Sample size calculation for mean


Assignment:

Question 1. The Central Limit Theorem says that , if n exceeds 30, a histogram of the sample will have a bell-shape, even if the population isn't normal.

A) True
B) False

Question 2. In a sample size calculation for a mean, if the confidence level decreases, the size of the sample needed will increase.

A) True
B) False

Question 3. The standard error of the mean decreases when the

A) sample size decreases
B) standard deviation increases if n is constant
C) standard deviation decreases and n increase
D) population size decreases

Question 4. To estimate the average annual expenses of students on books and class materials a sample of size 36 is taken. The average is $850 and the standard deviation is $54. A 99% confidence interval for the population mean is

A) $823.72 to $876.28
B) $832.36 to $867.64
C) $826.82 to $873.18
D) $825.48 to $874.52

Question 5. In last year's annual report, a company indicated that it had 15 regional distribution centers. This is an example of ordinal scale data.

A) True
B) False

Question 6. Temperature ( measured in degrees Fahrenheit) is an example of ratio data.

A) True
B) False

Question 7. If you randomly sample 50 students about their television viewing habits at one point in time, the data collected would be referred to as cross-sectional data.

A) True
B) False

Question 8. Thirty patients are selected from a filing cabinet containing 812 patient folders by choosing every 27th patient folder. Which sampling method is this?

A) Simple random sample
B) Systematic sample
C) Stratified sample
D) Cluster sample

Question 9. In a right -tail test, a statistician came up with a z test statistic of 1.469. What is the p-value?

A) .4292
B) .0708
C) .0874
D) .0301

Question 10. For a one-tailed test of hypothesis for a single population mean with 13 degrees of freedom, the value of the test statistic was 1.863. The p-value is

A) between .05 and .025
B) between .10 and .05
C) greater than .10
D) less than .001

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Basic Statistics: Sample size calculation for mean
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