Provide an appropriate response.
-Derive the identity $\sec ^ { - 1 } ( - x ) = \pi - \sec ^ { - 1 } x$ by combining the following two equations:
$$\begin{array} { l }
\cos ^ { - 1 } ( - x ) = \pi - \cos ^ { - 1 } x \
\sec ^ { - 1 } x = \cos ^ { - 1 } ( 1 / x )
\end{array}$$

Question

Provide an appropriate response.
-Derive the identity $\sec ^ { - 1 } ( - x ) = \pi - \sec ^ { - 1 } x$ by combining the following two equations:
$$\begin{array} { l } 
\cos ^ { - 1 } ( - x ) = \pi - \cos ^ { - 1 } x \
\sec ^ { - 1 } x = \cos ^ { - 1 } ( 1 / x )
\end{array}$$

Quizplus · Accepted Answer

The Answer of Provide an appropriate response.
-Derive the identity $\sec ^ { - 1 } ( - x ) = \pi - \sec ^ { - 1 } x$ by combining the following two equations:
$$\begin{array} { l } 
\cos ^ { - 1 } ( - x ) = \pi - \cos ^ { - 1 } x \
\sec ^ { - 1 } x = \cos ^ { - 1 } ( 1 / x )
\end{array}$$

Provide an Appropriate Response sec⁡−1(−x)=π−sec⁡−1x\sec ^ { - 1 } ( - x ) = \pi - \sec ^ { - 1 } xsec−1(−x)=π−sec−1x

Provide an Appropriate Response $\sec ^ { - 1 } ( - x ) = \pi - \sec ^ { - 1 } x$