Thirty males from a traditional society (i.e., natural fertility population) were measured for degree of bodily asymmetry (FA) and reproductive success (RS). Since older men may have higher reproductive success and may be more symmetrical because they have survived the rigours of natural selection, age in years was also collected. Below is the data.
Age
|
FA
|
RS
|
29.00
|
9.00
|
6
|
25.00
|
8.00
|
9
|
21.00
|
11.00
|
4
|
28.00
|
7.00
|
5
|
27.00
|
14.00
|
0
|
32.00
|
6.00
|
14
|
29.00
|
9.00
|
6
|
25.00
|
8.00
|
10
|
21.00
|
11.00
|
7
|
28.00
|
7.00
|
5
|
27.00
|
14.00
|
0
|
22.00
|
6.00
|
4
|
25.00
|
8.00
|
9
|
21.00
|
11.00
|
7
|
28.00
|
7.00
|
5
|
27.00
|
14.00
|
0
|
22.00
|
6.00
|
8
|
29.00
|
9.00
|
6
|
25.00
|
8.00
|
9
|
21.00
|
11.00
|
7
|
28.00
|
7.00
|
5
|
35.00
|
8.00
|
12
|
21.00
|
11.00
|
7
|
28.00
|
7.00
|
5
|
27.00
|
14.00
|
1
|
22.00
|
6.00
|
1
|
29.00
|
9.00
|
6
|
25.00
|
8.00
|
9
|
21.00
|
11.00
|
7
|
28.00
|
7.00
|
5
|
a. State one referenced hypothesis including the three variables (FA as an IV, age as the covariate and RS as the DV)
b. Use SPSS to test the hypothesis and write the core of the results section.
c. Include appropriate (BPS formatted) descriptive statistics table inferential statistics table
d. Attach appendix containing relevant SPSS print-out.