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What's on the worksheet
- Find each derivative.f(x) = 3\cos x - 2x^3 + e^xy = (2x - 1)\cos xg(x) = \dfrac{x^2}{\cos x}y = 4\csc x - \tan xy = \sec x\tan x
- The function f is differentiable, with f(π4) = -4 and f'(π4) = 4.
- Compare the graphs of y = x and y = x for 0 ≤ x ≤ 2π.
- Let $f
- A calculator in degree mode graphs T(θ) = (θ^), with θ in degrees.
- Isaac runs the lights in a school auditorium.
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The free lesson teaches it with worked examples and practice problems.
Derivatives of the trigonometric functions: the lesson ›More Chapter 3 worksheets: Differentiation rules
- 3.1The power rule and basic differentiation rules
- 3.2The derivative as a rate of change
- 3.3Tangent lines and normal lines
- 3.4Derivatives of exponential functions
- 3.5The product rule
- 3.6The quotient rule
- 3.7Derivatives of the trigonometric functions
- 3.8Second and higher derivatives