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The following data give the repair costs (in dollars) for 30 cars randomly selected from a list of cars that were involved in collisions.
2300 750 2500 410 555 15762460 1795 2108 897 989 18662105 335 1344 1159 1236 13956108 4995 5891 2309 3950 39506655 4900 1320 2901 1925 6896
a. Construct a frequency distribution table. Take $1 as the lower limit of the first class and $1400 as the width of each class.
b. Compute the relative frequencies and percentages for all classes.
c. Draw a histogram and a polygon for the relative frequency distribution.
d. What are the class boundaries and the width of the fourth class?
If W denotes the total number of spaces one moves under these special conditions, find the mean and standard deviation of W.
To select a _________ sample, an intact group of subjects that represent the population is selected.
Find out the correlation among the two variables in the regression. A simple linear regression produced the following computer output.
Determine relative frequency of X=4? Generate the cumulative frequencies.
There is no proof the new policy is more effective, but we cannot finish the policy has no effect on smog. Interpretation of P-value for the given context.
What can we say about the probability distribution of x? Is it approximately normal? What are the mean and standard deviation?
Explain finding value of test statistic for the given data also interpret the result. Can Mr. Ratter compute which the mean weight of the bags is less than 50 pounds.
Determine out the regression equation. Determine the estimated sales if 40 contacts are made.
What will be critical value of chi-square if test is to be performed at 0.025 level? At the 0.05 level?
Assume you choose 20 houses at random. On average, how many houses of twenty would you expect to have DVD? Determine standard deviation of number of houses with DVD?
Illustrate by computation that, for straight -line regression of Y on x, β1= 0.
Use the marginal probabilities of school quality, school cost or convenience, and other to comment on the most important reason for choosing a school.
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