12. Scale coloration of lizards has a complete dominance relationship where green scales are dominant over blue scales. There are 1,024 individuals with the genotype GG, 512 individuals with the genotype Gg, and 64 individuals with the genotype gg. a. Find: the frequency of the dominant and recessive alleles and the frequency of individuals with dominant, heterozygous, and recessive genotype. b. The next generation of lizards has 1,092 individuals with green scales and 108 individuals with blue scales. Is the population in Hardy-Weinberg Equilibrium? Solve for p and q.

Human Heredity: Principles and Issues (MindTap Course List)
11th Edition
ISBN:9781305251052
Author:Michael Cummings
Publisher:Michael Cummings
Chapter19: Population Genetics And Human Evolution
Section: Chapter Questions
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I need help on # 12
Ptg=1
0.63+0.77=1-not true
So, this population is not in Hardy-weinberg equilibrium.
12. Scale coloration of lizards has a complete dominance relationship where green scales are dominant over
blue scales. There are 1,024 individuals with the genotype GG, 512 individuals with the genotype Gg, and
64 individuals with the genotype gg.
a. Find: the frequency of the dominant and recessive alleles and the frequency of individuals with
dominant, heterozygous, and recessive genotype.
b. The next generation of lizards has 1,092 individuals with green scales and 108 individuals with blue
scales. Is the population in Hardy-Weinberg Equilibrium? Solve for p and q.
Transcribed Image Text:Ptg=1 0.63+0.77=1-not true So, this population is not in Hardy-weinberg equilibrium. 12. Scale coloration of lizards has a complete dominance relationship where green scales are dominant over blue scales. There are 1,024 individuals with the genotype GG, 512 individuals with the genotype Gg, and 64 individuals with the genotype gg. a. Find: the frequency of the dominant and recessive alleles and the frequency of individuals with dominant, heterozygous, and recessive genotype. b. The next generation of lizards has 1,092 individuals with green scales and 108 individuals with blue scales. Is the population in Hardy-Weinberg Equilibrium? Solve for p and q.
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