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Let f(x)=arctan(√4x−1). Find f′(x)
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do you mean \[\arctan(\sqrt{4x-1})\] or \[\arctan (\sqrt{4x}-1)\]
The first one.
simplify 1/(1+4x+1) * 1/2* 1/sqrt(1+4x) * 4
\[d/du \tan^{-1} u=u'/(1+u^2)\]
@experimentX is right just replace 1+4x with 4x-1\[{1\over(4x-1+1)} * \frac12* {1 \over \sqrt{4x-1}}* 4\]
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If you do a u-substitution and make \[u=\sqrt{4x-1}\], what I wrote will make more sense.
Oo ... right right ... must be sleeptyping
@PaxPolaris How did you write the fraction?
{a \over b} or \frac {a} {b}
right click --> Show math as --> Tex commands to see how it's written
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