Skip to Content

Inverse Tangent Derivative Problem

Home | Calculus 1 | Inverse and Hyperbolic Trig Derivatives | Inverse Tangent Derivative Problem

For the following function, find the first derivative

θ=tan1(2r)πr\theta = \frac{\tan^{-1}(2r)}{\pi{r}}

Posted by Ashley Oliver 10 months ago

Related Problems

Determine the derivative of the following inverse trig function

f(x)=arctan(x)f(x) = \arctan{(\sqrt{x})}

Determine the derivative of the inverse trigonometric function

f(x)=sec1(5x)f(x) = \sec^{-1}{(5x)}

Find the derivative of the following hyperbolic function

f(x)=sin(sinh(x))f(x) = \sin{(\sinh{(x)})}

Find the derivative of f(x)=(sinh1(x))32f(x) = {(\sinh^{-1}(x))}^{\frac{3}{2}}