In a certain population, the frequency of three genotypes is as follows
Genotypes : | $BB$ | $Bb$ | $bb$ |
frequency : | $22\%$ | $62\%$ | $16\%$ |
What is the likely frequency of $B$ and $b$ alleles ?
Frequency of $\mathrm{B}$ allele $=$ all of $\mathrm{BB}(100 \%)+1 / 2$ of $\mathrm{Bb}(50 \%)=22+31=53 \%$
$\Rightarrow$ Frequency of $b$ allele $=$ all of $b b(100 \%)+1 / 2$ of $B b(50 \%)=16+31=47 \%$
The natural selection that acts against change in the form and keeps the population constant through the time is
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
Which one of the following factor do not allows Hardy-Weinberg principle to operate?
Which is basis of evolution