O Suppose that the probability that Sue will pass her statistics test is 0.62, the probability th she will pass her physics test is 0.48, and the probability that she will pass both tests is 0.290. What is the probability that she passes her physics test given that she passed her statistics test?

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question.
Find the indicated probability.
1) Of 1454 people who came into a blood bank to give blood, 357 were ineligible to give
blood. Estimate the probability that the next person who comes in to give blood will be
ineligible to give blood.
1)
2) A study conducted at a certain college shows that 54% of the school's graduates move to a
different state after graduating. Find the probability that among 7 randomly selected
graduates, at least one moves to a different state after graduating.
2)
3) In one town, 51% of adults are employed in the tourism industry. What is the probability
that five adults selected at random from the town are all employed in the tourism
industry?
3)
4) The age distribution of members of a gymnastics association is shown in the table. A
the person
selected is between 26 and 35 inclusive. Round your answer to three decimal places.
4)
member of the association is selected at random. Fir
the probability
Age (years)
Frequency
Under 21
402
21-25
417
26-30
201
31-35
50
Over 35
24
1094
5) At Bill's community college, 41.7% of students are Caucasian and 2.7% of students are
Caucasian math majors. What percentage of Caucasian students are math majors?
5)
6) Suppose that the probability that Sue will pass her statistics test is 0.62, the probability that
she will pass her physics test is 0.48, and the probability that she will pass both tests is
0.290. What is the probability that she passes her physics test given that she passed her
6)
statistics test?
7) The table below describes the exercise habits of a group of people suffering from high
blood pressure. If one of the 1046 subjects is randomly selected, find the probability that
the person selected is female given that they exercise occasionally.
7)
No
Occasional Regular
exercise
exercise
exercise Total
Men
384
85
74
543
Women
345
69
89
503
Total
729
154
163
1046
Transcribed Image Text:SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question. Find the indicated probability. 1) Of 1454 people who came into a blood bank to give blood, 357 were ineligible to give blood. Estimate the probability that the next person who comes in to give blood will be ineligible to give blood. 1) 2) A study conducted at a certain college shows that 54% of the school's graduates move to a different state after graduating. Find the probability that among 7 randomly selected graduates, at least one moves to a different state after graduating. 2) 3) In one town, 51% of adults are employed in the tourism industry. What is the probability that five adults selected at random from the town are all employed in the tourism industry? 3) 4) The age distribution of members of a gymnastics association is shown in the table. A the person selected is between 26 and 35 inclusive. Round your answer to three decimal places. 4) member of the association is selected at random. Fir the probability Age (years) Frequency Under 21 402 21-25 417 26-30 201 31-35 50 Over 35 24 1094 5) At Bill's community college, 41.7% of students are Caucasian and 2.7% of students are Caucasian math majors. What percentage of Caucasian students are math majors? 5) 6) Suppose that the probability that Sue will pass her statistics test is 0.62, the probability that she will pass her physics test is 0.48, and the probability that she will pass both tests is 0.290. What is the probability that she passes her physics test given that she passed her 6) statistics test? 7) The table below describes the exercise habits of a group of people suffering from high blood pressure. If one of the 1046 subjects is randomly selected, find the probability that the person selected is female given that they exercise occasionally. 7) No Occasional Regular exercise exercise exercise Total Men 384 85 74 543 Women 345 69 89 503 Total 729 154 163 1046
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