h equations represent the expected relative genotype frequencies under cases of: (1) heterozygous advantage; (II) HW equilibrium; (III) tion against the recessive allele under homozygosis, where p is the frequency of the dominant allele and s is the selection coefficient. (1) p2(1-s): 2pq: q2(1-s): (II) p2(1-s): 2pq(1-s): q2(1-s): (III) p2: 2pq: q2(1-s) (1) p2(1-s): 2pq: q2(1-s): (II) p2: 2pq: q2; (III) p2: 2pq: q2(1 - s) (1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s) (1) p2(1-s): 2pq: q2(1-s); (II) p2: 2pq: q2; (III) p2(1-s): 2pq:q2 (1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s)

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Why is the correct option choice B? 

Which equations represent the expected relative genotype frequencies under cases of: (1) heterozygous advantage; (II) HW equilibrium; (III)
selection against the recessive allele under homozygosis, where p is the frequency of the dominant allele and s is the selection coefficient.
(1) p2(1 - s): 2pq: q2(1-s); (II) p2(1 - s): 2pq(1 - s): q2(1 - s); (III) p2: 2pq: q2(1 - s)
(1) p2(1-s): 2pq: q2(1 - s); (II) p2: 2pq: q2; (III) p2 : 2pq: q2(1 - s)
(1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s)
(1) p2(1-s): 2pq: q2(1-s); (II) p2: 2pq: q2; (III) p2(1-s): 2pq:q2
(1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s)
Transcribed Image Text:Which equations represent the expected relative genotype frequencies under cases of: (1) heterozygous advantage; (II) HW equilibrium; (III) selection against the recessive allele under homozygosis, where p is the frequency of the dominant allele and s is the selection coefficient. (1) p2(1 - s): 2pq: q2(1-s); (II) p2(1 - s): 2pq(1 - s): q2(1 - s); (III) p2: 2pq: q2(1 - s) (1) p2(1-s): 2pq: q2(1 - s); (II) p2: 2pq: q2; (III) p2 : 2pq: q2(1 - s) (1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s) (1) p2(1-s): 2pq: q2(1-s); (II) p2: 2pq: q2; (III) p2(1-s): 2pq:q2 (1) p2: 2pq(1-s): q2; (II) p2: 2pq: q2; (III) p2: 2pq: q2(1-s)
Expert Solution
Step 1

Introduction:- 

  1. According to this law of the Hardy Weinberg law the alleles and the genotype frequencies in a population remain  constant or same  in the absence of the  factors that is the  responsible for evolution. 

∙ It is the states that the sum of all genotype frequencies that can be represented as the binomial expansion of that the  square of the sum of p and q.

∙ This is the sum which  is equal to one :

(p+q) ^2 = p^2+ 2pq + q^2  = 1

 

∙ p is the frequency of the dominant allele which is dominated 

∙ q which is the frequency of the recessive allele which remain in recessive .

∙ 2pq is the frequency of heterozygotes in the population which represents the both.

 

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