Intermediate Value Theorem
Monday, 2 April 2018
6:48 PM
Suppose that is a continuous function on the closed
interval ![]()
If lies below and then there exists at least one real number in such that ![]()
Proves that exists in ![]()
Suppose that is defined on a closed interval ![]()
We say that point is an absolute minimum point if ![]()
F continuous
Closed
domain
LUB
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