Which function has $-{\csc }^{2}x$ as its derivative, with $x$ in radians?

For $s(x)=\csc x$, find $s^{\prime }\left(\frac{\pi }{2}\right)$, with $x$ in radians.

Find the derivative of $u(x)=x^6\cot x$, with $x$ in radians.

For $s(x)=\sec x$, find $s^{\prime }\left(\frac{\pi }{4}\right)$, with $x$ in radians.

Find the derivative of $u(x)=9\sec x+x^3$, with $x$ in radians.

Find the derivative of $u(x)=\frac{\tan x}{x}$, with $x$ in radians.

Find the derivative of $s(x)=\tan x$, with $x$ in radians.

Find the derivative of $g(x)=2\sec x+x^4$, with $x$ in radians.

For $s(x)=\csc x$, find $s^{\prime }\left(\frac{\pi }{4}\right)$, with $x$ in radians.

Find the derivative of $s(x)=\sec x$, with $x$ in radians.

Find the derivative of $w(x)=x\sec x$, with $x$ in radians.

Find the derivative of $s(x)=\cot x$, with $x$ in radians.

Find the derivative of $u(x)=x^6\sec x$, with $x$ in radians.

For $s(x)=\tan x$, find $s^{\prime }\left(\frac{\pi }{4}\right)$, with $x$ in radians.

Find the derivative of $p(x)=-4\sec x+x^2$, with $x$ in radians.

Find the derivative of $f(x)=x^3\sec x$, with $x$ in radians.

Find the derivative of $w(x)=\frac{\tan x}{x^5}$, with $x$ in radians.

Which function has $\sec x\tan x$ as its derivative, with $x$ in radians?

For $s(x)=\sec x$, find $s^{\prime }\left(\frac{\pi }{3}\right)$, with $x$ in radians.

Find the derivative of $w(x)=-3\tan x+x^2$, with $x$ in radians.

Find the derivative of $u(x)=\frac{\csc x}{x}$, with $x$ in radians.

Find the derivative of $s(x)=\csc x$, with $x$ in radians.

Find the derivative of $u(x)=x^6\csc x$, with $x$ in radians.

Find the derivative of $r(x)=\frac{\cot x}{x^6}$, with $x$ in radians.

Which function has ${\sec }^{2}x$ as its derivative, with $x$ in radians?

Which function has $-\csc x\cot x$ as its derivative, with $x$ in radians?

Find the derivative of $p(x)=\sec x+x^2$, with $x$ in radians.

Find the derivative of $s(x)=4\tan x+x^5$, with $x$ in radians.

For $s(x)=\csc x$, find $s^{\prime }\left(\frac{\pi }{6}\right)$, with $x$ in radians.

Find the derivative of $q(x)=\frac{\sec x}{x^4}$, with $x$ in radians.