2. Consider the contribution of the following gene to running
speed in Alaskan huskies. We examine the following population of
huskies and find: Genotype Average Speed Relative Frequency A1A1
6.0 m/s 0.15 A1A2 9.0 m/s 0.36 A2A2 12.0 m/s 0.49. I have A-C
answered if someone can check over it... and need the answer to
D
a. Calculate the mean running speed in this population of huskies.
(6.0)(0.15) + (9.0)(0.36) + (12)(0.49) = 0.9 + 3.24 + 0.49 = 10.02
m/s
b. Assume that no dominance effects are present and calculate the
additive genetic variance (VGA) in running speed for this
population. Mu = 10.02 VGA = P(x11 – mu)2 + H(x12 – mu)2 + Q(x22 –
mu)2 = 0.15(6-10.02)2 + 0.36(9-10.02)2 + 0.49(12-10.02)2 =2.42 +
0.375 + 1.92 = 4.72
c. If the phenotypic variance (VP) for running speed is 6.74 m/s,
and you have a big kennel where you can raise plenty of husky pups,
will you be able to use artificial selection to improve running
speed in your population of huskies and potentially win the
Iditarod? Why or why not (defend your answer mathematically)?
d. If you feed your husky pups a high protein and nutritional diet,
will this have an impact on their running speed? Why or why
not?
2. Consider the contribution of the following gene to running speed in Alaskan huskies. We examine the following populat...
Family Running speed of Midparent (m/s) Running speed of Midoffspring (m/s) 1 11.3 10.9 2 4.5 5.2 3 13.8 14.5 4 12.6 12.3 5 7.9 6.5 6 8.8 11 7 6.7 9.3 8 14.5 15.6 9 9.6 5.3 10 7.9 9.1 11 13.6 15.5 12 11.4 13.8 13 12.5 14.2 14 5.4 10.6 15 14.9 12 a) Use Excel to construct a scatterplot of midoffspring running speeds versus midparent running speeds (2 pts). Plot a regression line to show...