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- First derivative rule
- If f'(a) > 0 then f(x) is increasing at x = a.
- If f'(a) < 0 then f(x) is decreasing at x = a.
- Second derivative rule
- If
f''(a) > 0 then f(x) is concave up at x = a.
- If
f''(a) < 0 then f(x) is concave down at x = a.
- If
f''(a) = 0 then don't use this rule!
- Graphs for the key derivative cases.
- Graphs, and graphs of their derivatives.
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Richard Waterman
1999-10-06