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A sample of 20 fruitfly (Drosophila melanogaster) larva were incubated at 37 °C for 30 minutes. It is theorized that such exposure to heat causes polytene chromosomes located in the salivary glands of the fly to unwind, creating puffs on the chromosome arm that are visible under a microscope. The following normal probabilityplot supports the use of a normal curve to model the distribution of puffs.50
The average number of puffs for the 20 observations was 4.30, with a standard deviation of 2.03.
(a) Construct a 95% confidence interval for .
(b) In the context of this problem, describe what represents. That is, the confidence interval from part (a) is a confidence interval for what quantity?
(c) The normal probability plot shows the dots lining up on horizontal bands. Is this sort of behavior surprising for this type of data? Explain.
during a test period an experimental group of 10 vehicles using an 85 ethanol-gasoline mixture showed mean co2
Students are the University of New Harmony received 10, 000 course grades last semester. The table below breaks down these grades by which school of the university taught the course.
when circuit boards used in the manufacture of compact disc players are tested the long-run percentage of defectives is
the gestation period for human births can be taken as normally distributed with a mean of 266 days and a standard
More than 13 successes in 19 trials with a 40 percent chance of success. (Round the answer to 4 decimal places.) Fewer than 7 successes in 15 trials with a 40 percent chance of success. (Round the answer to 4 decimal places.)
let a b and c be independent random variables uniformly distributed over 07 08 and 03 respectively. what is the
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Calculate A x(110) and write it as a sum of three terms, namely, the expected present value of benefits when: (x) dies at a time strictly before the death of (y)
The U.S. Commission of Crime wishes to estimate the fraction of crimes related to firearms in an area with one of the highest crime rates in the country.
Using the strata you constructed, draw a stratified random sample using proportional allocation. Explain how you calculated the sample size to be drawn from each stratum.
Describe your situation and why more than one solution is possible - Write an inequality to model the situation and solve this inequality.
Suppose a certain oil producing country exports (1 + X) million barrels of oil per day, where X is a random variable having a normal distribution with mean zero and variance 1/25.
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