posted by Josh on .
You are studying a large population of claims of which 396 are pink (t) and 557 are Tan (T). Tan clams are completely dominant over pink clams. Calculate the following:
1. The frequencies of each allele.
2. The expected genotypic frequencies.
3. The number of heterozygous clams that you would predict to be in this population.
4. The expected phenotypic frequencies.
5. Assume that conditions were just right and over the course of the season, 1245 new baby clams were born. If you assume that all of the Hardy-Weinberg conditions are met (no evoution is or has occurred), how many of these baby clams would you expect to be pink and how would you many would you expect to be tan?
TT+Tt= Phenotypic frequencies for tan
tt=Phenotypic frequency for pink
557/(557+396)=Phenotypic frequency for tan=0.58
1-0.58=Phenotypic/genotypic frequency for pink=0.42
Plugging in 0.42 for the genotypic frequency for pink in the above equation,
TT+2Tt+0.42=1 rearrangement gives,
Since the genotypes for Tt outnumber the genotype for TT 2:1, let TT=x and Tt=2x and solve for x:
Since x=0.19, the genotypic frequency for TT is 0.19, and the genotypic frequency for Tt is 0.38
Since the genotypic frequency for Tt is 0.38, the % of clams heterozygous for the Tt in the population is 0.38*(953)=362
For the new generation, calculate the number of clams with either phenotypes by multiplying the phenotypic frequencies by the new population number
1245 claims*(0.42)=523 pink clams
1245 claims-523 pink clams=722 tan clams
The fourth line from the bottom should say
Since the genotypic frequency for Tt is 0.38, the NUMBER of clams heterozygous for the Tt in the population is 0.38*(953)=362