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If x and y are positive integers and x is a multiple of y,

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If x and y are positive integers and x is a multiple of y, [#permalink] New post 13 Dec 2003, 21:54
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If x and y are positive integers and x is a multiple of y, is y = 2?
(1) y ≠ 1
(2) x + 2 is a multiple of y.
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 [#permalink] New post 12 Jan 2004, 23:19
I think the answer should be E.

A ) not sufficient
B ) x + 2 = m * y
from problem stem x = n * y
so n * y + 2 = m * y hence y(m-n) = 2
Only if m-n = 1 y = 2 otherwise y can take any value. So B is not sufficient.
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 [#permalink] New post 13 Jan 2004, 01:11
C? becoz from (1) we cant say anything and from (2) y can be 1 or 2 but by combining both statements we can say that y=2.
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G+ DS-4-22 [#permalink] New post 13 Jan 2004, 05:37
1) is not sufficient as Y could be many different int.

2) If X is a multiple of Y then X = kY

Then X+2 = kY + 2

KY is clearly divisible by Y, so for the sum kY + 2 to be divisible by Y, 2 must also be divisible by Y.

If 2 is div. by Y then Y = 1 or 2.

Still insufficient as there are two possible values for Y.

Taken together the two statements lead to only one possible value for Y, i.e. Y=1.

so (c)
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 [#permalink] New post 13 Jan 2004, 06:56
You are right The answer should be C
For example X = 20 and X =22 are mutiples of 2
  [#permalink] 13 Jan 2004, 06:56
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