Problem:
In a given population, only the "A" and "B" alleles are present in the ABO system; there are no individuals with type "O" blood or with O alleles in this particular population.
Please answer, Hardy-Weinberg Problem
Let p and q be allelic frequencies for alleles A and B respectively.
Total population = 200+75+25 = 300
Individuals with type A blood are homozygous AA,
individuals with type AB blood are heterozygous AB, and
individuals with type B blood are homozygous BB.
The frequency of A (p) = [2 x (number of AA) + (number of AB)] /[2 x (total number of individuals)].
p = [2 x (200) + (75)] / [2 x (300)].
or p = 475/600 = 0.792
Since q = 1 - p (Hardy-Weinberg equilibrium),
then q = 1 - 0.792 = 0.208.
Hence, p = 0.792, q = 0.208
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