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A child had 5 friends at her birthday party. The children [#permalink]
23 Oct 2008, 19:21
00:00
A
B
C
D
E
Difficulty:
(N/A)
Question Stats:
0% (00:00) correct
0% (00:00) wrong based on 1 sessions
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A child had 5 friends at her birthday party. The children opened a box containing 21 pieces of candy. Each piece of candy was received by a child. There were no other pieces of candy received by the children at the party. Did each child at the party receive at least 1 piece of candy from the box?
(1) Each child received a different number of candies.
(2) The birthday girl received 6 pieces of candy, which was more than any other child.
A child had 5 friends at her birthday party. The children opened a box containing 21 pieces of candy. Each piece of candy was received by a child. There were no other pieces of candy received by the children at the party. Did each child at the party receive at least 1 piece of candy from the box?
(1) Each child received a different number of candies.
(2) The birthday girl received 6 pieces of candy, which was more than any other child.
The answer is C ?
there are totally 6 children (including the bday girl). total no of candies = 21
(1) each child recd diff no of candies --- not sufficient info to determine whether each child received at least a candy
(2) the b day girl recd 6 candies which is more than any other child got. Still not suff info.
(1) and (2)
b day gal recd 6 candies and everyone recd diff no of candies. so no one else can get 6 or more than 6.
even if we try and give maximum number of candies to each child, we end up giving at least one candy to each child.
Say there are 6 kids a,b,c,d,e and f. say a is the b day gal
a - got 6 b - cant have 6 or more. lets give b the next maximum possible number of candies, that is 5 c - cant have 5 or more, max no. of candies possible is 4 d - 3 e - 2 f - 1
totally 6+5+4+3+2+1 = 21 _________________
"You have to find it. No one else can find it for you." - Bjorn Borg
A child had 5 friends at her birthday party. The children opened a box containing 21 pieces of candy. Each piece of candy was received by a child. There were no other pieces of candy received by the children at the party. Did each child at the party receive at least 1 piece of candy from the box?
(1) Each child received a different number of candies.
(2) The birthday girl received 6 pieces of candy, which was more than any other child.
C.
1+2 tells that each of the girl's friends received some number of candy and that number needs to be less than 6 and that they received different number of candy.
So, 5 children, different numbers and choices we have are 1, 2, 3, 4, 5.
I think A is sufficient. Each child received a different number of candies. That means, no child received 0 candies and in order for the sum to be 21, these will be 1,2,3,4,5,6. Hence, sufficient.
I think A is sufficient. Each child received a different number of candies. That means, no child received 0 candies and in order for the sum to be 21, these will be 1,2,3,4,5,6. Hence, sufficient.
scthakur ... it can be 7,5,4,3,2,0 or some other combination ?? or am i missing something as usual ? _________________
"You have to find it. No one else can find it for you." - Bjorn Borg
Thanks all - I overlooked the basc assumption - different no of candies!!
OA is C
What is the source? I still go for A. If 21 candies are divided among six children and each of them receives different number, how can one receive zero candies?
I think A is sufficient. Each child received a different number of candies. That means, no child received 0 candies and in order for the sum to be 21, these will be 1,2,3,4,5,6. Hence, sufficient.
scthakur ... it can be 7,5,4,3,2,0 or some other combination ?? or am i missing something as usual ?
How can 0 be the number of candies? May be I am missing something. I saw the OA and somehow I do not seem to agree with OA.
I think A is sufficient. Each child received a different number of candies. That means, no child received 0 candies and in order for the sum to be 21, these will be 1,2,3,4,5,6. Hence, sufficient.
scthakur ... it can be 7,5,4,3,2,0 or some other combination ?? or am i missing something as usual ?
How can 0 be the number of candies? May be I am missing something. I saw the OA and somehow I do not seem to agree with OA.
Maybe one of the kids got no candy .... the question does not mandate that EVERY kid has to get a candy, in fact the question is whether every kid got at least a candy or not _________________
"You have to find it. No one else can find it for you." - Bjorn Borg
Because of 2 conditions. 1) every one gets atleast 1 piece of candy 2) Every one gets different number of candies.
So Answer is A.
How did you get the first condition ? The question is asking if everyone gets at least one candy, it does not state that everyone gets one candy .... _________________
"You have to find it. No one else can find it for you." - Bjorn Borg
Because of 2 conditions. 1) every one gets atleast 1 piece of candy 2) Every one gets different number of candies.
So Answer is A.
How did you get the first condition ? The question is asking if everyone gets at least one candy, it does not state that everyone gets one candy ....
A " Each child received a different number of candies " and the Q is asking Did each child get at least one candy. So what is a good assumption here? A child received 0 candies makes sense mathematically but does not make sense logically. I believe the Q wants us to consider the option of 0 candies. If A is ignoring that case, we have an easy answer.
Where is this Q from? I could not decide either way and was stuck on the interpretation and then figured out that I have enough company.