AP Calculus AB 2.10 Derivatives of Reciprocal Trigonometric Functions Question Bank

Practise derivative questions involving tangent, cotangent, secant and cosecant by using reciprocal and quotient relationships.

Exam points

differentiate reciprocal trigonometric functions using equivalent forms
simplify signs and factors in tangent, cotangent, secant and cosecant derivatives

[Maximum number: 1]

If $f(x)=\sec x \tan x$ , then $f^{\prime}(x)=$

$\sec ^{3} x+\sec x \tan ^{2} x$

$2 \sec ^{2} x \tan x$

$\sec ^{3} x \tan x$

$\sec x$

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