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According to the Hardy-Weinberg principle, if there are only two eye colors: brown and blue
and 25% of the population have recessive blue eyes, what percentage of the population is
heterozygous for brown eyes?
A. 50%, B. 100%, C. 12.5 %, D. 75% E. 25%
Solution:
brown eyes:
p - BB Homozygous dominant
Bb Heterozygous
blue eyes:
q - bb Homozygous recessive = 0.25
p = 1-q = 0.75
p^2 = 0.75 * 0.75 = 0.56
2pq = 2 * 0.75 * 0.25 = 0.375
q^2 = 0.25 * 0.25 = 0.0625
The correct answer for the above question is 50%. I don't understand how did they get that answer. Am I doing something wrong in my calculations?
Also, one more question from QR section
2.
A roof is 45 feet wide and 35 feet long. Each shingle covers an area that is 16 inches wide and 8 inches long. Each 5 gallon pail of tar covers 102 square feet of roof. How many shingles
and pails of tar should you purchase to roof the house?
A. 15 pails, 1771 shingles
B. 16 pails, 1772 shingles
C. 17 pails, 1772 shingles
D. 1 pails, 1821 shingles
E. 17 pails, 1821 shingles
Does anyone know the quickest way to solve these kind of problems?
Please help. Thanks.
and 25% of the population have recessive blue eyes, what percentage of the population is
heterozygous for brown eyes?
A. 50%, B. 100%, C. 12.5 %, D. 75% E. 25%
Solution:
brown eyes:
p - BB Homozygous dominant
Bb Heterozygous
blue eyes:
q - bb Homozygous recessive = 0.25
p = 1-q = 0.75
p^2 = 0.75 * 0.75 = 0.56
2pq = 2 * 0.75 * 0.25 = 0.375
q^2 = 0.25 * 0.25 = 0.0625
The correct answer for the above question is 50%. I don't understand how did they get that answer. Am I doing something wrong in my calculations?
Also, one more question from QR section
2.
A roof is 45 feet wide and 35 feet long. Each shingle covers an area that is 16 inches wide and 8 inches long. Each 5 gallon pail of tar covers 102 square feet of roof. How many shingles
and pails of tar should you purchase to roof the house?
A. 15 pails, 1771 shingles
B. 16 pails, 1772 shingles
C. 17 pails, 1772 shingles
D. 1 pails, 1821 shingles
E. 17 pails, 1821 shingles
Does anyone know the quickest way to solve these kind of problems?
Please help. Thanks.