From stem xyz could each be positive or each negative
or xy could be both negative and z positive
or yz could be both negative and x positive
From 1 x and y each could be both postive or both negative
From 2 x and z each could be both postive or both negative
Combined we know X is positive
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2 more ds problems
Source: Beat The GMAT — Data Sufficiency |
I think this has been discussed before ..
From 1 F-L =25 Insufficient
From 2 $ booths present in all Insufficient
Combined 25/4 < 10 HEnce sufficient
From 1 F-L =25 Insufficient
From 2 $ booths present in all Insufficient
Combined 25/4 < 10 HEnce sufficient
Great, thanks.
With these yes/no DS questions, I really need to stop trying to find the answers and instead stop when I know I can find the answers.
for the xyz question, why couldn't we just solve for x in both stmts?
In both cases x>0, which is what we're looking for.
With these yes/no DS questions, I really need to stop trying to find the answers and instead stop when I know I can find the answers.
for the xyz question, why couldn't we just solve for x in both stmts?
In both cases x>0, which is what we're looking for.


















