Chapter 3: Q30E (page 180)
Suppose .
Find the following probabilities:
Short Answer
- 0.3
- 0.6
- 0.8
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Chapter 3: Q30E (page 180)
Suppose .
Find the following probabilities:
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Working on summer vacation.Refer to the Harris Interactive(July 2013) poll of whether U.S. adults workduring summer vacation, Exercise 3.13 (p. 169). Recall thatthe poll found that 61% of the respondents work duringtheir summer vacation, 22% do not work at all while onvacation, and 17% were unemployed. Also, 38% of thosewho work while on vacation do so by monitoring theirbusiness emails.
a.Given that a randomly selected poll respondent will work while on summer vacation, what is the probability that the respondent will monitor business emails?
b.What is the probability that a randomly selected poll respondent will work while on summer vacation and will monitor business emails?
c.What is the probability that a randomly selected poll respondent will not work while on summer vacation and will monitor business emails?
Drug testing in athletes.When Olympic athletes are tested for illegal drug use (i.e., doping), the results of a single positive test are used to ban the athlete from competition. Chance(Spring 2004) demonstrated the application of Bayes鈥檚 Rule for making inferences about testosterone abuse among Olympic athletes using the following example: In a population of 1,000 athletes, suppose 100 are illegally using testosterone. Of the users, suppose 50 would test positive for testosterone. Of the nonusers, suppose 9 would test positive.
Speeding linked to fatal car crashes. According to the National Highway Traffic and Safety Administration鈥檚 National Center for Statistics and Analysis (NCSA), 鈥淪peeding is one of the most prevalent factors contributing to fatal traffic crashes鈥 (NHTSA Technical Report, August 2005). The probability that speeding is a cause of a fatal crash is .3. Furthermore, the probability that speeding and missing a curve are causes of a fatal crash is .12. Given speeding is a cause of a fatal crash, what is the probability that the crash occurred on a curve?
Consider the Venn diagram in the next column, where
Find each of the following probabilities:
g. Are events A and B mutually exclusive? Why?

Compute the number of ways can select n element from N element of each of the following:
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