Q. If x^2 > y^2, is x>y?
1) x > |y|
2) |x| > y
PLEASE PROVIDE YOUR REASONING AND NOT JUST THE ANSWER CHOICES.
Difficulty Level : Easy
Time to Solve : <70 secs
GMAT Crash Courses - for $100 only. **Valid till Nov 8th, 2009
Q. If x^2 > y^2, is x>y?
1) x > |y|
2) |x| > y
PLEASE PROVIDE YOUR REASONING AND NOT JUST THE ANSWER CHOICES.
Difficulty Level : Easy
Time to Solve : <70 secs
GMAT Crash Courses - for $100 only. **Valid till Nov 8th, 2009
they can be less than 1/fraction.
x^2 > y^2 .
even if number is b/w 0 & 1 / -1
.5^2 > .3^2
- Now when we look at the statements.
1 - x>y all possible cases
2 if x is -ve y is +ve then we get a contradiction x<y
so its A
could u provide detailed explanation. IMO D
IMO A
if x > |y|, then x is always more than y, because the value of x is more than the absolute value of y. So A
The second varies depending on whether x is positive or negative
I would choose "D" because both answer choices are sufficient alone in answering the question.
Jbborgla, use x=-0.3 and y=-0.2... here x<y ; but u cannot answer this question with only sencond condition... hence IMO ans is A.
IMO: A - 45 secs
from statement 1: x is a positive number > the positive value of y which means x^2 will always be > y^2. sufficient
From statement 2: obviously not enough information since y could be a very large negitive number and x be a small negitive or positive. Insufficient.
answer. A
A
OA: A
OE: Q. If x^2 > y^2, is x>y?
1) x > |y|
2) |x| > y
1) gives you that x is positive and will always be greater than y (doesnt matter if y is positive or negative). Hence sufficient.
2) Depends on whether y is positive or negative - insufficient.
A)
~|Guardian|
I am an instructor on ScoreChase GMAT Crash Course . I also provide GMAT Private Tutoring sessions.
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