The frequency of an allele p = 0.1. If the viabilities of the three genotypes would be w11 = 0.9, w12 = 0.95 and w22 = 1. what would be the frequency of the allele in the next generation?
We have w11 =:0.9 = p2
w12=0.95 = 2pq
w22 = 1 = q2
The allele frequency in the next generation will be
p2 + pq = 0.9 + 0.95/2 = 0.9 + 0.475
= 1.375 .
The frequency of an allele p = 0.1. If the viabilities of the three genotypes would...
The relative fitness of three genotypes at a particular locus are W11=0.65, W12=0.75, W22=0.9. Four populations have the following set of allele frequencies. In which population will the change in allele frequencies (due to selection) be the most rapid? (Show work) CLEAR hand writing or typing A. p = 0.86 & q = 0.14 B. p = 1.0 & q = 0.0 C. p = 0.05 & q = 0.95 D. p = 0.49 & q = 0.51
Assume Ne=11. State all possible values of allele equilibrium frequency. If more than one, which is most likely. p_0 =initial allele frequency a) w11= .4, w12=1, w22=.4 p_0= .67 b) w11=.95, w12=1, w22= .88 p_0= .65 c) w11=1.0, w12= .4, w22=1.0 ; p_0 = .7 d) w11= 1.0 , w12= .75, w22=.75 p_0 =.07
The relative fitness of three genotypes at a particular locus are W11=0.65, W12=0.75, W22=0.9. Four populations have the following set of allele frequencies. In which population will the change in allele frequencies (due to selection) be the most rapid? (Show work) CLEAR typing explanation please. (A, B, C, and D are answer choices not givens in the problem so explain and select one answer choice) A. p = 0.86 & q = 0.14 B. p = 1.0 & q =...
Calculate the amount of evolution in one generation for the following scenario for alleles A1 and A2 (p = frequency of A1): Initial allele frequencies: p = 0.4, q = 0.6 Fitness: W11 = 0.85, W12 = 1.00, W22=0.70 What are the genotype frequencies among juveniles at the beginning of this generation (assuming random mating in the previous generation)? What is the mean fitness of the population in this generation? What will be the allele frequencies in the next generation...
Calculate the amount of evolution in one generation for the following scenario for alleles A1 and A2 (p = frequency of A1): Initial allele frequencies: p = 0.4, q = 0.6 Fitness: W11 = 0.85, W12 = 1.00, W22=0.70 What are the genotype frequencies among juveniles at the beginning of this generation (assuming random mating in the previous generation)? What is the mean fitness of the population in this generation? What will be the allele frequencies in the next generation...
For the following genotypes with the indicated viabilities, what are the equilibrium allele frequencies, p* and q"? Genotype: AA Аа аа WAA WAa Waa 0.2 1.2 0.9 Viability: p* = 0.769,q* = 0.231 pe = 0.2,q* = 0.8 p* = 0.231, q* = 0.769 p = 0.22,q* = 0.78 p* = 0.5,q* = 0.6
The graph below depicts frequency curves of the three different genotypes for this locus at Hardy- Weinberg equilibrium across all possible allele frequencies. Based on this graph H2H2 H1H1 H1H2 Genotype frequencies 0 + P O 9 0.1 0.9 1 0.2 0.8 0.9 0.3 0.4 0.5 0.6 0.7 0.6 0.5 0.4 Allele frequencies 0.7 0.3 0.8 0.2 The relationship between genotype and allele frequencies for 3 genotypes of bighom sheep, where H1=p and H2= If the allele frequency for H1...
Find the calculations for the data of this
population?
a) Calculate the relative fitness for each of the
three genotypes?
b) What is the mean fitness of this population, and
how do you expect it to change in response to selection?
c) Based on the calculations in a), calculate the
values of h and s. What type of selection has occured?
d) If the surviving individuals mate at random, what
will be the genotype frequencies in the next generation (...
In the figure, p is the frequency of allele A, and is the frequency of allele a in a diploid population. Assuming no differences in fitness, pand should also be the frequencies of A gametes and a gametes produced by the adults. The A and a gametes combine during fertilization to produce diploid zygotes. If mating is random and the population is large, the proportion of offspring with each of three genotypes (AA, Aa, and aa) can be predicted using...
If the initial allele frequencies are p = 0.9 and q = 0.1 and the a allele is a lethal recessive, what will be the frequency of the a allele in the future? Use the following equation: qn = q0/(1 + nq0), where qn = the new gene frequency, q0 = the initial gene frequency, and n = the number of generations. 1. What will be the frequency of the a allele after 5 generations? Round your answer to four...