Genetics of seed color:
A cross of white and green summer squash plants gives the following numbers of squash in the second generation:
Seed Coat Color | white squash | yellow squash | green squash |
Seed Count | 131 | 34 | 10 |
According to genetics laws, the distribution of seed color, in this second generation, should be 12:3:1. That is out of 16 seeds, it is expected 12 will be white, 3 will be yellow, and 1 will be green.
The Chi-Square Test for Goodness of Fit will be used to determine whether these data are consistent with a 12:3:1 model of genetic inheritance.
The expected count of yellow squash is about
Hint: There are a total of 175 seeds.
(C is incorrect )
A. |
0.0625. |
|
B. |
10.9. |
|
C. |
32.81. |
|
D. |
0.1875. |
The generic model suggests that the possibility of yellow squash is 3 out of 16
we know that probability = (favorable outcome)/(total outcome)
here favorable is 3 and total is 16 for yellow squash
so, the probability is 3/16 for yellow squash
Using the formula, expected count = (total count)*probability
we have total count = 131+34+10 = 175 seeds and probability of yellow squash is 3/16
setting the values in the above formula, we get
The expected count for the yellow squash = 175*(3/16) = 525/16 = 32.81
so, option C is correct answer
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