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4.9: Hardy-Weinberg Theorem

Difficulty Level: At Grade Created by: CK-12
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Can these stones keep balance indefinitely?

If balance, or equilibrium, is to be maintained, there must be no outside influences on the stones. Equilibrium can also be maintained within a population's genes; that means, no evolution can occur. But outside influences usually prevent equilibrium from staying established.

Hardy-Weinberg Equilibrium

Sometimes understanding how common a gene is within a population is necessary. Or, more specifically, you may want to know how common a certain form of that gene is within the population, such as a recessive form. This can be done using the Hardy-Weinberg model, but it can only be done if the frequencies of the genes are not changing.

The Hardy-Weinberg model describes how a population can remain at genetic equilibrium . Genetic equilibrium occurs when there is no evolution within the population. In other words, the frequency of alleles (variants of a gene) will be the same from one generation to another. For example, let's assume that red hair is determined by the inheritance of a gene with two alleles— R and r . The dominant allele, R , encodes for non-red hair, while the recessive allele, r , encodes for red hair. If a population's gene pool contains 90% R and 10% r alleles, then the next generation would also have 90% R and 10% r alleles. However, this only works under a strict set of conditions.

The five conditions that must be met for genetic equilibrium to occur include:

  1. No change in the DNA sequence.
  2. No migration (moving into or out of a population).
  3. A very large population size.
  4. Random mating.
  5. No natural selection.

These five conditions rarely occur in nature. When one or more of the conditions does not exist, then evolution can occur. As a result, allele frequencies are constantly changing, and populations are constantly evolving.

The Hardy-Weinberg model also serves a mathematical formula used to predict allele frequencies in a population at genetic equilibrium. If you know the allele frequencies of one generation, you can use this formula to predict the next generation. Again, this only works if all five conditions are being met in a population.

Vocabulary

  • allele : Variant of a gene.
  • gene pool : All the alleles/genes of all the individuals of a population.
  • genetic equilibrium : State in which allele frequencies do not change in a population; no evolution is occurring.
  • Hardy-Weinberg model : States that allele frequencies do not change in a population that meets the conditions of no changes in DNA, no migration, large population size, random mating, and no natural selection.
  • migration : Individuals moving into and/or out of a population.

Summary

  • If a population stays at genetic equilibrium, then no evolution takes place.
  • The Hardy-Weinberg model states that a population will remain at genetic equilibrium as long as five conditions are met: (1) No change in the DNA sequence, (2) No migration, (3) A very large population size, (4) Random mating, and (5) No natural selection.

Practice

Use the resource below to answer the questions that follow.

  1. What is happening when there is a change in the frequencies of alleles in the gene pool of a population?
  2. Is it likely for gene pool frequencies to remain unchanged?

Review

  1. What is meant by genetic equilibrium?
  2. What conditions are required for the Hardy-Weinberg model to apply?

Vocabulary

allele

allele

Variant of a gene.
gene pool

gene pool

All the alleles/genes of all the individuals of a population.
genetic equilibrium

genetic equilibrium

State in which allele frequencies do not change in a population; no evolution is occurring.
Hardy-Weinberg model

Hardy-Weinberg model

States that allele frequencies do not change in a population that meets the conditions of no changes in DNA, no migration, large population size, random mating, and no natural selection.
migration

migration

Individuals moving into and/or out of a population.

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Difficulty Level:

At Grade

Date Created:

Nov 29, 2012

Last Modified:

Dec 15, 2014
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