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The paper "Community Colleges Start to Ask, Where Are the Men?" (Chronicle of Higher Education, June 28, 2002) gave data on gender for community college students. It was reported that 42% of students enrolled at community colleges nationwide were male and 58% were female. Construct a segmented bar graph for these data.
a simple random sample of 300 properties is taken from a collection of 9500 properties 3000 of which do not have
suppose the coach of the football team wants to estimate the proportion of the population of fans who support his
a trucking firm has trucks that average a payload of 31.5 tons and a standard deviation of 3.75 tons. an accounting
From a lot of 10 missiles, 4 are selected at random and fired. If the lot contains 3 defective missiles that will not fire, what is the probability that 3 will fire?
Two teams A and B competes in a game , if the probability of A winning is 0.6 the first match, and if it wins the probability of winning the second is 0.8, B has a probability 0.7 of winning second in if wins the first one.
Test Scores: mean=100 variance = 225 Years of Service: mean=5 variance = 81 Of test scores and years of service, which measure has the greater dispersion?
Summarize the blog entry that you have read. Next, explain the manner in which Nate Silver's analysis in your chosen blog entry addresses the salient points of one particular topic related to this class.
Draw the decision tree and perform a decision tree analysis of Steeley Associates decision situation using expected monetary value and what is the value of the information provided by Bernard Consultants (EVSI)? Give a recommendation as to whether ..
Draw the suitable distribution, and locate critical regions for α = .05. Compute test statistics (z score) for the sample.
the body mass index bmi was recorded for 40 males. find the 5-number summary that would be used for a box plot of this
Under what condition might you prefer to use the median rather than the mean as the best measure of central tendency? Explain why.
Show that if n ≥ 2k - 1, there is a strategy that assures you of identifying one of 2k - 1 numbers and hence gives a probability of (2k - 1)/n of winning. Why is this an optimal strategy? Illustrate your result in terms of the case n = 9 and k = 3..
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