I) The population size, N = 105 = 100000
The probability that the mutation will spread to fixation under a population with no culture of dairying where the mutation is neutral , q = 1/2N = 1/2x 100000 = 1/200000 = 5 x 10-6
The probability that the mutation will spread to fixation under a population with a culture of dairying where the mutation has a selective advantage of s = 0.1,
p = 1- e-2s/1-e-4Ns =
1-e-0.2/1-e-4x100000x0.1 = 1-0.819/1-0 =
0.181 0.2
it can be calculated directly p
2s/1-e-4Ns
2x0.1/1-0
0.2
Question 2 Part A [5 marks] If a new mutation for lactase persistence arises in a...
Question 3 [20 marks] Defining heterozygosity, H, as the probability that two sequences randomly sampled from a population are different, for a diploid species with a population size of N = 1000 individuals and initial heterozygosity H0 = 0.5 What will the heterozygosity be after 100 generations? [3 marks] How many generations will it take to reduce the heterozygosity by half? [3 marks] With a neutral mutation rate of u = 10-9, what is the equilibrium value of heterozygosity? [3...
Genetics - Question 3 Defining heterozygosity, H, as the probability that two sequences randomly sampled from a population are different, for a diploid species with a population size of N = 1000 individuals and initial heterozygosity H0 = 0.5 ; a neutral mutation rate of u = 10-9, What is the rate of substitution with the above mutation rate? Explain. [5 marks] If, for beneficial mutation A1 the selection coefficient is s = 0.01, what is the probability of substitution...
Question 2 (4 marks) Part a) A sample of n-25 observations is drawn from a normal population with μ-100 and o-20. Find the following. i) P(X<96) ii) P(96-X-105) Part b) The amount of time the university professors devote to their jobs per week is normally distributed with a mean of 52 hours and a standard deviation of 6 hours. i) What is the probability that a professor works for more than 60 hours per weeks? ii) Find the probability that...
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Question 2 (4 marks) Part a) A sample of n-25 observations is drawn from a normal population with μ-100 and o-20. Find the following. i) P(X<96) ii) P(96-X-105) Part b) The amount of time the university professors devote to their jobs per week is normally distributed with a mean of 52 hours and a standard deviation of 6 hours. i) What is the probability that a professor works for...
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Question 2 (4 marks) Part a) A sample of n-25 observations is drawn from a normal population with μ-100 and o-20. Find the following. i) P(X<96) ii) P(96-X-105) Part b) The amount of time the university professors devote to their jobs per week is normally distributed with a mean of 52 hours and a standard deviation of 6 hours. i) What is the probability that a professor works for...
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Question 3 (4 marks) Part a) Given the following information X-500, σ=12, n=50 i) Determine the 95% confidence interval estimate of population mean. ii) Determine the 99% o confidence interval estimate of population mean Part b) A statistics practitioner calculated the mean and standard deviation from a sample of 51. They are X-120 and s-15. (i) Estimate the population mean with 95% confidence level (ii) Estimate the population mean...
Please give the text answer do not with hand writing, Thanks
Question 3 (4 marks) Part a) Given the following information X-500, σ=12, n=50 i) Determine the 95% confidence interval estimate of population mean. ii) Determine the 99% o confidence interval estimate of population mean Part b) A statistics practitioner calculated the mean and standard deviation from a sample of 51. They are X-120 and s-15. (i) Estimate the population mean with 95% confidence level (ii) Estimate the population mean...
Please computer typed, do not use hand writing! ! !
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Question 3 (4 marks) Part a) Given the following information X-500, σ=12, n=50 i) Determine the 95% confidence interval estimate of population mean. ii) Determine the 99% o confidence interval estimate of population mean Part b) A statistics practitioner calculated the mean and standard deviation from a sample of 51. They are X-120 and s-15. (i) Estimate the population mean with 95% confidence level (ii) Estimate the population mean...
Question 3 (4 marks) Part a) Given the following information X-500, σ=12, n=50 i) Determine the 95% confidence interval estimate of population mean. ii) Determine the 99% o confidence interval estimate of population mean Part b) A statistics practitioner calculated the mean and standard deviation from a sample of 51. They are X-120 and s-15. (i) Estimate the population mean with 95% confidence level (ii) Estimate the population mean with 99% confidence level.
Question 2 (20 marks) Sunshine Corporation purchased a new machine on Jan 4, 2018 for $215,000 cash. The machine has a useful life of ten years or of 30,000 hours. After the useful life the machine will have a residual value of $2,000. The machine was used for 4,000 hours in 2018 and 5,500 hours in 2019. Required: a. Calculate the depreciation expense for 2018 and 2019 under each of the following methods: i. Straight-line (3 marks) ii. Double diminishing-balance...