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gcse maths

Eggs are delivered to a supermarket in boxes of 6. For each egg, the probability that it is cracked is 0.05 independently of other eggs. Find the probability that
(i) in one box there are no cracked eggs,
(ii) in one box there is exactly 1 cracked egg.

The manager checks the eggs as follows.
He takes a box at random from the delivery.
He accepts the whole delivery if this box contains no cracked eggs.
He rejects the whole delivery if the box contains 2 or more cracked eggs.
If the box contains 1 cracked egg then he chooses another box at random.
He accepts the delivery only if this second box contains no cracked eggs.

(iii) Find the probability that the delivery is rejected.

@Zacken as you requested:biggrin:


ps. ignore the first two... solve the last one only please! with thorough explanation!!
(edited 8 years ago)

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Reply 1
Moved to maths.
I got 0.01228630789 which must be wrong :biggrin:
I'll just leave :creep:
Reply 3
Original post by surina16
I got 0.01228630789 which must be wrong :biggrin:
I'll just leave :creep:


byeeeeeeeee:biggrin:
Reply 4
Original post by Zacken
Moved to maths.


cool but aren't you gonna help?
Original post by manuel132
byeeeeeeeee:biggrin:


:ashamed:this isn't AQA is it? :dontknow:
Reply 6
Original post by surina16
:ashamed:this isn't AQA is it? :dontknow:


exam board doesn't matter haha.. however, it's not.. are you doing gcses?
(edited 8 years ago)
Original post by manuel132
exam board doesn't matter haha.. however, it's not


Haha its just that I've never had to do this sort with AQA :biggrin:
Do you have the answers?
Because this time I got 0.2771934173
:redface:
Reply 9
Original post by surina16
Do you have the answers?
Because this time I got 0.2771934173
:redface:


0.0943...i don't think this is a gcse question so don't worry
0.05 x 6 = 0.3
1 - 0.3 = 0.7 for i) its completely wrong I know :P

1 cracked egg = 1 x 0.5 = 0.5 /100 = 0.005?

There should be much algorithm behind this regarding its "GCSE" therefore I wouldnt advance into too much theory in the working out. Is this an S1 Q or an GCSE?
2 X 0.5 = 1.0
0.9 = Accepted 0.1 = not accepted
Therefore 0.1/0./9 = 0.11111111111 %
0.11111111111 x 2 = 0.222222 %

Wrong, I know. Despite being a further maths student, why does this Q bewilder me :frown:
Reply 12
Original post by Oblivion99
0.05 x 6 = 0.3
1 - 0.3 = 0.7 for i) its completely wrong I know :P

1 cracked egg = 1 x 0.5 = 0.5 /100 = 0.005?

There should be much algorithm behind this regarding its "GCSE" therefore I wouldnt advance into too much theory in the working out. Is this an S1 Q or an GCSE?


it's further maths gcse
Reply 13
Original post by Oblivion99
2 X 0.5 = 1.0
0.9 = Accepted 0.1 = not accepted
Therefore 0.1/0./9 = 0.11111111111 %
0.11111111111 x 2 = 0.222222 %

Wrong, I know. Despite being a further maths student, why does this Q bewilder me :frown:


further maths gcse or a level?
Original post by manuel132
it's further maths gcse


OCR additional maths? Say waaaahrt, were doing logarithms and f(x)graphs, never done such a Q :redface: isnt this s1 probability?
Original post by manuel132
further maths gcse or a level?


GCSE. Do you know the solution? I think ive worked it out on paper..
Reply 16
Original post by Oblivion99
OCR additional maths? Say waaaahrt, were doing logarithms and f(x)graphs, never done such a Q :redface: isnt this s1 probability?

yea, ocr.. but have no clue if it's s1 probablity
Reply 17
Original post by Oblivion99
GCSE. Do you know the solution? I think ive worked it out on paper..


nope... the answer is 0.0943
Original post by manuel132
nope... the answer is 0.0943


On paper. I got 0.967? Howd you do it?
Reply 19
Original post by Oblivion99
On paper. I got 0.967? Howd you do it?

wish i could explain but it's called binomial distribution.. look it up on examsolutions and you may find how to tackle such questions

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