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# Recently Mary gave a birthday party for her daughter at

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Recently Mary gave a birthday party for her daughter at [#permalink]

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13 Sep 2008, 02:53
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Recently Mary gave a birthday party for her daughter at which she served both chocolate and strawberry ice cream. There were 8 boys who had chocolate ice cream, and nine girls who had strawberry. Everybody there had some ice cream, but nobody tried both. What is the maximum possible number of girls who had some chocolate ice cream?

(1) Exactly thirty children attended the party.
(2) Fewer than half the children had strawberry ice cream.
[Reveal] Spoiler: OA
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13 Sep 2008, 13:44
ssandeepan wrote:
IMO E..

Total number of girls is not known from any of the statements..also this question looks awkward..

Yepp. I chose E. Total number of children is a level above the distinction of boys and girls. Children includes both.
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13 Sep 2008, 14:18
A

as we need the maximum no. of girls
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14 Sep 2008, 00:37
dancinggeometry wrote:
Recently Mary gave a birthday party for her daughter at which she served both chocolate and strawberry ice cream. There were 8 boys who had chocolate ice cream, and nine girls who had strawberry. Everybody there had some ice cream, but nobody tried both. What is the maximum possible number of girls who had some chocolate ice cream?

(1) Exactly thirty children attended the party.
(2) Fewer than half the children had strawberry ice cream.

1)is INSUFFI no info about the number of icecreams !!!
2)does not say about total number of children !!!

(1) and (2) =>
say g_c=girls having choc ice cream and boys b_s boys having strawber icecream then
g_c+b_s +17=30 => g_c+b_s=13 => when b_s=0 then g_c = max = 13

IMO C
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14 Sep 2008, 00:39
spriya wrote:
dancinggeometry wrote:
Recently Mary gave a birthday party for her daughter at which she served both chocolate and strawberry ice cream. There were 8 boys who had chocolate ice cream, and nine girls who had strawberry. Everybody there had some ice cream, but nobody tried both. What is the maximum possible number of girls who had some chocolate ice cream?

(1) Exactly thirty children attended the party.
(2) Fewer than half the children had strawberry ice cream.

1)is INSUFFI no info about the number of icecreams !!!
2)does not say about total number of children !!!

(1) and (2) =>
say g_c=girls having choc ice cream and boys b_s boys having strawber icecream then
g_c+b_s +17=30 => g_c+b_s=13 => when b_s=0 then g_c = max = 13

IMO C

Question says maximum possible number of girls hence i chose C
OA plsss
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19 Nov 2009, 13:17
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kairoshan wrote:
Recently Mary gave a birthday party for her daughter at which she served both chocolate and strawberry ice cream. There were 8 boys who had chocolate ice cream, and nine girls who had strawberry. Everybody there had some ice cream, but nobody tried both. What is the maximum possible number of girls who had some chocolate ice cream?

(1) Exactly thirty children attended the party.

(2) Fewer than half the children had strawberry ice cream.

This doesn't make any logical sense as a DS question - a DS question cannot ask for the 'maximum number' of something, since it is impossible to know what kind of information would be sufficient to answer such a question. Simplifying matters, if I ask, for example,

What is the maximum possible number of stamps in Bill's collection?
1) Bill has fewer than 30 stamps in his collection.
2) Bill has an even number of stamps in his collection.

From Statement 1, we know the maximum possible is 29, but from Statements 1+2 together we know the maximum is 28. So is Statement 1 sufficient alone? Or do we need both? Or is the answer E? The question doesn't have a unique correct answer, and is completely illogical - you could never see such a question on the real GMAT. The same is true of the question in the original post above. I'd be curious to know the source of the original question, but it's best ignored.
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14 Jun 2011, 15:54
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Yeh the Question is strange, however i found this today in MGMAT test. And naturally didnt do it right, so thought to check what other people think of such question.

Answer could be explained as follows, however i am not still very convinced or i should say that it is just a 'hidden trap' of gmat.

Attachment:

cs.JPG [ 5.58 KiB | Viewed 5773 times ]

From statement 1- Total = 30 kids.

to maximize, girls eating choclate icecream, boys eating strawberry could be assumed!! to be 0, since it is not stated that there must be atleast one boy who eats strawberry icecream.

so the max girls eating choclate icecream will be - 30-8-9 = 13 girls.

st-2 doesnt provide info on boys choclate icecream.

-------------------------------------------------
the trap is that one may not assume that boys eating strawberry icecream could be 0, and think that st-1 may not be sufficient.

so in that case both statements would be required.

but the idea is to read the word 'maximum' in the Question.
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Re: Recently Mary gave a birthday party for her daughter at [#permalink]

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18 Apr 2014, 06:00
What should be done in such a case?.

Is the answer - A , C or E?

Any Expert Opinion?
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Re: Recently Mary gave a birthday party for her daughter at [#permalink]

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18 Apr 2014, 11:20
Expert's post
pkhats wrote:
What should be done in such a case?.

Is the answer - A , C or E?

Any Expert Opinion?

The OA for this question is A.
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05 May 2014, 23:48
Bunuel wrote:
pkhats wrote:
What should be done in such a case?.

Is the answer - A , C or E?

Any Expert Opinion?

The OA for this question is A.

Could you explain this please Bunuel ?
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20 Jul 2014, 02:28
This is how I think A is sufficient

Out of 30 children, to get the maximum value of girls eating chocolate ice-cream, we should choose minimum # of boys to eat strawberry ice-cream... (to be fair to the boys, I chose 1 strawberry ice-cream for them and got 12 girls eat chocolate ice-cream )...

(refer to the matrix picture posted by agdimple333)

let me know if my approach is incorrect.
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Recently Mary gave a birthday party for her daughter at [#permalink]

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26 Jul 2014, 07:43
1) Total children = 30
Let total girls be x.
Therefore total boys = 30-x

Now to get the max of Girls-Chocolatte (a) we have to maximize x.
To maximize x , Boys-Strawberry has to be zero.
Then 30-x=8
 X=22

Now a+9=22
 A=13
Thus statement 1 sufficient.
2) Insufficient : Since total is not known hence insufficient.
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31 Aug 2014, 04:41
1) As we have 30 children and we know that 8 boys had chocolate and 9 girls had strawberry, we are left with 30-17=13. These 13 can be considered girls who had chocolate. Question is asking maximum possible girls who had chocolate thus we can assume these 13 as girls who had choco ice cream. No need to calculate anything.
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23 Dec 2014, 05:05
as we need maximum number of girls having chocolate ice cream then we are given 8 boys with chocolate ice cream so for maximum girls we have limit the number of boys to minimum that is out to 30 children rest 13 must be girls. Hence option A. hope this one helps.
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22 Jan 2015, 09:44
Please forgive me if I am being dumb, if nobody tried both strawberry and chocolate, how are we going to have people who tried both of them??
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Re: Recently Mary gave a birthday party for her daughter at [#permalink]

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22 Jan 2015, 12:55
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Hi All,

I imagine that many Test Takers would misinterpret the information in the prompt.....UNTIL they read the information in Fact 1, then they'd catch the error.

To start, we're given some information on SOME of the children who attended a party:
1) There were 8 boys who had chocolate ice cream
2) There were 9 girls who had strawberry ice cream
3) NOBODY had both flavors of ice cream

The misinterpretation is that there were only 17 children at the party. The prompt does NOT state that, so we have to keep an open mind to the idea that there were MORE children and that we don't know what type of ice cream THOSE children ate. The specific question asks for the MAXIMUM POSSIBLE number of girls who had chocolate ice cream, so THAT also implies that there were additional children beyond the 17 described.

Fact 1: 30 children attended the party.

Here we have an actual number to work with. 30 total children - the 17 mentioned in the prompt = 13 additional children. We don't know if they're boys or girls and we don't know whether they ate chocolate or strawberry ice cream. All of that is fine - the question is asking for the maximum POSSIBLE number of girls who COULD have had chocolate ice cream. IF those 13 extra children were ALL girls and IF they ALL had chocolate ice cream.....then that would make the maximum possible = 13.
Fact 1 is SUFFICIENT.

Fact 2: Fewer than half the children had strawberry ice cream.

Since we know that 9 had strawberry and 8 had chocolate, this Fact also implies that there were additional children. Unfortunately, we don't know how many. There would have to be AT LEAST 2 extra children, but it could be dozens or hundreds and we have no idea about whether they're male or female or what type of ice cream each ate.
Fact 2 is INSUFFICIENT.

[Reveal] Spoiler:
A

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18 Feb 2015, 14:26
dancinggeometry wrote:
Recently Mary gave a birthday party for her daughter at which she served both chocolate and strawberry ice cream. There were 8 boys who had chocolate ice cream, and nine girls who had strawberry. Everybody there had some ice cream, but nobody tried both. What is the maximum possible number of girls who had some chocolate ice cream?

(1) Exactly thirty children attended the party.
(2) Fewer than half the children had strawberry ice cream.

I would opt for E.

from stem: B(i) = 8, G(s) = 9

from 1:
B+G = 30, the remaining children are 30-8-9 =13, if all girls and they eat chocolate then 13, if there is 1 boy then 12..G can be anything from 1 to 13 bsed on the number of boys and this is not known so NSF.

from 2: clearly NSF

1+2 no new info NSF
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18 Feb 2015, 16:14
This question is asked in a tricky way..the key is in the wording.. it says what is the max POSSIBLE (not necessarily actual) and since no kid had both kind of ice cream you can assume that the rest of the children are girl there for you only need to know the total so

(A) is sufficient.
(B) alone does not tell you anything about "how many" in term of concrete number

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