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Among the first ten cyclists who crossed the finish-line, 4

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Among the first ten cyclists who crossed the finish-line, 4 [#permalink] New post 02 Mar 2009, 12:49
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C
D
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Among the first ten cyclists who crossed the finish-line, 4 were Italians and 8 represented Telefonica team. How many cyclists who represented Telefonica team and finished in the top ten were not Italians?


1) 2 Italians who finished in the top ten did not represent Telefonica team

2) Each of the top ten finishers either was an Italian or represented Telefonica team or both
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Re: DS: Italians [#permalink] New post 02 Mar 2009, 13:03
So you have 10 total spots to be filled. Here I would use the following equation:
Total = Group 1 + Group 2 - Both + Neither

From the question, you are given the Total finishers, the number in group 1 (Italians) and number group 2(Telefonica Team)

Statement 1:
2 Italians who finished in the top ten did not represent the Telefonica team.
This means 2 Italians did represent the telefonica team
So... from our equation from before
10 = 4 + 8 -2 + Neither
This is NOT Sufficient because we don't know how many people were members of the Telefonica Team and not Italians

Statement 2:
Tells us that each of the top ten finishers was either an Italian or represented Telefonica or both. So we know there is no "neither" part to this equation. However we don't know how many Italians represented the Telefonica team.

Together is Sufficient
The answer is C.
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Re: DS: Italians [#permalink] New post 02 Mar 2009, 13:39
I got this table from A. Shouldnt the answer be A.
I NI Total
T 2 6 8

NT 2 0 2

Total 4 6 10
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Re: DS: Italians [#permalink] New post 03 Mar 2009, 11:27
IMO D.

It is given that 4 were Italians and 8 represented Telefonica team from a total of 10.

From stmt 1 = It is given that 2of the Italians were not Telefonica. If you draw a simple VENN Diagram, we know that

ONLY Italians = 2
Italians and Telefonica = 2
ONLY Telefonica = 6.

So sufficient.

From stmt2, it is given that each person is either Italian / represented Telefonica or both.

Applying the Union forumala, P(IUT) = P(I) + P(T) - P(I and T) ==> Solving it we get P(I and B) as 2. Drawing Simple Venn Diagram, we should be able to know ONLY Telefonica = 6. . So sufficient.
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Re: DS: Italians [#permalink] New post 04 Mar 2009, 13:51
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bigfernhead wrote:
Among the first ten cyclists who crossed the finish-line, 4 were Italians and 8 represented Telefonica team. How many cyclists who represented Telefonica team and finished in the top ten were not Italians?


1) 2 Italians who finished in the top ten did not represent Telefonica team

2) Each of the top ten finishers either was an Italian or represented Telefonica team or both


IMHO D

Please see attached file for solution
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 00:29
xyz21 wrote:
bigfernhead wrote:
Among the first ten cyclists who crossed the finish-line, 4 were Italians and 8 represented Telefonica team. How many cyclists who represented Telefonica team and finished in the top ten were not Italians?


1) 2 Italians who finished in the top ten did not represent Telefonica team

2) Each of the top ten finishers either was an Italian or represented Telefonica team or both


IMHO D

Please see attached file for solution


Awesome explanation........xyz21
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 06:05
gurpreet07 wrote:
xyz21 wrote:
bigfernhead wrote:
Among the first ten cyclists who crossed the finish-line, 4 were Italians and 8 represented Telefonica team. How many cyclists who represented Telefonica team and finished in the top ten were not Italians?


1) 2 Italians who finished in the top ten did not represent Telefonica team

2) Each of the top ten finishers either was an Italian or represented Telefonica team or both


IMHO D

Please see attached file for solution


Awesome explanation........xyz21


thanks very much :)
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 06:32
xyz21 - That's how I got statement 1 to be sufficient.

I don't understand statement 2. What exactly is it saying and how do we translate that into the matrix?
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 06:58
bigfernhead wrote:
xyz21 - That's how I got statement 1 to be sufficient.

I don't understand statement 2. What exactly is it saying and how do we translate that into the matrix?


Statement 2 is stating that each of the top ten players is either an Italian or represented Telefonica team. Hence there is no player who is neither Italian not represented Telephonica team.

So from xyz21's explanation matrix(4th one), we have a zero for the cell representing the Non Italian and Not Telefonica. But, since Not Italian is 6, it turns out that NOT Italian but Telephonica count will have to be 6.

Hope this explanation is clear.
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 07:16
OMG I'm blind! Thanks.
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Re: DS: Italians [#permalink] New post 05 Mar 2009, 07:17
mrsmarthi wrote:
bigfernhead wrote:
xyz21 - That's how I got statement 1 to be sufficient.

I don't understand statement 2. What exactly is it saying and how do we translate that into the matrix?


Statement 2 is stating that each of the top ten players is either an Italian or represented Telefonica team. Hence there is no player who is neither Italian not represented Telephonica team.

So from xyz21's explanation matrix(4th one), we have a zero for the cell representing the Non Italian and Not Telefonica. But, since Not Italian is 6, it turns out that NOT Italian but Telephonica count will have to be 6.

Hope this explanation is clear.


Couldn't have said it better.. thanks mrsmarthi
Re: DS: Italians   [#permalink] 05 Mar 2009, 07:17
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