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Part 08 · Evolution and diversity of life · Card 5 of 8

Hardy-Weinberg equilibrium

A model for a population that is not evolving. Allele frequencies stay constant if there is no selection, mutation, drift or gene flow, and mating is random. If p and q are the two allele frequencies, p + q = 1 and genotype frequencies are p^2 + 2pq + q^2 = 1.

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Analogy

A control experiment: what would happen if nothing changed?

Example

Carrier count

1 in 2,500 have disease.q^2 = 0.0004, so q = 0.02.p = 0.98.2pq = 0.039.About 1 in 25 carry it.

In practice

It lets us estimate how many carriers of a recessive disease are in a population.

Practice

Flashcards

  • State the Hardy-Weinberg equations.p + q = 1 and p^2 + 2pq + q^2 = 1.

Interview questions

  • List the conditions for Hardy-Weinberg equilibrium and explain why real populations rarely meet them.
    • No mutation
    • No selection
    • No gene flow
    • Large population, no drift
    • Random mating

Questions people ask

Why is Hardy-Weinberg useful if populations never meet it?

It gives a baseline. If real allele frequencies differ from the predictions, something is acting on the population, such as selection, drift or non-random mating. It is also used to estimate carrier numbers for recessive diseases from the frequency of affected individuals.

How do I use the Hardy-Weinberg equation?

Start from what you can count, usually the frequency of the recessive phenotype, which equals q squared. Take the square root to get q, then calculate p as 1 minus q. Heterozygotes are 2pq, and the dominant homozygotes are p squared.