Determine discontinuities | Jump, gap, and pole (rational functions)
A function is continuous if it is not discontinuous. The most important discontinuities are jump points, gaps (removable discontinuities), poles, and essential singularities. In this video, you will learn how to recognize and classify discontinuities and the difference between gaps and poles in rational functions.
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Content:
0:00 What to expect
0:22 Jump point
1:29 Gaps & poles in general
1:57 Gaps & poles in rational functions
3:23 Example function 1
4:42 Example function 2
6:13 Essential singularities
6:49 #ADVERTISING