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Suppose you know that male height (for adults) is normally distributed with a mean of 70 inches and a std dev of 3 inches.
a) How many deviations is a 74.5 from the mean?
b) What is the z value for 74.5?
c) Why are they the same?
d) Suppose a male person is 68 inches, what percentage of males are shorter than him? Taller than him?
e) Suppose you chose 50 males. What is the probability that their mean height is above 71 inches?
Describe the assumptions of normality and homogeneity of variance. When these assumptions are violated, what are your options?
Democracy in Thailand ended and it is now a bureaucratic authoritarian regime. What does this mean happened and why?
If all 3 eggs are good, the crate is shipped, otherwise it is rejected. what is the probability that a crate will be shipped if it contains 120 eggs, ofwhich 10 have blood clots?
For an arbitrary random variable X, use the Chebyshev inequality to show that the probability that X is more than k standard deviations from its expected value E[X] satisfies
The probabilities of low, medium and high compliance are 0.3, 0.4, and 0.3, respectively
the following data were collected from a repeated measures study. there were 25 people in the study. fill in the blanks
assignment-f 7.357r .83 df 4df 3203df 98 p gt .05 p lt .05 p lt .01question 1. what statistical
It is known that song length is not normally distributed. Suppose a sample of 25 songs is taken from the population. What is the approximate probability that the average song length will last more than 5.25 minutes? Round to the nearest thousandth..
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List the requirements that should be met for this hypothesis test. Write the null and alternative hypothesis. Calculate the test statistic and the P-value. Label each accordingly
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About 95% are between 500 +- 200; i.e. between 300 and 700 Where is the data located? Where is the "middle" of the data? How variable are the data? How spread out about the "middle" are the data?
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