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What is Right Continuity and Discontinuity Analysis about?
1. A function f is continuous at a point c if its functional values can be made arbitrarily close to f(c) by taking points near c. 2. Specifically, the limit of f(x) as x approaches c must exist and equal f(c). 3. A function can be continuous from only one side of a point, called one-sided continuity. To be continuous over an interval, f must be continuous at every point in the interior and be left-continuous/right-continuous at the endpoints.
- Author
- Priyanka Shaw
- Language
- EN