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Swetha Associate
Joined: 31 Dec 2004 Posts: 4 Location: India
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Posted: Fri Dec 31, 2004 2:23 pm Post subject: Free Quiz Query |
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Hi,
I tried solving the latest free quiz in the website. For the following question, I calculated the solution as 12 days while the answer given is 4 days. can you explain how it is calculated?
David completes 60% of an assigned task in 8 days and realizes that he will be behind schedule at the present rate. He takes the assistance of his younger brother Ron who is one-third as efficient as David is and completes the assigned task on schedule. How many days did David and Ron work together? |
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ksb GMAT Tutor
Joined: 28 Dec 2004 Posts: 54 Location: Chennai, India
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Posted: Fri Dec 31, 2004 5:49 pm Post subject: Please read the question carefully! |
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Hi
The question asked is how long did David and Ron work together?
The total work got over in 12 days. However, of the 12 days, David worked alone for 8 days and therefore, the duo worked together for only 4 days and hence the correct answer is 4 days
K S Baskar
Faculty - 4gmat |
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Vens Associate
Joined: 11 May 2005 Posts: 1
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Posted: Wed May 11, 2005 9:19 pm Post subject: |
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David's one day's work is 60%/8.(=A)
Rons's one Day's work is (60%*3)/8 (=B) (As Ron is one third efficient as David is. This is time and work problem, hence they are inversly proportional.)
Now we can have Their combined work per day which is A+B. i.e. 10% of the work per day. And 40 % work is left. So 4 days would be required. |
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shaji Senior Consultant
Joined: 25 Apr 2005 Posts: 34
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Posted: Fri May 13, 2005 11:34 am Post subject: Free Quiz |
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Ven:
Please reproduce the question entirely. I did not find the question in the free quiz.
Shaji.
I'am sorry. No I found the question. Its from an old quiz.The solution is already in the forum .
Shaji
| Vens wrote: | David's one day's work is 60%/8.(=A)
Rons's one Day's work is (60%*3)/8 (=B) (As Ron is one third efficient as David is. This is time and work problem, hence they are inversly proportional.)
Now we can have Their combined work per day which is A+B. i.e. 10% of the work per day. And 40 % work is left. So 4 days would be required. |
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