Calculus I - 1.4.3 The Intermediate Value Theorem

We finish up section 1.4 by examining the intermediate value theorem. This theorem essentially states that in a continuous function where f(a) is not equal to f(b), there must exist some value of c such that the value of f(c) falls between f(a) and f(b). The most common application of this theorem is in locating zeros or roots of a function.

Video Chapters:
Intro 0:00
Continuity and the IVT 0:05
Using the Intermediate Value Theorem 2:38
Applying the IVT 7:06
Practice Applying the IVT 10:20
Up Next 12:53

This playlist follows Larson and Edwards, Calculus 12e.

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Thank you for all the great content Kimberly, all the best for 2023!