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inequalities

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by naaga » Mon Feb 16, 2009 6:32 am
. If x&#8800;0, is |x| <1?
(1) x2<1
(2) |x| < 1/x


folks ....plz explain the procedure how to do inequalities.

thanks in advance
Last edited by naaga on Mon Feb 16, 2009 6:37 am, edited 1 time in total.
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Source: — Data Sufficiency |
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by DanaJ » Mon Feb 16, 2009 6:36 am
The second inequality is incomplete. However, here is what I get from the first:
If x^2 < 1, then this means that x is between -1 and 1, which in turn leads us to believe that |x| < 1.
So 1 would be sufficient. Correct 2 and then we can figure out the answer.
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Re: inequalities

by naaga » Mon Feb 16, 2009 6:36 am
naaga wrote:. If x&#8800;0, is |x| <1?
(1) x2<1
(2) |x| <


folks ....plz explain the procedure how to do inequalities.

thanks in advance


OA D
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by naaga » Mon Feb 16, 2009 6:38 am
thank you Danaj
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