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Should you use the binomial distribution? In each situation below, is it reasonable to use a binomial distribution for the random variable X? Give reasons for your answer in each case.
(a) A random sample of students in a ?tness study.
X is the mean systolic blood pressure of the sample.
(b) A manufacturer of running shoes picks a random sample of the production of shoes each day for a detailed inspection. Today's sample of 20 pairs of shoes includes 1 pair with a defect.
(c) A nutrition study chooses an SRS of college students. They are asked whether or not they usually eat at least ?ve servings of fruits or vegetables per day. X is the number who say that they do.
Confidence interval for the population mean - Prepare a 99% confidence interval for the population mean.
P-value to test hypotheses,
Do you think Mindas data collection method is good in general and If you were going to give advises on the data collection method, what would be your suggestions?
A promotion campaign is being planned to encourage people to reduce heat in their houses at night. In order to measure the campaign's impact, we want to determine the proportion of people who reduce their heat at night.
let x follows a binomial distribution with mean equals .55 and standard deviation equals .7228. find n and
Makers of generic drugs are required to demonstrate that their generic drug does not differ significantly from the "reference" drug it is intended to imitate.
If I have unnormal data with n=15, and there are 2 samples. What test do I use? How do I make the data normal if the samples contain zero, b/c it's measuring time?
Write ten-step study plan with suitable example that will permit you to analyze your data.
Concrete blocks are to be used in the foundations of several buildings. The specifications state that the minimum arithmetic mean compressive strength of a sample of blocks must be 1,000 pounds per square inch (psi).
Break-even analysis is an important part of fiscal education. Select an item or product used in a healthcare organization and describe how you would calculate the break-even point.
In random samples of 25 from each of two normal populations, we found the following statistics: Estimate the difference between the two populations means with 95% confidence.
The United States Postal Service reports that 95 percent of first class mail within the same city is delivered within two days of the time of mailing. Six of the letters are randomly sent to different locations.
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