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Tamiami shearing machine is manufacturing 10 percent defective pieces, that is abnormally high. Quality control engineer has been checking output by almost continuous sampling as abnormal condition began. Determine the probability that in sample of 10 pieces:
a. None are defective?b. Exactly 1 will be defective?c. 1 or more will be defective?d. 5 or less will be defective?
Schadek Silkscreen Printing, Inc. purchases plastic cups on which to print logos for sporting events, proms, birthdays, and other special occasions. What is the estimated proportion defective in the population?
Students in a statistics class at a large state university were given the survey in which one question asked was age (in years); one student was a retired person, and her age was an "outlier".
If the sample standard deviation is s = 10, are the data sufficient to conclude that the treatment has significant effect using a two-tailed test with α = .05?
Suppose that beer consumption and religious affiliation are not independent of each other. That means that
Explain the concept of risk analysis and how monte carlo simulation can provide useful information for making decisions.
A typical problem statement is correlation research is _____________
A recent study reported that the prevalence of hyperlipidemia (defined as total cholesterol over 200) is 30% in children 2-6 years of age. If 12 children are analyzed,
Plot the data on U.S. general aviation shipments (b) Describe the patterns and discuss possible causes.(c) Would a fitted trend be helpful? Explain. (d) Make a similar graph for 1992-2003 only.
Four properties are randomly selected from each neighborhood and the ratios recorded for each as follows:
Based off the three requirements that must be met before an analysis of variance test (ANOVA) can be used: Samples must be randomly selected from the populations to be evaluated.
Test whether the relationship between the plan at retirement and residential area using Chi square test.
Find the sample mean and find the sample standard deviation - construct a confidence interval for the true population mean for body temperatures of healthy adults.
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