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Let xi, I = 1,2, …, n be distinct integers. What should be the value of n so that there are at least two integers,....?
Let xi, I = 1,2, …, n be distinct integers. What should be the value of n so that there are at least two integers, xj and xk such that xjMOD5 = xkMOD5?
Note: The definition of xMODy is the remainder when x is divided by y
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