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sjuniv32
Is \(x +y > 0\)


(1) \(\frac{x}{y} > -1\)

(2) \(y > -x\)

Target question: Is \(x +y > 0?\)

Statement 1: \(\frac{x}{y} > -1\)
There are several values of x and y that satisfy statement 1. Here are two:
Case a: x = 1 and y = 1. In this case, x + y = 1 + 1 = 2. So, the answer to the target question is YES, x+y is greater than 0
Case b: x = -1 and y = -1. In this case, x + y = (-1) + (-1) = -2. So, the answer to the target question is NO, x+y is not greater than 0
Since we can’t answer the target question with certainty, statement 1 is NOT SUFFICIENT

Statement 2: \(y > -x\)
Add \(x\) to both sides of the inequality to get: \(y + x > 0\)
So, the answer to the target question is YES, x+y is greater than 0
Since we can answer the target question with certainty, statement 2 is SUFFICIENT

Answer: B

Cheers,
Brent

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Is \(x +y > 0\)


(1) \(\frac{x}{y} > -1\) --> insuff: \(\frac{x}{y} > -1\) => \(\frac{xy}{y^2} > -1\) => \(y>-y^2\)=> y(x+y)>0, now if y >0, then x+y > 0, then the answer is YES, but if y < 0, then x+y < 0, then the answer is NO

(2) \(y > -x\) --> suff: \(y > -x\) => x+y > 0, so the answer is YES
Answer: B
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Is x+y>0
x
+
y
>
0



(1) xy>−1
x
y
>

1


(2) y>−x
y
>

x

Solution:
Is x+y>0?
1) \(\frac{(x)}{(y)}>-1\)
\(\frac{(x)}{(y)}+1>0\) ?
\(\frac{(x+y)}{(y)}>0\) ?
If y<0 then x+y<0, if y>0 then x+y>0
Insufficient

2) y>-x
x+y>0
Sufficient

Answer Choice B
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