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Question Number 193853 by York12 last updated on 21/Jun/23

  Let n & k be positive integers and let  S be a set of n points in The plane such that :  For any point P of S there are at least K points of S Equidistant from p  Prove that k<(1/2)+(√(2n))

Letn&kbepositiveintegersandletSbeasetofnpointsinTheplanesuchthat:ForanypointPofSthereareatleastKpointsofSEquidistantfrompProvethatk<12+2n

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