In: Biology
A hypothetical population of 16000 squirrels has two alleles, FB and FW, for a gene that codes for fur color. The table below describes the phenotype of a squirrel with each possible genotype, as well as the number of individuals in the population with each genotype.
genotype | phenotype (fur color) | # individuals in population |
FBFB | black | 8000 |
FBFW | gray | 6000 |
FWFW | white | 2000 |
In this population, p=0.6875 and q=0.3125. The expected numbers of individuals with each phenotype are 7562.5 black, 6875 grey, and 1562.5 white. Researchers carry out a χ2 statistical test and determine that P<0.001. Choose all the statements below that correctly describe what is or could be happening in this population.
This population is in Hardy-Weinberg equilibrium. |
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This population does not appear to be experiencing the effects of natural selection, drift, gene flow, mutation, or inbreeding. |
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This population could be experiencing natural selection favoring the homozygotes because the observed number of each homozygote is higher than expected and there are fewer heterozygotes than expected. |
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The population could be experiencing the effects of mutation since there is a significant difference between the observed and expected values. |
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This population is NOT in Hardy -Weinberg equilibrium. |
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The population could be experiencing the effects of inbreeding since there are more homozygotes than expected and fewer heterozygotes than expected. |
Ans :
This population is in Hardy-Weinberg equilibrium.
This population does not appear to be experiencing the effects of natural selection, drift, gene flow, mutation, or inbreeding.
Reason :
We have p = 0.6875 and q = 0.3125
According to Hardy - Weinberg equilibrium,
p + q = 1
Substituting p and q values,
0.6875 + 0.3125 = 1, which indicates this population is in Hardy - Weinberg equilibrium.
Also it satisfies, p2 + 2pq + q2 = 1
p2 = 0.68752 = 0.472
2pq = 2 x 0.6875 x 0.3125 = 0.430
q2 = 0.31252 = 0.098
Substituting these values in equation p2 + 2pq + q2 = 0.472+0.430+0.098 = 1.
This also show that population is in Hardy - Weinberg equilibrium.
Since population is in Hardy - Weinberg equilibrium, then there will be