Consider the following table:
SS | DF | MS | F | |
---|---|---|---|---|
Among Treatments | 5917.15 | 1183.43 | 4.26 | |
Error | ? | |||
Total | 9253.99 | 17 |
Step 1 of 8:
Calculate the sum of squares of experimental error. Please round your answer to two decimal places.
Step 2 of 8:
Calculate the degrees of freedom among treatments.
Step 3 of 8:
Calculate the degrees of freedom of experimental error.
Step 4 of 8:
Calculate the mean square of the experimental error. Please round your answer to two decimal places.
Step 5 of 8:
What is the sum of squares of sample means about the grand mean? Please round your answer to two decimal places.
Step 6 of 8:
What is the variation of the individual measurements about their respective means? Please round your answer to two decimal places.
Step 7 of 8:
What is the critical value of F at the 0.05 level? Please round your answer to four decimal places, if necessary.
Step 8 of 8:
Is F significant at 0.05 ?
Source | SS | df | MS | F |
treatment | 5917.15 | 5 | 1183.43 | 4.26 |
error | 3336.84 | 12 | 278.07 | |
total | 9253.99 | 17 |
Step 1 of 8: Calculate the sum of squares of experimental error =3336.84
Step 2 of 8: Calculate the degrees of freedom among treatments =5
Step 3 of 8: Calculate the degrees of freedom of experimental error=12
Step 4 of 8: Calculate the mean square of the experimental error =278.07
Step 5 of 8: What is the sum of squares of sample means about the grand mean=5917.15
Step 6 of 8: What is the variation of the individual measurements about their respective means=278.07
Step 7 of 8: critical value of F at the 0.05 level =3.1059
Step 8 of 8: Yes
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