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Difficulty:
45%
(medium)
Question Stats:
68%
(02:13)
correct 32%
(02:33)
wrong
based on 2217
sessions
History
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Attachment:
t2.PNG [ 9.99 KiB | Viewed 18765 times ]
A certain publishing company surveyed readers of three books it publishes (Books A, B, and C). In the diagram, each circle represents one of these books. Next to the label for each circle is the proportion of the total number of survey respondents who had read the corresponding book. Each number in the diagram shows the proportion of the total number of respondents who had read the book(s) represented by the circle or circles in which it appears. For example, the proportion of the number of respondents who had read Book C was 0.72, and the proportion who had read Books B and C but not Book A was 0.20.
Select from each drop-down menu the option that completes the statement so that it most accurately reflects the information provided.
Among the repondents who had read , the probability that one selected at random had read all three books is greater than 0.60.
The probability that a randomly selected respondent had read only Books A and C is .
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Among the respondents who had read Book ?, the probability that one selected at random had read all three books is greater than 0.60. 0.38 have read all three books, so 0.38 > X * 0.60 or X < \(\frac{0.38}{60}\) or X<63.3 Only Book A has total number of respondents who read it less than 63. Hence ? = Book A
The probability that a randomly selected respondent had read only Books A and C is Straight forward, as the overlap only between A and C is 0.00
We don't need to get into the specific calculations for this one. The question is: Among the respondents who had read {book name}, the probability that one selected at random had read all three books is greater than 0.60.
Which wants the probability to be "greater than" a specific number; i.e, the base should be as small as possible. As the base for A (0.58) is the smallest, it's the answer.
gmatt1476
Attachment:
t2.PNG
A certain publishing company surveyed readers of three books it publishes (Books A, B, and C). In the diagram, each circle represents one of these books. Next to the label for each circle is the proportion of the total number of survey respondents who had read the corresponding book. Each number in the diagram shows the proportion of the total number of respondents who had read the book(s) represented by the circle or circles in which it appears. For example, the proportion of the number of respondents who had read Book C was 0.72, and the proportion who had read Books B and C but not Book A was 0.20.
Select from each drop-down menu the option that completes the statement so that it most accurately reflects the information provided.
Among the repondents who had read , the probability that one selected at random had read all three books is greater than 0.60.
The probability that a randomly selected respondent had read only Books A and C is .