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jamesk486 Really wants to Beat The GMAT!
Joined: 28 Mar 2007 Posts: 137
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Posted: Mon Aug 18, 2008 10:38 pm Post subject: question about absolute values |
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Is |x|>1?
(1) |x|>3
(2)|x+8| > 3 |x-2|
(1) is sufficient
but i had a question about (2)
so there are 4 cases, (i) when |x+8| >0, (ii) |x+8|<0, (iii) |x-2|<0, and (iv) |x-2| >0
so then is this how you solve it?
case (i) |x+8| > 3 |x-2| (both are positive)
case (ii) -|x+8| > 3 |x-2|
case (iii) -|x+8| > -3 |x-2| (both are negative)
case (iv) |x+8| > -3 |x-2|
is this right?? |
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gmatters2vj Just gettin' started!
Joined: 13 Aug 2008 Posts: 11
Thanks given: 0 Thanked 4 times in 4 posts
Test Date: 24th August 2008 Target GMAT Score: 750
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Posted: Mon Aug 18, 2008 10:48 pm Post subject: |
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Hi James,
Do u really need to solve it?
For case 2 i have the following explanation:
|x+8| > 3 |x-2|
Please note that this condition is true for x=0 i.e.
when x=0, 8>6. For this |x|<1.
But when we take x=2
we get 10>0 which is true. For this |x|>1.
Thus insufficient.
Answer must be A.
Whats the answer?
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