psgmat0899
can someone help with this? even i have the same doubt. 10% of 40 = 4 i assumed as neither, but statement two tells that 12 is neither. that got me confused.
Bunuel gmatophobia KarishmaBCapnSal
gmatophobia, solved the same way as you did using a matrix approach. I do have a question, from the question stem P = 24 workers and Q = 12 workers for a total of 36 workers. But the question has 40 workers. What about the other 4 workers?
Since we were not given any information about them, I did not assume they belonged to neither P nor Q, is that the right approach? If not, what can we say/infer about the 4 workers?
Also, since we are not given that P and Q are the ONLY projects at the company, can we infer that there might be more than 2 projects and those 4 workers possibly belong to those projects?
60% work on P and 30% work on Q. Does this mean that 10% work on neither? No, not until and unless we are given that nobody works on both. If the overlap is 0%, then Neither = 10%.
But if overlap is there, then neither will be greater. As 'Both' increases, 'Neither' will increase too.
Say if 10% people work on both projects, then 20% work on Neither.
If 20% people work on both projects, then 30% work on Neither.
Total = P + Q - Both + Neither
100% = 60% + 30% - Both + Neither
Neither = Both + 10%
Think about it on the Venn diagram too. As overlap increases, the elements in 'Neither' increase.