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aish5063


but i think that it is not mentioned that both x and y are integers.
even 3.5 and 0.5 will satisfy the second statement.

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Hello aish5063

The questions asks if x and y are consecutive integers.

From statement B, whatever value we input, to get a difference of 3 means they are not consecutive integers. 3.5 and 0.5 may satisfy the condition x - y = 3, but they are not consecutive integers.
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Bunuel
Are x and y consecutive integers?

(1) x + y = 15
(2) x – y = 3


so what do we have to prove =>
First |x-y|=1, and if answer is yes for |x-y|=1, then whether x and y are integers.

(1) x + y = 15
7+8 = 15...Yes
5+10=15...No

(2) x – y = 3
x and y may or may not be integers, but \(|x-y|\neq{1}\).
So answer is always NO, irrespective of values of x and y.
Suff

B
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Bunuel
Are x and y consecutive integers?

(1) x + y = 15
(2) x – y = 3

statement 1 not sufficient
x and y could be nonintegers we do not know whether they are integer or not

statement 2 sufficient
difference between a consecutive integer is 1
since the difference is 3 we can say they are not a consecutive integer
over here if the difference was 1 between x and y we do not know whether they are integer or not
but our question asked over here is 'Are x and y consecutive integers'
again for x and y to be consecutive the minimum condition it needs to satisfy is that the difference is 1 this is the trick in this sum.




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