Respuesta :
Answer:
[tex]22.2\\[/tex] %
Explanation:
As per Hardy-Weinberg equation, the sum of allele frequencies at locus is equal to one.
Let
[tex]p = \\[/tex] dominant allele frequency
[tex]q = \\[/tex] recessive allele frequency
[tex]p + q = 1\\[/tex]...................... Eq (A)
Given,
Dominant allele frequency of population is twice the recessive allele frequency
Thus,
[tex]p = 2 q\\[/tex]
Substituting this in equation A, we get -
[tex]p + q = 1\\\\2q + q = 1\\3q = 1\\q = \frac{1}{3} \\q = 0.333\\p = 1 -q\\p = 1 -0.333\\p = 0.667\\q = 0.333\\[/tex]
Now we also know that
[tex]p^2 + q^2 + 2pq = 1\\(0.667^2) + (0.333^2) + 2 pq = 1\\pq = 0.222\\[/tex]
≈[tex]22.2\\[/tex] %