1.
In a particular city, of the students who drive to campus, 23% drive luxury cars and 48% have comprehensive auto insurance. Suppose having comprehensive auto insurance and driving a luxury car are independent. What is the probability that a student who drives to campus in the city drives a luxury car or has comprehensive auto insurance?
2.
Calculate the desired empirical probabilities (rounded to 3 significant digits) based on the airline passenger satisfaction data, summarized in the following contingency table:
Satisfied | Not Satisfied | TOTAL | |
---|---|---|---|
Compensated | 75 | 5 | 80 |
Not Compensated | 18 | 302 | 320 |
TOTAL | 93 | 307 | 400 |
a.The probability that the 16th customer surveyed was offered compensation, if the first 15 customers surveyed were not.
Round to 3 significant digits
b. The probability that the 15th customer rated
their satisfaction as negative, if the first 14 customers surveyed
had also rated their satisfaction as negative.
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