Hi,
From(1): 4x=3y
if x=3, y=4 then x<y
if x=-3, y=-4 then x>y
Not sufficient
From(2): |y - x| = x - y
So, (x-y) >= 0
Not sufficient
Both(1)&(2): (x-y) cannot be zero.
So, x-y>0
Sufficient
Hence, C
inequality!
This topic has expert replies
Source: Beat The GMAT — Data Sufficiency |
-
Frankenstein
- Legendary Member
- Posts: 1448
- Joined: Tue May 17, 2011 9:55 am
- Location: India
- Thanked: 375 times
- Followed by:53 members
-
phoenix111
- Senior | Next Rank: 100 Posts
- Posts: 47
- Joined: Thu Jun 16, 2011 8:55 am
- Location: San Francisco, CA
- Thanked: 4 times
Answer : BAnkitK wrote:If xy ≠0, is x > y?
(1) 4x = 3y
(2) |y - x| = x - y
2nd Statement is sufficient.
| y - x | = x - y
will give 2 solutions
x = y
and 0 = 0.
Since x = y , so x is not greateer than y.
-
newgmattest
- Senior | Next Rank: 100 Posts
- Posts: 52
- Joined: Wed May 18, 2011 8:48 pm
- Thanked: 4 times
-
Frankenstein
- Legendary Member
- Posts: 1448
- Joined: Tue May 17, 2011 9:55 am
- Location: India
- Thanked: 375 times
- Followed by:53 members
Hi,phoenix111 wrote:Answer : BAnkitK wrote:If xy ≠0, is x > y?
(1) 4x = 3y
(2) |y - x| = x - y
2nd Statement is sufficient.
| y - x | = x - y
will give 2 solutions
x = y
and 0 = 0.
Since x = y , so x is not greateer than y.
| y - x | = x - y means x-y >= 0
x=y is just one of the solutions
Take, x=2, y=1, | y - x | = |1-2| = 1 = x - y
So, x-y >= 0 is not sufficient to say check whether x-y > 0. So, we need both statements.
Cheers!
Things are not what they appear to be... nor are they otherwise
Things are not what they appear to be... nor are they otherwise
-
phoenix111
- Senior | Next Rank: 100 Posts
- Posts: 47
- Joined: Thu Jun 16, 2011 8:55 am
- Location: San Francisco, CA
- Thanked: 4 times
ohh yes !! Thanks...thats silly of me.Frankenstein wrote:Hi,phoenix111 wrote:Answer : BAnkitK wrote:If xy ≠0, is x > y?
(1) 4x = 3y
(2) |y - x| = x - y
2nd Statement is sufficient.
| y - x | = x - y
will give 2 solutions
x = y
and 0 = 0.
Since x = y , so x is not greateer than y.
| y - x | = x - y means x-y >= 0
x=y is just one of the solutions
Take, x=2, y=1, | y - x | = |1-2| = 1 = x - y
So, x-y >= 0 is not sufficient to say check whether x-y > 0. So, we need both statements.

















