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655-705 (Hard)|   Inequalities|            
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So the bottom line is that we need to know the sign of both x and y, to answer the question. And neither provides that.

Just signs won't be enough.

\(\frac{x}{y(y+1)}>0\) holds true if:

A. \(x>0\) and \(y>0\) or \(y<-1\);
B. \(x<0\) and \(-1<y<0\).

Check the image below:
Attachment:
MSP4919ebfi83e60e30b700002i4ed3dd94aec949.gif
MSP4919ebfi83e60e30b700002i4ed3dd94aec949.gif [ 3.03 KiB | Viewed 18537 times ]
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If y is not equal to 0 and y is not equal to 1, which is greater, x/y or x/(y+1)

Is \(\frac{x}{y}>\frac{x}{y+1}\)? --> is \(\frac{x}{y}-\frac{x}{y+1}>0\)? --> is \(\frac{xy+x-xy}{y(y+1)}>0\)? --> is \(\frac{x}{y(y+1)}>0\)?

(1) x ≠ 0. Not sufficient.
(2) x > y. Not sufficient.

(1)+(2) Still not sufficient, for example: if x>0>(y=-1/2) answer is NO but if x>y>0 answer is YES.

Answer: E.
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