Female Male 161.8 18-29 161.2 170.2 162.9 155.5 168.0 153.3 152.0 154.9 172.8 178.7 183.1 175.9 177.5 170.5 180.1 178.6 178.5 165.4 178.5 168.5 180.3 170.1 178.2 174.4 174.6 162.8 174.4 157.4 159.5 30-49 169.1 170.6 171.1 169.5 156.5 164.0 164.8 155.6 159.6 169.8 146.7 160.9 163.3 176.1 50-80 163.1 181.9 166.6 171.7 170.0 169.1 166.7 151.6 164.7 153.3 160.3 134.5 182.9 176.3 166.3 160.5 Pr>F Source DF Sum of squares Mean squares 222.0610 2365.0482 195.5803 111.0305 2.0403 0.1399 2365.0482 43.4607 <0.0001 Age Gender (1=M) Age*Gender (1=M) 97.7902 1.7970 0.1756

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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Heights The heights (cm) in the following table are from Data Set 1 “Body Data” in Appendix B. Results from two-way analysis of variance are also shown. Use the displayed results and use a 0.05 significance level. What do you conclude?

XLSTAT

Female
Male
161.8
18-29
161.2 170.2 162.9 155.5 168.0
153.3 152.0 154.9
172.8 178.7 183.1 175.9
177.5
170.5 180.1 178.6 178.5
165.4 178.5 168.5 180.3
170.1
178.2 174.4 174.6 162.8 174.4
157.4 159.5
30-49
169.1 170.6 171.1
169.5 156.5 164.0 164.8 155.6
159.6 169.8
146.7 160.9 163.3 176.1
50-80
163.1
181.9 166.6 171.7 170.0 169.1
166.7
151.6 164.7 153.3 160.3 134.5
182.9 176.3
166.3 160.5
Transcribed Image Text:Female Male 161.8 18-29 161.2 170.2 162.9 155.5 168.0 153.3 152.0 154.9 172.8 178.7 183.1 175.9 177.5 170.5 180.1 178.6 178.5 165.4 178.5 168.5 180.3 170.1 178.2 174.4 174.6 162.8 174.4 157.4 159.5 30-49 169.1 170.6 171.1 169.5 156.5 164.0 164.8 155.6 159.6 169.8 146.7 160.9 163.3 176.1 50-80 163.1 181.9 166.6 171.7 170.0 169.1 166.7 151.6 164.7 153.3 160.3 134.5 182.9 176.3 166.3 160.5
Pr>F
Source
DF Sum of squares Mean squares
222.0610
2365.0482
195.5803
111.0305 2.0403 0.1399
2365.0482 43.4607 <0.0001
Age
Gender (1=M)
Age*Gender (1=M)
97.7902 1.7970 0.1756
Transcribed Image Text:Pr>F Source DF Sum of squares Mean squares 222.0610 2365.0482 195.5803 111.0305 2.0403 0.1399 2365.0482 43.4607 <0.0001 Age Gender (1=M) Age*Gender (1=M) 97.7902 1.7970 0.1756
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