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Question 1: Antibiotics are effective against a population of bacteria. However, you observe a new resistance...

Question 1: Antibiotics are effective against a population of bacteria. However, you observe a new resistance allele arises in the bacteria population. You observe the fitness of the mutant is 1% higher than the wild type and the population size (N) of the bacteria is 106.

A) How long does it take for the resistance allele to reach fixation? Hint: The fixation time is defined as the time from a single copy of the resistance allele (1/N) to near fixation (1 - 1/N).

B) If the population size is 108 instead of 106, what is the fixation time? (1 point)

Question 2: In an outbreeding diploid population, an autosomal locus has two alleles, A1 and A2. You observe the allele frequencies of A1 and A2 are both equal to 0.5, and the relative fitnesses of the three genotypes (A1A1, A1A2, and A2A2) are equal to 2, 1.5, and 1, respectively.

A) Which allele will become fixed in this population? (1 point)

B) What is the allele frequency of A1 in the next generation? (2 points)

C) What is the allele frequency of A1 in the next generation, if the population is inbreeding and the inbreeding coefficient is 0.5? (2 points)

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Ans:- DA) From the given problem we know that the population size of the bacteria N=100 An fitness of the mutant is ito highe- 2) Frequery of allele A, and Az is Equal, 0.5. we Thus, p=0.5 q=0.5 I Genotype IAIAI A, A2 ALAR I Relative titners 1.2 11.5Average titness world - PAWAIAI) + 2pq (W wanas) + q* (WA2A2) (0.5X0.5) (2)+ (2x6.5x0.5)(15)+(0.5X05)(1) Та , учни е и =p² (

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