In: Biology
Consider a locus with two alleles - B and b. B is dominant, while b is recessive. There is no mutation. B has a selective advantage relative to b, so that the fitnesses of the three genotypes are BB = 1, Bb = 1, and bb = 1-s. In this case, s = 0.50, so that bb homozygotes have 50% fitness of heterozygotes and BB homozygotes. If the population has the following genotypic counts prior to selection of BB = 500, Bb = 250, and bb = 250, what is the expected change in the frequency of B after one generation with selection? Please give your answer to two decimal places.
Given :
Fitnesses of the three genotypes are WBB = 1, WBb = 1, and Wbb = 0.5.
Genotypic counts prior to selection of BB = 500, Bb = 250, and bb = 250.
Total number of individuals= (500+250+250)
= 1000
Thus, total number of alleles = 2×1000
=2000
Allele frequency of B before selection,
= Total number of B alleles/ Total alleles in population
Number of B alleles =( 2 × BB types) + ( 1 × Bb types)
Thus, frequency of allele B will become 0.67 after selection.
Change in frequency= 0.67 - 0.625
=~0.05