Hi Abhi,
I think there is something wrong with this question. If y>0 then |x-3| can NEVER be less than -Y.
|x-3| is always positive so I think the Q should be y<0.
Also, I think this question has been discussed before in BTG.
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Gmatprep inequality..
Source: Beat The GMAT — Data Sufficiency |
1. |x - 3| > y is not clearly sufficient to find one value for x since there are multiple values of x for which this can be trueabhi332 wrote:If y > 0, what is the value of x?
1. |x - 3| > y
2. |x - 3| < - y
2. |x - 3| is positive or zero; -y is always negative since y>0 so there is no way |x - 3| < - y holds true
not even when x=3 and y is any positive number
I think the question is flawed. Given the conditions I will go for E
Had the question been
If y >= 0, what is the value of x?
1. |x - 3| > y
2. |x - 3| <= - y
B would have been the answer!
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With the change, (2) is sufficient.abhi332 wrote:If y > = 0, what is the value of x?
1. |x - 3| >= y
2. |x - 3| <= - y
As noted, |x-3| > = 0
So, since y >=0, if |x-3| <= -y, then the only possibility is:
|x - 3| = 0
Which means that x = 3.

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