Why rose theorem is continous in closed interval and differentiable in open interval?
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In our lectures notes, continuous functions are always defined on closed intervals, and differentiable functions, always on open intervals. For instance, if we want to prove a property of a continuous function, it would go as "Let ff be a continuous function on [a,b]⊂R[a,b]⊂R" .. and for a differentiable function it would be (a,b)(a,b) instead.
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