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An axial load of an aluminum can is the maximum weight that the sides can support before collapsing. The axial load is an important measure, because the top lids are pressed onto the sides with pressures that vary between 158lb and 165lb. Pepsi experimented with thinner aluminum cans, and a random sample of 175 of the thinner cans has a mean axial load of 267.11lb. The standard cans have a mean axial load of 281.81 lb and a standard deviation of 27.77 lb. Use a 0.01 significance level to test the claim that the thinner cans have a mean axial load that is less than 281.81 lb. Assume that o=27.77 lb. Do the thinner cans appear to be strong enough so that they are not crushed when the top lids are pressed onto the sides?
Find the value of Z-score- standard normal distribution.Find out a value of the standard normal random variable z, call it z0.
Use this information to make a 95% confidence interval to evaluate true average number of copies made each day at this company.
Let A be the event that a randomly chosen employee has a college degree and B the event that the chosen employee's income is more than $50,000.
The coffee/soup machine at the local bus station is supposed to fill cups with 6 ounces of soup. Ten cups of soup are brought with results of a mean of 5.93 ounces and a standard deviation of 0.13 ounces. Construct a 99% confidence interval for th..
The mean of a normal probability distribution is 60; the standard deviation is 5.
Construct the following confidence intervals for your data set:
Calculate the mean absolute deviation based on the 2-day moving average. You can have a forecast and an actual temperature.
Find out the required probabilities utilizing Binomial distribution. According to Best buy, 2/3 citizens have iPods. In a randomly selected group of 3 iPod owners.
Find the value for the correlation coefficient r.
At 95% confidence using the p- value approach, test the hypotheses. Let α = 0.1.
Find out the probability
Build a scatter plot, Find the value of the linear correlation coefficient r, and find the critical value of r using α=0.05. Determine whether there is sufficient evidence to support a claim of a linear correlation between the two variables.
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