QNT 561 Two-Sample Hypothesis Testing and ANOVA 6 Questions_Decision-Making Using Two-Sample Hypothesis Testing and ANOVA 1) What advantages does ANOVA has over the t-test? 2)What can ANOVA do that the t-test can’t do? In what ways are the requirements

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QNT 561  Two-Sample Hypothesis Testing and ANOVA

6 Questions_Decision-Making Using Two-Sample Hypothesis Testing and ANOVA 

1) What advantages does ANOVA has over the t-test?

2)What can ANOVA do that the t-test can’t do? In what ways are the requirements for using ANOVA different from those for t-test?

3)How is a two-way ANOVA design different from a One-way ANOVA design? Give examples for each.

4)How do you compute the F-ratio for ANOVA problems? 

5)What does ANOVA with F-ratio of 1.0, less than 1.0 or more than 1.0 tell you? Explain using your own example.

6)Joanna Lewis manages a regional financial center. She wishes to compare the productivity, as measured by the number of customers served, among three employees. Four days are randomly selected and the number of customers served by each employee is recorded. The results are:

Number of customers served by Three Employees in Four Days

  

Employee 1


Employee 2


Employee 3

 

55


66


47

 

54


76


51

 

59


67


46

 

56


71


48

Is there a difference in mean productivity level among the three employees? Test at 0.05 level of significance using ANOVA One-Way Design. Use Excel > Data >Data Analysis > ANOVA single factor function.

  

Anova: Single Factor

(Use Excel, Data, Data Analysis,   ANOVA: Single Factor function)

          

SUMMARY

 

Groups


Count


Sum


Average


Variance

 

Employee 1

 

Employee 2

 

Employee 3

                   

ANOVA

 

Source of Variation

 

Between Groups

 

Within Groups

          

Total

Write Ho & H1:

Reject or Not Reject Ho?

Conclusion:

    • 9 years ago
    QNT 561 Two-Sample Hypothesis Testing and ANOVA 6 Questions_Decision-Making Using Two-Sample Hypothesis Testing and ANOVA 1) What advantages does ANOVA has over the t-test? 2)What can ANOVA do that the t-test can’t do? In what ways are the requirements
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