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In the accompanying table, the random variable x represents the number of televisions in a household in a certain country. Determine whether or not the table is probability distribution. If it is a probability distribution, find its mean and standard deviation.
Is the table a probability distribution?
yes no
If a table is a probability distribution, what is its mean? Select the correct choice below and fill in any answers boxes within your choice
a. Its mean is ? (Round to nearest tenth as needed).
b. The table is not a probability distribution.
Use Random Number Generation (RNG) in Analysis ToolPak of Excel to generate n = 5 observations from the Normal distribution N(20, 5). Construct the 95% confidence interval for μ.
The first step in this assignment is to provide SPSS with the Value Labels for the values in LOCALE97.
A simple random sample of 1000 Americans found that 61% were satisfied with the service provided by the dealer from which they bought their car.
Explain the ANOVA output table values:
What factors might cause the company to order a larger or smaller amount than the EOQ?
Solution utilizing graphical method. Compute the following linear programming problem. Among which of the following points (X, Y) is not a feasible corner point.
Correlation between the two variables - Evaluate the value of the correlation coefficient.
Visits to Web sites. What kinds of Web sites do males aged 18 to 34 visit most often? Pornographic sites take first place, but about 50 percent of male Internet users in this age group visit an auction site such as eBay at least once a month. Inte..
If person is selected at random determine the probability that he/she has enzyme level less than 4.0 units/ml?
Jeweller desires to know how many of each item to make each week to maximize profit. Create the integer programming model for this problem (written in format similar to way Problems 1 and 2 were presented).
The probability that a bomber hits a target on a bombing mission is 0.700. Three bombers are sent to bomb a particular target.
Use a 0.05 significance level to test the claim of a cereal lobbyist that the mean for all cereals is less than 0.3g.
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