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Two methods for training accountants are to be compared. Students are randomly assigned to one of the two methods. At the end of the course, each student is asked to prepare a tax return for the same individual. The amounts of the refunds reported by the students are
Method 1 : 132,204,603,50,125,90,185,134
Method 2 : 92,-42,121,63,182,101,294,36
Using Welch's test, would you conclude that the methods differ in terms of the average return? Use α = .05.
The probability that D1 operates correctly is 0.95 and the probability that D2 operates correctly is 0.92. Find the probability that the sprinkler system will come on.
In Chinese-based economies guanxi plays a critical role in developing interpersonal relationships that underpin negotiations within business. It is defined as being ‘a concept of drawing on connections in order to secure favours in personal relati..
However your friend wants to save money on this trial an use a small number of batteries for the test (n 100). What are the pros and cons of these two positions?
Enter the data into R, and calculate the means for placebo and epinephrine. Find a 95% confi dence interval for the mean difference in cholesterol levels between the placebo and epinephrine. Use the confi dence interval to test your null hypothes..
Should we thus conclude that verbal praise tends to lower performance levels, whereas verbal criticism tends to raise them? Or is some other explanation possible?
Draw a bar chart of the percents found in parts (b) and (c) to show the relationship between the letter listed first and the letter picked.- Explain whether or not you think the letter listed first in the question affected the choice of letter.
with very few degrees of freedom the test statisticselect onea. needs to be more extreme to reject the null
Determine the probability that mean annual snowfall during 40 randomly picked years will exceed 111.8 inches?
You're responsible for planning parking needed for a new 256-unit apartment complex, and you're told to base the needs on the statistic 'average number of vehicles per household is 1.9'.
Evaluate the importance of each of these sums of squares. Give the 99% Scheffe confidence intervals for the linear and quadratic contrasts.
A consumer group is testing the gas mileage of three different models of cars. Several cars of each model were driven 500 miles and the mileage was recorded as follows.
a study of peach trees found that the average number of peaches per tree was 825. the standard deviation of the
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