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7.5 Hey Now Video: Hardy Weinberg
Apr 11, 2025
Measuring Evolution in Populations using Hardy-Weinberg Theorem
Introduction
The Hardy-Weinberg theorem is used to determine if a population is evolving.
Evolution is defined as a change in allele frequencies over time.
Five Mechanisms of Evolution
Natural Selection
Sexual Selection
Mutations
Genetic Drift
Gene Flow
Hardy-Weinberg Equilibrium
A population is in Hardy-Weinberg equilibrium if it is not evolving, meaning allele frequencies remain constant from one generation to the next.
Conditions for equilibrium:
No natural selection
Random mating (no sexual selection)
No new mutations
Large population size (to mitigate effects of genetic drift)
No migration (no gene flow or introduction of new genes)
Calculating Allele Frequencies
Formula:
( p + q = 1 )
( p ): frequency of the dominant allele
( q ): frequency of the recessive allele
Example: Deer Population
Phenotypes:
Orange (recessive), Brown (dominant or heterozygous)
Start by solving for ( q ) using recessive phenotypes, then solve for ( p ).
Homozygous and Heterozygous Individuals
Formula:
( p^2 + 2pq + q^2 = 1 )
( p^2 ): frequency of homozygous dominant individuals
( 2pq ): frequency of heterozygous individuals
( q^2 ): frequency of homozygous recessive individuals
Practical Example Calculations
Original Population:
24 deer, 48 alleles (diploids)
24 dominant alleles, 24 recessive alleles
( p = 0.5 ), ( q = 0.5 )
Natural Selection Example:
Orange phenotype selected against
New generation: ( p = 0.59 ), ( q = 0.41 )
Population evolved (allele frequencies changed)
Sexual Selection Example:
Orange deer have shorter antlers, less reproductive success
Original: ( p = 0.29 ), ( q = 0.71 )
New generation: ( p = 0.47 ), ( q = 0.53 )
Change in allele frequencies indicates evolution
Summary
Changes in allele frequencies from one generation to the next indicate evolution.
Hardy-Weinberg equations allow us to calculate allele and genotype frequencies to determine if evolution is occurring.
Future discussions will cover more styles of Hardy-Weinberg problems and solutions.
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