On a separate sheet of paper, plug in the following values for p and q into the Hardy-Weinberg equation (p2+2pq+q2=1):
p=0.5, q=0.5
p=0.6, q=0.4
p=0.7, q=0.3
p=0.8, q=0.2
p=0.9, q=0.2
p=1.0, q=0.0
You have just modeled genetic drift acting on a population. After you have plugged these values in, what trend do you see with regards to the frequencies of the homozygous q (q2) and heterozygous (2pq) genotypes? What does this tell you about genetic drift?
P2 | 2PQ | Q2 | ||
1 | 25% | 50% | 25% | |
2 | 36% | 48% | 16% | |
3 | 49% | 42% | 9% | |
4 | 64% | 32% | 4% | |
5 | 81% | 36% | 4% | |
6 | 100% | 0% | 0% |
As we can see that value of pq and q2 are decreasing... This signifies the gene frequency is changing due to genetic drift. There are only homozygous p individuals left and entire population having q allele has either migrated or due to change in environmental condition or any natural calamity has led to complete eradication of population having q allele.
Get Answers For Free
Most questions answered within 1 hours.