2. Determine whether each number could represent the probability of an event. Explain your reasoning. a. 25/25

Using Probabilities for Significant Events

c. Which probability is relevant for determining whether 1 is a significantly low number of matches: the result from part (a) or part (b)?

Using Probabilities for Significant Events

d. Is 1 a significantly low number of matches? Why or why not?

Lottery. In Exercises 15–20, refer to the accompanying table, which describes probabilities for the California Daily 4 lottery. The player selects four digits with repetition allowed, and the random variable x is the number of digits that match those in the same order that they are drawn (for a “straight” bet).

Using Probabilities for Significant Events

b. Find the probability of getting 3 or more matches.

In Exercises 9–20, use the data in the following table, which lists survey results from high school drivers at least 16 years of age (based on data from “Texting While Driving and Other Risky Motor Vehicle Behaviors Among U.S. High School Students,” by O’Malley, Shults, and Eaton, Pediatrics, Vol. 131, No. 6). Assume that subjects are randomly selected from those included in the table. Hint: Be very careful to read the question correctly.

Drinking and Driving If one of the high school drivers is randomly selected, find the probability of getting one who drove when drinking alcohol.

2. Determine whether each number could represent the probability of an event. Explain your reasoning. b. 333.3%

2. Determine whether each number could represent the probability of an event. Explain your reasoning. c. 2.3

2. Determine whether each number could represent the probability of an event. Explain your reasoning. d. -0.0004

3. Explain why the statement is incorrect: The probability of rain is 150%.