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Suppose set A contains k + 1 distinct points (k E N) that are distributed on the circumference of a unit circle. Show that there

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Suppose set A contains k + 1 distinct points (k E N) that are distributed on the circumference of a unit circle. Show that there are distinct points x and y in A whose distance from each other is at most twice the value of . 1'! 3m E'

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