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We are planning an experiment comparing three fertilizers. We will have six experimental units per fertilizer and will do our test at the 5% level. One of the fertilizers is the standard and the other two are new; the standard fertilizer has an average yield of 10, and we would like to be able to detect the situation when the new fertilizers have average yield 11 each. We expect the error variance to be about 4. What sample size would we need if we want power .9?
Assuming that any newspaper left over has no value and that running short has no effect on any customer's tendency to return, determine the losses due to understockting and overstockting.
What is the difference between statistical significance and practical significance? Why is statistical significance not necessarily of practical important difference to a business decision?
According to the regression line, how long does a typical dive to a depth of 200 meters last? The dives varied from 40 meters to 300 meters in depth. Plot the regression line from D=40 to D=300.
the quality control department at malcomb products must either inspect each part in a lot or not inspect any of the
assume the readings on thermometers are normally distributed with a mean of 0 degrees celsius and a standard deviation
At a .05 level of significance, is there evidence of a relationship between financial condition and education level?
Suppose we select a sample of 40 tires and use a simulator to determine the tread life. What is the likelihood of finding that the sample mean is between 59,050 and 60,950?
Check that the left hand side of (9) is the standardized slope. Hint: work out the correlation coefficient between the weights and the lengths.
Let X1,..., Xn be a random sample from a population with the mean μ. What condition must be imposed on the constants c1, c2,..., cn so that c1X1 + c2X2 + ··· + cnXn is an unbiased estimator of μ?
Customers bought 5 times as many boxes of light bulbs as switch plates. How many of each did Light Bright Warehouse sell?
Suppose X is a binomial random variable with n = 20 and p = 0.2. Find the probability that X ≤ 10 using binomial tables and compare this to the corresponding value found from normal approximation.
a local tennis pro-shop strings tennis rackets at the tension pounds per square inch requested by the customer.
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