Allele frequency | Khan Academy
Understanding Allele Frequency
Allele: A variant of a gene inherited from both parents (one from mother, one from father).
Model for Allele Frequency
Simplification: Using eye color as an illustration for allele frequency.
Eye Color Alleles:
Capital B: Represents brown eye color (dominant allele).
Lowercase b: Represents blue eye color (recessive allele).
Dominance: If an individual has at least one capital B allele, they will display brown eyes.
Example: Genotype combinations that show brown eyes include (BB or Bb).
Genotype showing blue eyes is (bb).
Small Population Example
Artificial Population: Consider a population with 2 individuals: Person 1 and Person 2.
Genotypes:
Person 1: Genotype contains capital B (brown) and lowercase b (blue).
Person 2: Genotype consists of two lowercase b alleles (blue).
Calculating Allele Frequencies
Total Alleles: Each individual has 2 alleles (haploid alleles in diploid population).
Population total alleles: 4 (2 from each person).
Brown Allele Frequency Calculation:
Number of brown alleles (B): 1 (from Person 1 only).
Frequency of brown allele: 1 out of 4 = 0.25 or 25%.
Blue Allele Frequency Calculation:
Number of blue alleles (b): 3 (2 from Person 2 and 1 from Person 1).
Frequency of blue allele: 3 out of 4 = 0.75 or 75%.
Distinction from Phenotype Frequency
Phenotype Frequency: Refers to observable traits.
Brown-eyed individuals: 1 out of 2 = 50%.
Blue-eyed individuals: 1 out of 2 = 50%.
Allele Frequency vs. Phenotype Frequency:
Allele frequency gives insight into the genetic makeup; phenotype frequency indicates observed traits.
Hardy-Weinberg Principle
Internalizing Frequencies: Understanding allele frequencies p (dominant) and q (recessive) is key for exploring the Hardy-Weinberg principle.
Notation:
p = frequency of the dominant allele (capital B).
q = frequency of the recessive allele (lowercase b).
Relationship: The sum of p and q reflects the total frequencies:
p + q = 1 or 100%.
Example from previous calculations: 0.25 (B) + 0.75 (b) = 1 or 100%.
Conclusion and Next Steps
Preparation for Next Concept: Following this foundational understanding, the next video will delve deeper into the Hardy-Weinberg equation and its applications.