Answer
Frequencies of T and t alleles in the two populations (parents and children) are as follows
Formula-
Frequency of allele T = [f(AA) + 1/2f(Aa)] / Total number of alleles
Frequency of allele t = [f(aa) + 1/2f(Aa)] / Total number of alleles
Allele frequency for parents
Total number of TT in parents = 12 (i.e Total 24 T allele)
Total number of Tt in parents = 16 (i.e total 32 allele)
Total number of tt in parents = 12 (i.e Total 24 t allele)
Total number of allels = 80 (24 + 32+ 24)
Frequency of allele T = f(AA) + 1/2f(Aa) / Total number of allels = 24 + 16 = 40 / 80 = 0.5
Frequency of allele t = f(aa) + 1/2f(Aa) / Total number of allels = 24 + 16 = 40 /80 = 0.5
The Hardy-Weinberg equation is expressed as: p2 + 2pq + q2 = 1
let p be 0.5 and q be 0.5
hence p2 + 2pq + q2 = 0.52 + 2 (0.5 *0.5) + 0.52 = 1 ( Hardy-Weinberg equation is proved)
Allele frequency for child
Total number of TT in child = 6 (i.e Total 12 T allele)
Total number of Tt in child = 4 (i.e total 8 allele)
Total number of tt in child = 10 (i.e Total 20 t allele)
Total number of allels = 40 (12 + 8+ 20)
Frequency of allele T = f(AA) + 1/2f(Aa) / Total number of allels = 12 + 4 = 16 / 40 = 0.4
Frequency of allele t = f(aa) + 1/2f(Aa) / Total number of allels = 20 + 4 = 24 = 0.6
The Hardy-Weinberg equation is expressed as: p2 + 2pq + q2 = 1
hence p2 + 2pq + q2 = 0.42 + 2 (0.4 *0.6) + 0.62 = 1 ( Hardy-Weinberg equation is proved)
From the above calculation proves that Hary-Weinberg Equilibrium is maintained in both populations.
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Questions 1-6
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