Let X be the set of first 100 natural numbers. Sets S1 and S2 are subsets of X such that each of them has more than zero elements and no common element. If the maximum number of elements in S1 = x1, in S2 = y1 and minimum no. of elements in S1 = x2, in S2 = y2 then: If |x1 - y1| and |x2 - y2| are at their minimum possible values then which of the following is true?

Let X be the set of first 100 natural numbers. Sets S1 and S2 are subs

1.	Let X be the set of first 100 natural numbers. Sets S1 and S2 are subsets of X such that each of them has more than zero elements and no common element. If the maximum number of elements in S1 = x1, in S2 = y1 and minimum no. of elements in S1 = x2, in S2 = y2 then: If \|x1 - y1\| and \|x2 - y2\| are at their minimum possible values then which of the following is true?
Answer» Let X be the set of first 100 natural numbers. Sets S1 and S2 are subsets of X such that each of them has more than zero elements and no common element. If the maximum number of elements in S1 = x1, in S2 = y1 and minimum no. of elements in S1 = x2, in S2 = y2 then: If \|x1 - y1\| and \|x2 - y2\| are at their minimum possible values then which of the following is true?

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