Figure 1. The data collected from the first set of 10 "generations" from experiment 1. |
Beans
|
Expected
|
Observed
|
o
– e
|
(o
– e)2
|
(o
– e)2/e
|
Round
|
10
|
36
|
26
|
676
|
67.6
|
Pinto
|
11
|
14
|
3
|
9
|
0.82
|
Black
|
13
|
0
|
13
|
169
|
13
|
White
|
16
|
0
|
16
|
256
|
16
|
Total
|
50
|
50
|
-
|
-
|
97.4
|
DF = 3 p = 0.05 Critical Value = 7.82
We determined that population A experienced genetic drift as
both the black and white beans completely died out in figure 1, while the round
beans consistently propagated to a total of 360%, and the pinto bean population
rose to 200% but fell back down to almost the original size of 11. We also
calculated the chi-square value to be 97.4 for population A, which is far
bigger than the critical value of 7.82, so we reject null hypothesis. We also
didn’t think this was natural selection because the round beans are the
smallest but came out on top while the pinto beans which are the biggest came in second.
Figure 2. Shows the data collected of the second set of 10 "generations." |
Beans
|
Expected
|
Observed
|
o - e
|
(o – e)2
|
(o – e)2/e
|
Round
|
15
|
19
|
4
|
16
|
1.07
|
Pinto
|
14
|
19
|
5
|
25
|
1.79
|
Black
|
12
|
6
|
6
|
36
|
3
|
White
|
9
|
6
|
3
|
9
|
1
|
Total
|
50
|
50
|
-
|
-
|
6.86
|
DF = 3 p = 0.05 Critical Value = 7.82
Genetic drift didn't seem to have occurred in population B. The population of all beans remained relatively steady, with the most significant changes being the black beans' population dropped b 50% and the pinto bean population grew by almost 36%, but no beans died off or significantly increased in population. The chi-square test also supports the null hypothesis that the beans won't be affected by genetic drift because the chi-square value is less than the critical value.
The experiment showed us that genetic drift is completely random, as the two data sets contradicts each other. It's also worth noting that two different techniques were used to create the 10 generations of beans. In population A, beans were randomly drawn from a cup, so size will influence the chances of being picked. In population B, beans were mixed, then dumped out of a cup and the pile was cut in half to be counted and used. Perhaps in future experiments, there should be more than two sets of data and sorting techniques should be controlled to maximize accuracy.
The experiment showed us that genetic drift is completely random, as the two data sets contradicts each other. It's also worth noting that two different techniques were used to create the 10 generations of beans. In population A, beans were randomly drawn from a cup, so size will influence the chances of being picked. In population B, beans were mixed, then dumped out of a cup and the pile was cut in half to be counted and used. Perhaps in future experiments, there should be more than two sets of data and sorting techniques should be controlled to maximize accuracy.
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