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A newspaper finds that the mean number of typographical errors per page is four. Find the probability that more than three typographical errors are found on a page.
You are the incoming inspector for potato chips - you are to ensure that each bag has 16 ounces or more in it. You want your testing to be at the level of significance of 0.05.
How large a sample is required if the 97 percent level of confidence is used and the estimate is to be within $2,500? The standard deviation is $16,000.
Their resting heart rates were measured. A partial ANOVA table is given.
Analyze and support whether you believe that the changes recommended are statistically valid and sound enough to make practice changes in a hospital for the two papers listed below. Also in your answer please touch on the following items
Ten bolts were selected randomly from a production line and the diameter of each was measured. Why do these diameters not have a binomial distribution?
Of those mountain climbers who attempt Mt. McKinley, only 65% reach the summit.In a random sample of 16 mountain climbers who are going to attempt Mt. McKinley, what is the probability of each of the following?
A standard deviation of 0.45 miles per gallon, find the probablilty that a car has a gas mileage of between 27.8 and 28.2 miles per gallon.
The running time for videos is normally distributed with mean 390 and standard deviation 148. suppose a sample of 40 videos are selected, what is the probability that the mean running time of the sample exceeds 360 seconds?
At the .05 significance level, can we conclude that more than 60% of the homes have an attached garage? What is the p-value.
What is the probability that all 3 would iPods from best buy? Or at least one would have iPod from best buy?
She knows that each order for these bills costs $300 for clerical and armored car delivery costs, and that order lead time is six days. Assuming a thirty-day month, if she were to order 6,000 bills at a time, what would be the length of an order cy..
Let C be a circle enclosing the distinct points z1,z2,...zn. Let p(z)=(z-z1)(z-z2)...(z-zn) be the polynomial of degree n with roots at these points.
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