Mathematics, 01.12.2021 20:50 magicalforlife
For a real number , let denominate the greatest integer less than or equal to . Let denote the region in the coordinate plane consisting of points such that . The region is completely contained in a disk of radius (a disk is the union of a circle and its interior). The minimum value of can be written as , where and are integers and is not divisible by the square of any prime. Find .
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For a real number , let denominate the greatest integer less than or equal to . Let denote the regio...
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