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1. The Department of Motor Vehicles (DMV) can service customers at a rate of 20 per hour (or 1/3 per minute) when it comes to license renewals. The service time follows an exponential distribution. What is the probability that it will take less than 2 minutes for a particular customer to get a license renewal?
2. The number of cell phone minutes used by high school seniors follows a normal distribution with a mean of 500 and a standard deviation of 50. What is the probability that a student uses more than 580 minutes?
What is the probability that 0, 1, 2, or 3 hypertensives will be identi ed in such sibships if the hypertensive status of 2 siblings in the same family are independent events?
A study was designed to compare variability of male and female diastolic blood pressure. The null hypothesis was that the population standard deviation were equal versus the alternative that they were not equal.
what statement should be made about the null and alternative hypothesis based on sample data and significance level?
Assume that you choose a 50 families sample. Which is the form expected from the distribution of the average or median of the sample?
Using the p-value approach, test the hypotheses at the 1% level of significance.
For value 10,40,20,50 and 40, value of arithmetic mean is? Simplest measure of dispersion is the Standard deviation, variance, Quartile deviation.
At the 5% level of significance, can we infer that branch A has a significantly higher proportion of satisfied customers than branch B?
Create a 95% confidence interval for population mean. Is it sensible that population mean is 28 weeks? give explanation for your answer.
Which measure of association do you use to compare the relationship between these variables? Why?
If random sample of 9 loads is selected for a weight check, determine the probability that mean weight of those loads is more than 40.60 tons.
It could not do anything with the airport and suffer a loss of revenue. The current value of raised revenue from a new airport is in question.
Find a 99% confidence interval for the population mean number of weekly miles.
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