Answer:
a car will be recovered 92% of the time. if 900 cars are randomly selected, what is the mean and standard dev of the number of cars recovered after being stolen
Binomial distribution used.
n=900, p=0.92
Expectation = np = 828
Variance = np(1 - p) = 66.24
Standard deviation = 8.1388
a car will be recovered 92% of the time. if 900 cars are randomly selected, what...
According to insurance records, a car with a certain protection system will be recovered 95% of the time. If 800 stolen cars are randomly selected, what is the mean and standard deviation of the number of cars recovered after being stolen? (Note: binomial event)
toinsurance records a car with a certain protection system wil be recovered 88% or the time. Find the probabity that exacty 4 of 6 stolen cars wil be recovered. Round to the nearest thousandh O 0.130 O 0.667 0.12 Click to select vour answer A rding to gove ment data, the probability that an adult was never in a museum is 15%. In a random survey of 10 adults, what is the probablity that two or fewer were never in...
according to insurance records, a car with a certain protection system will be recovered 94% of the time. find the probability that 3 out of 6 stolen cars will be recovered.
Sixty-five randomly selected car salespersons were asked the number of cars they generally sell in one week. Fourteen people answered that they generally sell two cars; nineteen generally sell three cars; twelve generally sell four cars; nine generally sell five cars; eleven generally sell six cars. Calculate the following. (Round your answer to two decimal places.) sample mean = x
Sixty-five randomly selected car salespersons were asked the number of cars they generally sell in one week. Fourteen people answered that they generally sell four cars; nineteen generally sell five cars; twelve generally sell six cars; nine generally sell seven cars; eleven generally sell eight cars. Calculate the following. (Round your answer to two decimal places. sample mean = x x = cars
Randomly selected 17 student cars have ages with a mean of 7.9 years and a standard deviation of 3.6 years, while randomly selected 18 faculty cars have ages with a mean of 5 years and a standard deviation of 3.5 years. Construct a 95% confidence interval estimate of the difference μs−μf, where μs is the mean age of student cars and μf is the mean age of faculty cars.
Randomly selected 20 student cars (population 1) have ages with a mean of 7 years and a standard deviation of 3.6 years, while randomly selected 22 faculty cars (population 2) have ages with a mean of 5.4 years and a standard deviation of 3.5 years. (For the purposes of this exercise, the two populations are assumed to be normally distributed.) 1. Use a 0.01 significance level to test the claim that student cars are older than faculty cars. The test...
Cars arrive at a car wash randomly and independently; the probability of arrivalis the same for any two time intervals of equal length. The mean arrival rate is 15 cars per hour. (EXCEL) (a) What is the probability that 20 or more cars will arrive during any given hour of operation? (b) What is the mean time between arrivals? Why?
Fifty randomly selected car salespersons were asked the number of cars they generally sell in one week. Nine people answered that they generally sell three cars; twelve generally sell four cars; fourteen generally sell five cars; five generally sell six cars; ten generally sell seven cars. Complete the table. Data Value (# cars) data value (# cars) frequency relative frequency cumulative relative frequency 3 4 5 6 7
Randomly selected 20 student cars have ages with a mean of 7.3 years and a standard deviation of 3.4 years, while randomly selected 11 aculty cars have ages with a mean of 5 years and a standard deviation of 3.7 years. b) The test statistic is (c) The p-value is