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Title: Population Genetics
Description: Population Genetics Mendellian Ratios Examples
Description: Population Genetics Mendellian Ratios Examples
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Population genetics emerged in the 1920’s and is the extension
of mendellian genetics to the population and is important in
agriculture, medical and human genetics etc
If you don’t have genetic variation, you cannot breed things and select
for a particular trait
...
What are the contributions of these forces to the
genetic difference in populations
...
Phenotypes: M
MN
N
Genotypes:
MN
NN
MM
180
240
80
[data from
a bunch of gels]
Proportions: 180/500 = 0
...
48
80/500 = 0
...
e
...
6
q = frequency (N) = [2 x 80 + 240] / 2 x 500
= 0
...
36 + 1/2 (0
...
6
the same answer*
q = freq (N) = 0
...
48) = 0
...
P- proportion of polymorphism ; H- level of heterozygosity
*For 3 segregating alleles for any co-dominant technique being used
Genotypes
FF
FM
FS
Obs #
100
150
50
MM
125
MS
0
SS
75
Total
500
p = freq (F) = [2 x 100 + 150 + 50]/ 2x 500
= 0
...
4
r = freq (S) = [2 X 75 +50 + 0] / 2 X 500
=0
...
A
haplotype could be more than 1 gene
...
1
...
2
...
HARDY-WEINBERG LAW / EQUILIBRIUM- discovered simple
mathematics for what happened during sexual reproduction
...
2 alleles: A , a
p = freq (A) , q = freq (a)
pA
qa
pA
p2
AA
pqAa
qa
pqAa
p + q = 1
q2aa
Random Mating
A, a
D= freq [AA] , H = freq (Aa) , R = FREQ (aa)
Construct what you would get with random mating and the
frequency with which they would occur
...
Imagine you have 3 alleles
F
Freq:
p
FF
FM
MS
p2
2pq
M
S
q
r
FS
SS
2pr
MM
q2
2qr
r2