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Suppose thw weekly amount spent on repairs at a certain computer is normally distributed with a mean of $300 and a standard deviation $20
(a) Find the probability that less than $250 is spent on repairs during any given week.
(b) How much should be budgeted weekly for repairs to ensure that the amount spent exceeds the budgeted amount with probability 0.05
Identify each variable in the formula for the binomial probability density function. Also, explain what the fraction: n! / (n-x)!x! calculates.
Determine the probability of randomly selecting a person graduating with Master's degree who didn't major in Education.
a quality engineer knows from past data that in a shipment lot the number of wire cables that have tensile strengths
Shown below are the results of a one sample t test. Make up a problem that someone could solve using the printout. Do not make up the data. Just assume the data were collected and produced the given statistics.
question 1 a company sells packets of biscuits that they claim on average contains at least 20 g biscuits in each
Suppose you take a sample of size 100 of test scores and find that the mean is 63. What is the z-score corresponding to this sample mean?
At the 0.05 level of significance, test whether the mean baseline body mass index for the population of middle aged men who develop diabetes is equal to 24.0 kg/m 2 , the mean for the population of men who do not. What is the p-value of the test?
The chance that all 50 residents in a neighborhood end up being the sample of residents selected is: the population of the suburb divided by 50.
Find the confidence interval by estimating the population proportion
Perform hypothesis testing on one variable's data.
A soft drink machine outputs a mean of 24 ounces per cup. the machines output is normally distributed with a standard deviation of 2 ounces. what is the probability of filling a cup between 21 and 26 ounces.
Given what you've learned in this module about the meaning of "statistics", choose one of the examples from Part I (A-F), and raise a relevant question of your own that could be answered by a statistician.
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