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What's on the worksheet
- Find every critical point.f(x) = (x^2 - 4)^{2/3}p(x) = x^3 \ln x
- Find every critical point of $f
- Let $q
- A function is defined for every real number by f
- Decide whether each statement is true or false.
- Ethan rides a cycling route that ends with an 8-kilometer climb.
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The free lesson teaches it with worked examples and practice problems.
Critical points and local versus absolute extrema: the lesson ›More Chapter 6 worksheets: Analyzing functions: extrema, the mean value theorem, curve sketching, optimization
- 6.1The mean value theorem
- 6.2The extreme value theorem
- 6.3Critical points and local versus absolute extrema
- 6.4Increasing and decreasing from the derivative
- 6.5Position, velocity and acceleration
- 6.6Extrema on a closed interval
- 6.7Concavity and inflection points
- 6.8The first and second derivative tests
- 6.9Curve sketching and connecting f, f' and f''
- 6.10Optimization