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Necklace

Expert replies
by MBA.Aspirant » Mon Jul 04, 2011 11:50 pm
A necklace is made by stringing 68 beads together in the repeating pattern: red, green, white, blue and yellow. The necklace design begins with a red bead and ends with a white bead. A bead is pulled out of the necklace at random. What's the probability that the bead is red?
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Source: — Problem Solving |

by ntamhane » Tue Jul 05, 2011 12:28 am
Number of Red beads in the Necklace - 14
Number of Green beads in the Necklace - 14
Number of Whit beads in the Necklace - 14
Number of Blue beads in the Necklace - 13
Number of Yellow beads in the Necklace - 13

No. of ways to select 1 bead from 68 = 68
No. of ways to select 1 bead from 14 read = 14
Probability of selecting a read bead = [spoiler]14/68 = 7/34[/spoiler]
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by Geva@EconomistGMAT » Tue Jul 05, 2011 12:33 am
ntamhane wrote:Number of Red beads in the Necklace - 14
Number of Green beads in the Necklace - 14
Number of Whit beads in the Necklace - 14
Number of Blue beads in the Necklace - 13
Number of Yellow beads in the Necklace - 13

No. of ways to select 1 bead from 68 = 68
No. of ways to select 1 bead from 14 read = 14
Probability of selecting a read bead = [spoiler]14/68 = 7/34[/spoiler]
This explanation is indeed correct.

@Aspirant, what was your difficulty here?
Geva
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by Ian Stewart » Tue Jul 05, 2011 6:28 am
I have an issue with the wording of the question. Necklaces are circular; how can you identify where the pattern of beads begins, if there is no 'first bead' in a circular pattern? The question designer ought to have found a different setup in which the pattern is in a line or a row, rather than in a circle. Still, based on what I imagine were the intentions of the question designer, ntamhane's explanation above is perfect.
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