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Local Maxima and Points of Inflection by Saurabh Kumar is a document available to read on EtoBox.

1. Sufficient conditions are presented for a function f to have a local maximum or minimum at a point c, including if f is increasing on one side of c and decreasing on the other, or if f is positive on one side and negative on the other. 2. A point c is called a point of inflection if f changes from convex to concave or vice versa at c. A necessary condition for a point of inflection is that the first derivative f

Author

Saurabh Kumar

Language

EN