Question: In each case below, sketch a function that matches the criteria below, and explain why for each such function the Extreme Value Theorem has not

In each case below, sketch a function that matches the criteria

In each case below, sketch a function that matches the criteria below, and explain why for each such function the Extreme Value Theorem has not failed: a) A function that is continuous over an interval, but does not have a maximum nor a minimum. b) A function on a closed interval with a jump discontinuity, that does obtain a minimum, but does not obtain a maximum

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