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HoustonRocks
Try and plug in a negative number for X AND Y.

-2+1/-3+1 = -1/2 Which is < -2/-3 (2/3)
-1/2 < -2/3. So the answer is YES

Now use X = 2 and y =3
2+1 / 3+1 = 3/4 which > thanks 2/3 so the argument x+1/y+1 < x/y can not be determined unless we establish that X is +

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But y>x so -2/-3 isn't a valid example right?
In the case where we take -3/-2, (-3+1)/(-2+1) = -2/-1 = 2 > -3/-2 = 1.5
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HoustonRocks
Try and plug in a negative number for X AND Y.

-2+1/-3+1 = -1/2 Which is < -2/-3 (2/3)
-1/2 < -2/3. So the answer is YES

Now use X = 2 and y =3
2+1 / 3+1 = 3/4 which > thanks 2/3 so the argument x+1/y+1 < x/y can not be determined unless we establish that X is +

Posted from my mobile device

But y>x so -2/-3 isn't a valid example right?
In the case where we take -3/-2, (-3+1)/(-2+1) = -2/-1 = 2 > -3/-2 = 1.5

Consider the case where x=-1/2 and y=-1/3. In this case y>x and the answer to the inequality is YES
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Bunuel
Data Sufficiency Duel!

Solve and get kudos!



Imo C

(x+1)/(y+1) < x/y

(x+1)/(y+1) - x/y < 0

(Y-X)/Y*(Y+1) < 0

Statement 1

y > x

Case1 both are positive then (Y-X)/Y*(Y+1) > 0

Answer is no

Case 2 both are negative

(Y-X)/Y*(Y+1) < 0

Answer is Yes

Statement 1 insufficient

Statement 2

x > 0 X is positive but no information about Y

So Insufficient

Together

X is positive and Y >X then

(Y-X)/Y*(Y+1) > 0

then answer is No

So C
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