In Peoria, 25% of all drivers get one parking ticket per year. (a) What is the probability that among 15 randomly selected drivers in Peoria, more than 5 will get one parking ticket in a given year. (b) What is the probability that the 12th person interviewed in Peoria is the 3rd to get one parking ticket this year?
In Peoria, 25% of all drivers get one parking ticket per year. (a) What is the...
4. In a given city, 5% of all drivers get at least one parking ticket per year. Use the Poisson approximation to the binomial distribution to determine the probabilities that among 80 drivers (randomly chosen in this city): (a) 4 drivers will get at least one parking ticket in any given year; (b) anywhere from 3 to 6 drivers, inclusive, will get at least one parking ticket in any given year (c) at least 8 drivers will get at least...
2 (8 pts) According to Traffic Statistics, 24% of drivers will get a ticket (T) this year. If you pick three people at random. a. (4 pts) Create a complete tree diagram that represents this data b. What is the probability that none of them will get a ticket this year c. What is the probability that the second one does not get a ticket d. What is the probability that the first one gets a ticket e. What is...
show work A car insurance company has determined that 15% of all drivers were involved in a car accident last year. Among the 10 drivers living on one particular street, 3 were involved in a car accident last year. If 10 drivers are randomly selected, what is the probability of getting 3 or more who were involved in a car accident last year?
A car insurance company has determined that 6% of all drivers were involved in a car accident last year. Among the 14 drivers living on one particular street, 3 were involved in a car accident last year. If 14 drivers are randomly selected, what is the probability of getting 3 or more who were involved in a car accident last year?
A car insurance company has determined that 4% of all drivers were involved in a car accident last year. Among the 13 drivers living on one particular street. 3 were involved in a car accident last year. If 13 drivers are randomly selected, what is the probability of getting 3 or more who were involved in a car accident last year? Round to three decimal places. O A 0.988 OB. 0.014 C. 0.602 OD. 0.012
l) lf 25% of U.S. federal prison inmates are not US. citizens, find the probability that 2 randomly selected federal prison inmates will not be U.S. citizens. 2) Three cards are drawn from a deck without replacement. Find these probabilities. a. Al are jacks. b. All are clubs. c. All are red cards. For a recent year, 0.99 of the incarcerated population is adults and 0.07 is female. If an incarcerated person is selected at random, find the probability that...
A city is considering how much to spend to hire people to monitor its parking meters. The following information is available to the city manager: • Hiring each meter monitor costs $25,000 per year. With one monitoring person hired, the probability of getting a ticket each time one parks illegally is equal to 0.25. • With two monitors, the probability of getting a ticket is 0.50; with three monitors, the probability is 0.75, and with four, it's equal to 1.00...
Among 300 randomly selected drivers in the 16 minus 18 age bracket, 238 were in a car crash in the last year. If a driver in that age bracket is randomly selected, what is the approximate probability that he or she will be in a car crash during the next year? Is it unlikely for a driver in that age bracket to be involved in a car crash during a year? Is the resulting value high enough to be of...
One year consumers spent an average of $23 on a meal at a resturant. Assume that the amount spent on a resturant meal is normally distributed and that the standard deviation is $5. Complete parts (a) a. What is the probability that a randomly selected person spent more than $25?
The probability a randomly selected individual in the US earns more than $82,000 per year is 17.6%. The probability a randomly selected individual in the US earns more than $82,000 given that the individual has a bachelor's degree is 31.3%. A. - Assign letters to each event and write each probability using statistical notation. B. - Are the events "earned a bachelor's degree" and "earn more than $82,000 per year" independent? Explain what test you used for independence and show...