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- Differentiate each function, and give the values of x where the derivative exists.y = \arctan\left(x^3\right)y = \arccos(4x)f(x) = x\arcsin xy = \arctan(\ln x)g(x) = \dfrac{\arctan x}{x}
- Let $f
- Let $f
- A flagpole in Emma's school courtyard is 8 meters tall.
- Let $f
- Let $f
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The free lesson teaches it with worked examples and practice problems.
Derivatives of inverse trigonometric functions: the lesson ›More Chapter 4 worksheets: Chain rule, implicit differentiation and inverse functions
- 4.1The chain rule
- 4.2Implicit differentiation
- 4.3Derivatives of logarithms and logarithmic differentiation
- 4.4Derivatives of inverse functions
- 4.5Derivatives of inverse trigonometric functions
- 4.6Combining differentiation rules