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mack mack
wrote...
Posts: 342
Rep: 1 0
6 years ago
Explain calling population in queuing systems with an example.
 
  What will be an ideal response?

Q. 2

In a two-way ANOVA analysis with more than one observation per cell, the F ratio for the between block variations is given by MSI / MSE.
 
  Indicate whether the statement is true or false

Q. 3

________ is a measure of a linear relationship between two variables.
 
  A) Variance
  B) Proportion
  C) Correlation
  D) Kurtosis

Q. 4

In Crystal Ball, uncertain inputs are called ________.
 
  A) assumptions
  B) decisions
  C) forecasts
  D) run preferences

Q. 5

The tdistribution converges to the standard normal distribution ________.
 
  A) as the number of degrees of freedom increases
  B) as the sample mean increases
  C) as the population size increases
  D) as the variance falls

Q. 6

The t-test for the slope of the regression line is calculated by ________.
 
  A) b1-0/standard error
  B) b2/standard error
  C) b1-b2/standard error
  D) standard error/b1+b2

Q. 7

A confidence interval using the known population standard deviation ________.
 
  A) is the same as the point estimate for the population standard deviation
  B) has the least sampling error compared to confidence intervals for mean
  C) is the simplest type of confidence interval
  D) uses only the 95 level of confidence
Textbook 
Statistics, Data Analysis, and Decision Modeling

Statistics, Data Analysis, and Decision Modeling


Edition: 5th
Author:
Read 28 times
3 Replies

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Replies
wrote...
6 years ago
Ans. #1

Student examples may vary.
The calling population is the set of potential customers. In many applications, the calling population is assumed to be infinite; that is, an unlimited number of possible customers can arrive to the system. This would be the case with telephone calls to a mail order company or shoppers at a supermarket.

Ans. #2

FALSE

Ans. #3

C

Ans. #4

A

Ans. #5

A

Ans. #6

A

Ans. #7

C
mack Author
wrote...
6 years ago
What an awesome place to get free homework help
wrote...
6 years ago
What makes it awesome is that you posted, thanks for trusting us
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