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If y is an integer, then the least possible value of |23–5|

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If y is an integer, then the least possible value of |23–5| [#permalink] New post 06 May 2012, 09:41
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sravanth wrote:
If y is an integer, then the least possible value of |23 – 5y| is

A. 1
B. 2
C. 3
D. 4
E. 5


|23-5y| represents the distance between 23 and 5y on the number line. Now, the distance will be minimized when 5y, which is multiple of 5, is closest to 23. Multiple of 5 which is closest to 23 is 25 (for y=5), so the least distance is 2: |23-25|=2.

[Reveal] Spoiler:
Answer: B.
[Reveal] Spoiler: OA

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Re: If y is an integer, then the least possible value of |23–5| [#permalink] New post 18 May 2012, 04:53
Bunuel, thanks for this, but plz fix your spoiler alert xD
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Re: If y is an integer, then the least possible value of |23–5| [#permalink] New post 05 Dec 2012, 04:46
Think of a multiple of 5 that has the shortest distance to -23. Our candidates are -20 and -25. The closest is -25 which gives a distance of 2.

Answer: B

Explanation on absolute values as just measurement of distance: http://burnoutorbreathe.blogspot.com/2012/12/its-just-distance.html
Re: If y is an integer, then the least possible value of |23–5|   [#permalink] 05 Dec 2012, 04:46
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