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From 1, S={2,4,6} and T={1,3,5} or S={2,4,6} and T={3,5,7} Insufficient
From 2 S={1,2,10} and T={1,2,3} or S={1,5,6} and T={1,2,3} Insufficient
Combining both: Same number of positive integers. S consecutive even integers T consecutive odd integers Sum(s)>Sum(t) For this, t's starting point needs to be smaller than s's starting point So, AM of T < Median of S Sufficient.
Note: I am assuming here that "S and T consist of the same number of positive integers" means "S and T contain only positive integers and total number of integers is same". If we dont assume this, total number of integers (that includes negative numbers) in S and T becomes unknown, leading to E.
this one, I too view the question wrong, so I did a little search. It is simple.
I think GMAt is tricky because they delibrately put the quesion to confuse you. |
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