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Integers

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by danjuma » Mon Sep 20, 2010 3:13 pm
5. X and Y are sets of positive integers. Is the greatest integer in X greater than the greatest integer in Y.?

a.X is a set of 5 consecutive odd integers, each less than 20

b.Y is a set of 3 consecutive ,even integers each less than 15
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Source: — Data Sufficiency |
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by beatthegmatinsept » Mon Sep 20, 2010 3:17 pm
danjuma wrote:5. X and Y are sets of positive integers. Is the greatest integer in X greater than the greatest integer in Y.?

a.X is a set of 5 consecutive odd integers, each less than 20

b.Y is a set of 3 consecutive ,even integers each less than 15
IMO E.
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by Gurpinder » Mon Sep 20, 2010 5:04 pm
danjuma wrote:5. X and Y are sets of positive integers. Is the greatest integer in X greater than the greatest integer in Y.?

a.X is a set of 5 consecutive odd integers, each less than 20

b.Y is a set of 3 consecutive ,even integers each less than 15
alone - both are clearly insufficient because they dont talk about the other set.

together:
x {1,3,5,7,9,11,13,15,17,19} i know we only need 5 but these are ALL the posibilities.
y{0,2,4,6,8,10,12,14,16,18}

x could be from 1-9 and y could be from 14-18 and the greater integer in x would not be the greatest.

or x can be 11-19 and y 14-18 and here the greatest integer is bigger.

hence (e)
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