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Rodeo officials wanted to compare horse breeds in relation to buck offs before 8 seconds. They compared mustangs to non-mustangs. The 89 mustangs had a mean of 45 with a standard deviation of 2. The 61 non-mustang bred horses had a mean of 12 with a standard deviation of 1.5. Is the mean number for mustang-bred horses significantly higher than those that were not mustang bred?
Which variable would you use as the explanatory variable and which as the response variable? Why? What would you expect to see in the scatterplot? Discuss the likely direction, form, and strength.
expectation of the statistic that was proposed by Statistician - Based on the information collected in Tasks 1-8, which of the two statistics produces values which tends to be more concentrated about the expectation of the measurement?
You are working on an analysis of your company's current cost structure reviewing the various fixed and variable costs within your firm.
Pprobability is no greater than 1% that the day's supply is exhausted. How many pounds of ground beef should the manager have available for use each day?
assume that a random sample is used to estimate a population p. find the margin of error e that corresponds to the
suppose there are 4 different bins labled a b c and d.in how many ways can 9 identical indistinguishable billard balls
At the 5% level of significance, is there evidence of a difference among the mean access read times for the three files sizes?
the average income tax refund for 2009 tax year was 3095. assumes the refund per person follows the normal probability
The critical F value with 6 numerator and 60 denominator degrees of freedom at α = .05 is:
Find a lower bound for the probability that the student's score will fall between 65 and 75 - If 100 students take the final, find a lower bound for the probability that the class average will fall between 65 and 75.
Use the average of 2001, 2002 and 2003 as the base and determine indexes for 2005 and for the preliminary 2006 data using 100 as the base value.
Three are selected, at random, without replacement from the batch. What is the probability that the third is not defective given that one of the previous two are defective?
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