In Europe, approximately 4% of people are red-haired, mostly due to a recessive mutation in the melanocortin 1 receptor (MC1R). If the population is in Hardy-Weinberg equilibrium, what is the likelihood that a non-redheaded European is a carrier for the MC1Rr allele? (For the purpose of this problem, assume all redheads and carriers are mutant for the same MC1R allele).
A
Option A: 22%
B
Option B: 33%
C
Option C: 11%
D
Option D: 44%
Let, Q= recessive
P= dominant
(Q)2 = 4/100
Q = 0.2
Since, the population is in Hardy-Weinberg equilibrium
P + Q = 1
P = 1 - 0.2
P = 0.8
Now, total population of non-redheaded European is given by (P2 + 2PQ)
So, P2 + 2PQ = (0.8)2 + 2*0.8*0.2
= 0.64 + 0.32
= 0.96
Now, the people in heterozygous condition is the carrier (2PQ)
So, the likelihood that a non-redheaded European is a carrier for the MC1Rr allele is (0.32/ 0.96)*100 = 33.33%
Option B is correct
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