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Mathematics, 16.07.2019 09:30 getsic

Let [a, b] βŠ† ℝ be a close bounded interval, and let f : [a, b] β†’ [a, b] be a function. suppose that f is continuous. prove that there is some c ∈ [a, b] such that f(c) = c. the number c is called a fixed point of f.

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Let [a, b] βŠ† ℝ be a close bounded interval, and let f : [a, b] β†’ [a, b] be a function. suppose that...
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