Perform the Transformation $\cot x$ In Terms of Sec $x$
A) $\frac { \pm \sec x \sqrt { \sec ^ { 2 } x - 1 } } { \sec ^ { 2 } x - 1 }$

question 376

Multiple Choice

Perform the transformation.
-Write $\cot x$ in terms of sec $x$ .

• A) \(\frac { \pm \sec x \sqrt { \sec ^ { 2 } x - 1 } } { \sec ^ { 2 } x - 1 }\)
• B) \(\frac { \pm \sqrt { \sec ^ { 2 } x - 1 } } { \sec ^ { 2 } x - 1 }\)
• C) \(\pm \sqrt { \sec ^ { 2 } x - 1 }\)
• D) \(\frac { \pm \sqrt { \sec ^ { 2 } x - 1 } } { \sec x }\)

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Noam Chomsky, a prominent figure in linguistics and cognitive science, known for his theory of universal grammar and criticism of behaviorism.

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