a.2. Solve for the Bartlett’s critical value using α = 0.01.  a.3. Conclude if the variances are equal.

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Author:Amos Gilat
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The following data are values of pressure (psi) in a torsion spring for several settings of the angle between the legs of the spring in a free position. Also presented is the ANOVA result.
a.1. Solve for the Bartlett’s computed value. 
a.2. Solve for the Bartlett’s critical value using α = 0.01. 
a.3. Conclude if the variances are equal. 

ANGLE (°)
Anova: Single Factor
67
72
75
79
SUMMARY
93
94
96
89
Groups
Count
Sum
Average
Variance
67
4
376
94 6.66666667
95
95
97
72
6
573
95.5
1.1
91
95
98
88
75
10
947
94.7 18.0111111
96
98
91
79
4
358
89.5 1.66666667
96
98
97
90
ANOVA
97
Source of Variation
SS
MS
P-value
F rit
97
Between Groups
99.23333333
3 33.0777778 3.43486789 0.03660492 4.93819338
Within Groups
192.6
9.63
88
88
Total
291.8333333
23
20
of
90
Transcribed Image Text:ANGLE (°) Anova: Single Factor 67 72 75 79 SUMMARY 93 94 96 89 Groups Count Sum Average Variance 67 4 376 94 6.66666667 95 95 97 72 6 573 95.5 1.1 91 95 98 88 75 10 947 94.7 18.0111111 96 98 91 79 4 358 89.5 1.66666667 96 98 97 90 ANOVA 97 Source of Variation SS MS P-value F rit 97 Between Groups 99.23333333 3 33.0777778 3.43486789 0.03660492 4.93819338 Within Groups 192.6 9.63 88 88 Total 291.8333333 23 20 of 90
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