Let's assume that there are only two alleles in the population, with the A allele dominant over the a allele, such that the aa individuals' color are white while the others are red. Let's further assume that the frequency of a allele is determined by mutation-selection balance, with the fitness of the aa adult individuals being 0.8 and the mutation rate converting the A allele to the a allele being 2x10-3 per generation. Assuming random mating, what would be the frequency for the newborn RED individuals at equilibrium? (Note: the equilibrium allele frequency ĝ is calculated as ĝ where u is the mutation rate and s is the selection 1 S coefficient.)

Human Anatomy & Physiology (11th Edition)
11th Edition
ISBN:9780134580999
Author:Elaine N. Marieb, Katja N. Hoehn
Publisher:Elaine N. Marieb, Katja N. Hoehn
Chapter1: The Human Body: An Orientation
Section: Chapter Questions
Problem 1RQ: The correct sequence of levels forming the structural hierarchy is A. (a) organ, organ system,...
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A.

0.0025

 B.

0.01

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0.95

 D.

0.99

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None of the above

 

 

 

Let's assume that there are only two alleles in the population, with the A allele dominant over the a allele, such that the aa individuals' color are white while the others are red. Let's further assume that the frequency of a allele is determined by mutation-selection balance, with the fitness of the aa adult individuals being 0.8 and the mutation rate converting the A allele to the a allele being 2×10^-3 per generation. Assuming random mating, what would be the frequency for the newborn RED individuals at equilibrium? (Note: the equilibrium allele frequency \( \hat{q} \) is calculated as \( \hat{q} = \sqrt{\frac{\mu}{s}} \), where \( \mu \) is the mutation rate and \( s \) is the selection coefficient.)
Transcribed Image Text:Let's assume that there are only two alleles in the population, with the A allele dominant over the a allele, such that the aa individuals' color are white while the others are red. Let's further assume that the frequency of a allele is determined by mutation-selection balance, with the fitness of the aa adult individuals being 0.8 and the mutation rate converting the A allele to the a allele being 2×10^-3 per generation. Assuming random mating, what would be the frequency for the newborn RED individuals at equilibrium? (Note: the equilibrium allele frequency \( \hat{q} \) is calculated as \( \hat{q} = \sqrt{\frac{\mu}{s}} \), where \( \mu \) is the mutation rate and \( s \) is the selection coefficient.)
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