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Let x0,y0 be fixed real numbers such that x20+y20>1. If x,y are arbitrary real numbers such that x2+y2≤1, then the minimum value of (x–x0)2+(y–y0)2 is

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Let x0,y0 be fixed real numbers such that x20+y20>1. If x,y are arbitrary real numbers such that x2+y21, then the minimum value of (xx0)2+(yy0)2 is



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