Solve the equation for exact solutions.
-$$\sec ^ { 4 } x - \tan ^ { 4 } x = \sec ^ { 2 } x + \tan ^ { 2 } x$$

Name: Solve the equation for exact solutions. -\[\sec ^ { 4 } x - \tan ^ { 4 } x = \sec ^ { 2 } x + \tan ^ { 2 } x\]
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The Answer is

\begin{array} { l } \sec ^ { 4 } x - an ^ { 4 } x = \left( \sec ^ { 2 } x + an ^ { 2 } x ight) \left( \sec ^ { 2 } x - an ^ { 2 } x ight) = \left( \sec ^ { 2 } x + an ^ { 2 } x ight) ( 1 ) = \sec \+ an ^ { 2 } x\end{array}

Solve the Equation for Exact Solutions sec⁡4x−tan⁡4x=sec⁡2x+tan⁡2x\sec ^ { 4 } x - \tan ^ { 4 } x = \sec ^ { 2 } x + \tan ^ { 2 } xsec4x−tan4x=sec2x+tan2x

Solve the Equation for Exact Solutions $\sec ^ { 4 } x - \tan ^ { 4 } x = \sec ^ { 2 } x + \tan ^ { 2 } x$