The Hardy-Weinberg calculations for the beginning and ending populations is mathematically given as
Beginning
Black = BB = 200
-Frequency, p2 = 0.2
Gray = BW = 400
-Frequency, 2pq = 0.4
White = WW = 400
-Frequency, q2 = 0.4
Therefore, Frequency of p
[tex]Fp = \frac{(400+400}{2000}[/tex]
Fp = 0.4
Frequency of q
Fq= (400+800)/2000
Fq = 0.6
Hence
p+q = 1
p2+q2+2pq = 1
End,
Black =400
-Frequency, p2 = 0.4
Gray =400
-Frequency, 2pq = 0.4
White = 200
-Frequency, q2 = 0.2
Frequency of p
Fp'= (800+400)/2000
Fp'= 0.6
Frequency of q
Fq'= (400+400)/2000
Fq' = 0.4
p+q = 1
p2+q2+2pq = 1
Therefore, we can see that the population is under H-W equilibrium.
We also see an increased frequency of black fur. I presume this to be caused by environmental conditions that affects black fur color.
For more information on Population
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