www.wolframalpha.com/input/?i=differentiate+%28x+cos+x%29^%281%2F4%29
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apply te product rule \[\left(gh\right)^\prime=gh^\prime+g^\prime h\] \[f(x)=\sqrt[4]x\cos x=x^{1/4}\cos x\] \[=-x^{1/4}\sin x+\frac 14x^{-3/4}\cos x\] \[=-\sqrt[4]x\sin x+\frac {\cos x}{4x^{3/4}}\]
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