MATH 3150 — HOMEWORK 6 Problem 1. Let f : A ⊂ (M,d) −→ R be a uniformly continuous function. Show that f extends uniquel
![If f(x) is a continuous function on [0, 1] , differentiable in (0, 1) such that f(1) = 0 , then there exists some c epsilon (0, 1) such that](https://d1hhj0t1vdqi7c.cloudfront.net/v1/QW03Y2F1WURHS1U=/sd/ "If f(x) is a continuous function on [0, 1] , differentiable in (0, 1) such that f(1) = 0 , then there exists some c epsilon (0, 1) such that")
If f(x) is a continuous function on [0, 1] , differentiable in (0, 1) such that f(1) = 0 , then there exists some c epsilon (0, 1) such that
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