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Bunuel
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IMO - A

If x and y are consecutive even integers, is x > y ?

(1) x - 2 and y + 2 are consecutive even integers. — try scenario 1 for positive integer 4 & 2 for x y respectively and 2nd scenario -2 & -4
Any scenario in which x is less than y the condition for x and y being consecutive is not satisfied hence A is sufficient

(2) x is greater than 2. — clearly insufficient

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I got this wrong...sneaky trick in st2.

If x and y are consecutive even integers, is x > y ?

(1) x - 2 and y + 2 are consecutive even integers.

x and y are consecutive integers so they can be represented by n and n + 2 --> substitute this into the terms above and we get:
n - 2, (n+2) + 2 = n + 4 ----> n - 2, n + 4<--- x is always less than y
(n + 2) - 2, n + 2 ---- > n, n + 2 <---- x is always less than y
Sufficient

(2) x is greater than 2.
x > 2
x = 4, y = 6 -----> x < y
x = 4, y = 2 -----> x > y
Insufficient

Answer is A
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Hello from the GMAT Club BumpBot!

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