In a population of $1000$ individuals $360$ belong to genotype $AA, 480$ to Aa and the remaining $160$ to $aa$. Based on this data, the frequency of allele $A$ in the population is
$0.4$
$0.5$
$0.6$
$0.7$
A population is in Hardy- weinberg equilibrium for a gene with only two alleles. If the gene frequency of an allele $A$ is $0.7$, the genotype frequency of $Aa$ is
Name the law that states that the sum of allelic frequencies in a population remains constant. What are the five factors that influence these values ?
Which one of the following factors will not affect the Hardy-Weinberg equilibrium?
If frequency, of ' $A$ ' allele is $0.4$ than, find out the frequency of ' $B$ ' allele and heterozygous genotype in a random mating population at equilibria
What is founder effect ?