This problem involves calculating the frequency of heterozygotes ($Y/y$) in a population under Hardy-Weinberg equilibrium. The Hardy-Weinberg principle relates allele frequencies to genotype frequencies in a randomly mating population.
In a randomly mating population, allele frequencies in the gametes directly reflect the allele frequencies in the population. Let $p$ represent the frequency of the dominant allele ($Y$) and $q$ represent the frequency of the recessive allele ($y$).
Rounding to two decimal places, the frequency of $Y/y$ heterozygotes is $0.42$.
Which of the following conditions will contribute to the stability of a gene pool in a natural population?
P. Large population
Q. No net mutation
R. Non-random mating
S. No selection
| Genotype | AA | Aa | aa |
| Frequency | 0.3 | 0.4 | 0.3 |
In a genetic study, $80$ people were found to have alleles for polydactyly. Only $36$ of them were polydactylous. What is the extent of penetrance percentage? _______________