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kaitibruck
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Fig
(C) as well :)

Stat 1 : x+y >0
o if x=y=1, x+y=2 > 0
o if x=2 and y=1, x+y=3 > 0

INSUFF

Stat 1 : y^x<0
o if x=y=-1, y^x=-1 < 0
o if x=3 and y=-1, y^x=-1 < 0

INSUFF

(1) & (2)
From (2), y must be negative.
From (1), since y is negative, x must be a positive number such that x+y > 0

Thus, x > 0 > y

SUFF


I think is should be C. Please let me know if my logic is flawed for my analysis of Statement 2.

1) X+Y>0
2) y^x<0

Statement 1 is clearly not sufficient. x&y could both be positve or one could be positve and the other negative (either x could be pos/neg or y pos/neg - doesn't matter as result will be the same).

Statement 2: has various options to make y^x<0

Option 1: y=negative and x = positve odd integer
-3^5

Option 2: y=negative and x=negative
-3^-5


Combining Statement 1 & 2 we know one number is positive the other is negative. From statment 2 tells us y is negative and x is positive. Both statement are needed.

This one is tricky. I originally thought the answer was E. But in replying to this post I figure it our :wink: I think
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Fig
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Matrix02
Fig
(C) as well :)

Stat 1 : x+y >0
o if x=y=1, x+y=2 > 0
o if x=2 and y=1, x+y=3 > 0

INSUFF

Stat 1 : y^x<0
o if x=y=-1, y^x=-1 < 0
o if x=3 and y=-1, y^x=-1 < 0

INSUFF

(1) & (2)
From (2), y must be negative.
From (1), since y is negative, x must be a positive number such that x+y > 0

Thus, x > 0 > y

SUFF

I think is should be C. Please let me know if my logic is flawed for my analysis of Statement 2.

1) X+Y>0
2) y^x<0

Statement 1 is clearly not sufficient. x&y could both be positve or one could be positve and the other negative (either x could be pos/neg or y pos/neg - doesn't matter as result will be the same).

Statement 2: has various options to make y^x<0

Option 1: y=negative and x = positve odd integer
-3^5

Option 2: y=negative and x=negative
-3^-5


Combining Statement 1 & 2 we know one number is positive the other is negative. From statment 2 tells us y is negative and x is positive. Both statement are needed.

This one is tricky. I originally thought the answer was E. But in replying to this post I figure it our :wink: I think


Yes... :) Your way is good :) U prove that, either x > y or y > x, the statment remains true :) Thus, it's insufficient :)
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Agree C,

I) x > -y INSUFF, x could be 2 and y could be 5
II) y^x < 0, y must be -ve INSUFF

using both x > -(-y), x > +y SUFF
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Is X>Y ?

1) X+Y>0
2) y^x<0

x+y>0....insuff

x could be -ve and y +ve and /y/>/x/

or x+ve and y -ve and /x/>/y/

or both positive

y^x<0 ie x +ve or -ve odd number and y is a -ve number.........insuff

both together

x+ve and y -ve and /x/>/y/

thus suff

My answer is C ( X>Y)
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[quote="kaitibruck"]Is X>Y ?

1) X+Y>0
2) y^x0 and y0
and x>y SUFF



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