The population is evolving.
To determine how allele frequency changes
Yes, use the Hardy-Weinburg equilibrium equation.
p^2 + 2pq + q^2 = 1
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The Hardy-Weinberg equation is as follows: p2 + 2pq + q2 = 1 p & q represent the frequencies for each allele.
allele frequencies in a population will remain constant unless one or more factors cause those frequencies to change
The Hardy Weinberg equation is: p2 + 2pq + q2 = 1 Where p and q are the initial frequencies for the two alleles in question. This equation suggests that the three possible genotypes (homozygous p, heterozygous pq, and homozygous q) will reach a frequency equilibrium (i.e. stable frequency) in those proportions described above, if the following conditions are met: # Large population # No mutation # No selection# No emigration/immigration # Random mating In other words, evolution-- allelic frequency change within a population-- will not occur if the above 5 conditions are met.
p and q represent the frequencies of two types of alleles.
All organisms must reproduce.
All organisms must reproduce.
If heterozygous individuals are not favored, then the frequency of heterozygous individuals will decrease as the frequency of homozygous individuals increase. This can be shown using the Hardy-Weinberg equation for allele frequencies in a population: p2 + 2pq + q2 = 1 where q2 & p2 are the frequencies of the two different homozygous individuals (eg. aa and AA) and 2pq is heterzygous (eg. Aa). As the equation shows, if 2pq decreases, the other two variables must increase to compensate.
The distribution of alleles does not change from one generation to the next
Yes. This answer is TRUE. (I am an Anthropology Grad student).
The frequency of the homozygous recessive genotype.
To determine how allele frequency changes
The frequency of the homozygous dominant genotype.