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A bag of maize kernels (ie., corn seed) is collected from a population segregating for two alleles at one locus. Allele R is for disease resistance and allele r is for disease susceptible. Allele R is incompletely dominant to r. Plants of genotype RR produce 100 kernels, plants of genotype Rr produce 75 kernels, and plants of genotype rr produce 50 kernels. The frequency of allele R is 0.75 and the frequency of allele r is 0.25. Assume that the population is in Hardy-Weinberg equilibrium.

1. __: what is the (Darwinian) fitness of genotype Rr? 75/100
2. __: what is the selection coefficient of genotype rr? 50/100 1-0.5
3. __: what is the expected frequency of genotype Rr? harvey weinburg equation--- remember to do this---page 633.
4. (2 pts) _______: If mice eat all of the kernels in the bags except for six, what is the probability that the population grown from those six kernels is fixed (ie., all rr) for the r allele? Write the equation … NOT the probability.

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Tod Thiel
Tod ThielLv2
5 Mar 2018

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