Respuesta :
If matings are not random in a population and individuals mate with other individuals of similar genotype/phenotype, h0m0zyg0us frequencies increase. In this example, the genotype frequency for Mm is F(Mm) = 0.25.
---------------------------------
In the exposed example, one of the assumptions of Hardy-Weinberg equilibrium is not accomplished. There are non random matings.
Individuals mate with other snails of the same genotypes
MM x MM
Mm x Mm
mm x mm
We can assume this is an example of matings by similar phenotypes.
Eventually, this mating system leads to an increase in the h0m0zyg0us genotype frequency, at the expense of heter0zyg0us ones in loci that determine the trait.
Allelic frequencies do not change. Only genotypic frequencies do.
This mating system tends to separate the population into two subgroups, decreasing the amount of heter0zyg0us individuals.
Matings Progeny
- MM x MM 4/4 MM
- MM x Mm 1/4 MM + 2/4 Mm + 1/4 mm
- mm x mm 4/4 mm
Zygotic population of the next generation
- F(MM) = 4/4 MM + 1/4 Mm
- F(Mm) = 1/2 Mm
- F(mm) = 4/4 mm + 1/4 Mm
So, in the exposed example we know that the frequency of the dominant allele M is 0.5
f(M) = p = 0.5
knowing that p + q = 1, we can clear the equation to get the frequency of the recessive allele.
p + q = 1
0.5 + q = 1
q = 1 - 0.5
q = 0.5
f(m) = q = 0.5
Zygotic population of the next generation
- F(MM) = 4/4 MM + 1/4 Mm
F(MM) = p² + 1/4 (2pq)
F (MM) = 0.5² + 1/4 (2 x 0.5 x 0.5) = 0.25 + 0.125
F(MM) = 0.375
- F(Mm) = 1/2 Mm
F(Mm) = 1/2 (2pq)
F(Mm) = 1/2 (0.5)
F (Mm) = 0.25
- F(mm) = 4/4 mm + 1/4 Mm
F(mm) = q² + 1/4 (2pq)
F(mm) = 0.5² + 1/4 (2 x 0.5 x 0.5) = 0.25 + 0.125
F(mm) = 0.375
The expected genotype frequency for Mm individuals in this population is F(Mm) = 0.25.
------------------------------
You can learn more about mating systems at
https://brainly.com/question/13007693?referrer=searchResults
https://brainly.com/question/19186330?referrer=searchResults
https://brainly.com/question/15737843?referrer=searchResults