Maximum and minimum mapping
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Prove: A continuous mapping T of a compact subset M of a metric space X into assumes a maximum and a minimum at some points of M.
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Solution Summary
This is a proof that a continuous mapping with given conditions assumes a maximum and minimum.
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Prove: A continuous mapping T of a compact subset M of a metric space X into assumes a maximum and a minimum at some points of M.
Proof:
First, we know, is a ...
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