Question: Provide an example to show that the following assertion is false: If f is a function with domain [0, 1] and X is the set

Provide an example to show that the following assertion is false: If f is a function with domain [0, 1] and X is the set of all x in [0, 1] such that f is continuous on the interval [0, x] and s is the least upper bound (or supremum) of X then f is continuous at s
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