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Bunuel
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Active GMAT Club Expert! Tag them with @ followed by their username for a faster response.
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GMAT Focus 1: 735 Q90 V89 DI81
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irynalowry
What if both r and s are negative?

Hello

Even if both r and s are negative, first statement tells us that r > s. And second statement tells us that t = r-s. Now even if both r and s are negative, if r > s then r - s will be positive only (you can try taking negative values of r/s such that r > s and check).

So after combining the statements, we know 't' or 'r-s' is positive and equal and thus t = |r-s|
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I got it now. Combining 1st and 2nd, the difference will always be positive because of the first statement.

Thank you :-)
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Bunuel
Is t=|r−s|?

(1) 3r > 3s
(2) t=r−s

#1
r>s Since 3>0
We don't know anything about t, so insufficient.

#2
t= (r-s), (r-s) can be -ve or +ve, Insufficient.

#1+2
r>s so (r-s) is a +ve value=t, one possible value. Sufficient C
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The question is asking whether t = r-s or t = -r+s
If “t” is positive, the answer will be yes. If “t” is negative, the answer will be no (since an absolute value is always positive”

Statement 1 tells us that r > s or that r – s is positive. However, we don’t know anything about “t”. Eliminate AD.

Statement 2 tells us that t = r-s
If r-s is positive, “t” would be positive and the answer would be YES.
If r-s is negative, “t” would be negative and the answer would be NO.
Eliminate B

Combining S1 and S2 we know that r-s is positive and t = r-s, hence t is positive, hence t= |r-s|. Answer C
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