- 1. Introduction to Biology2h 42m
- 2. Chemistry3h 37m
- 3. Water1h 26m
- 4. Biomolecules2h 23m
- 5. Cell Components2h 26m
- 6. The Membrane2h 31m
- 7. Energy and Metabolism2h 0m
- 8. Respiration2h 40m
- 9. Photosynthesis2h 49m
- 10. Cell Signaling59m
- 11. Cell Division2h 47m
- 12. Meiosis2h 0m
- 13. Mendelian Genetics4h 44m
- Introduction to Mendel's Experiments7m
- Genotype vs. Phenotype17m
- Punnett Squares13m
- Mendel's Experiments26m
- Mendel's Laws18m
- Monohybrid Crosses19m
- Test Crosses14m
- Dihybrid Crosses20m
- Punnett Square Probability26m
- Incomplete Dominance vs. Codominance20m
- Epistasis7m
- Non-Mendelian Genetics12m
- Pedigrees6m
- Autosomal Inheritance21m
- Sex-Linked Inheritance43m
- X-Inactivation9m
- 14. DNA Synthesis2h 27m
- 15. Gene Expression3h 6m
- 16. Regulation of Expression3h 31m
- Introduction to Regulation of Gene Expression13m
- Prokaryotic Gene Regulation via Operons27m
- The Lac Operon21m
- Glucose's Impact on Lac Operon25m
- The Trp Operon20m
- Review of the Lac Operon & Trp Operon11m
- Introduction to Eukaryotic Gene Regulation9m
- Eukaryotic Chromatin Modifications16m
- Eukaryotic Transcriptional Control22m
- Eukaryotic Post-Transcriptional Regulation28m
- Eukaryotic Post-Translational Regulation13m
- 17. Viruses37m
- 18. Biotechnology2h 58m
- 19. Genomics17m
- 20. Development1h 5m
- 21. Evolution3h 1m
- 22. Evolution of Populations3h 53m
- 23. Speciation1h 37m
- 24. History of Life on Earth2h 6m
- 25. Phylogeny2h 31m
- 26. Prokaryotes4h 59m
- 27. Protists1h 12m
- 28. Plants1h 22m
- 29. Fungi36m
- 30. Overview of Animals34m
- 31. Invertebrates1h 2m
- 32. Vertebrates50m
- 33. Plant Anatomy1h 3m
- 34. Vascular Plant Transport1h 2m
- 35. Soil37m
- 36. Plant Reproduction47m
- 37. Plant Sensation and Response1h 9m
- 38. Animal Form and Function1h 19m
- 39. Digestive System1h 10m
- 40. Circulatory System1h 49m
- 41. Immune System1h 12m
- 42. Osmoregulation and Excretion50m
- 43. Endocrine System1h 4m
- 44. Animal Reproduction1h 2m
- 45. Nervous System1h 55m
- 46. Sensory Systems46m
- 47. Muscle Systems23m
- 48. Ecology3h 11m
- Introduction to Ecology20m
- Biogeography14m
- Earth's Climate Patterns50m
- Introduction to Terrestrial Biomes10m
- Terrestrial Biomes: Near Equator13m
- Terrestrial Biomes: Temperate Regions10m
- Terrestrial Biomes: Northern Regions15m
- Introduction to Aquatic Biomes27m
- Freshwater Aquatic Biomes14m
- Marine Aquatic Biomes13m
- 49. Animal Behavior28m
- 50. Population Ecology3h 41m
- Introduction to Population Ecology28m
- Population Sampling Methods23m
- Life History12m
- Population Demography17m
- Factors Limiting Population Growth14m
- Introduction to Population Growth Models22m
- Linear Population Growth6m
- Exponential Population Growth29m
- Logistic Population Growth32m
- r/K Selection10m
- The Human Population22m
- 51. Community Ecology2h 46m
- Introduction to Community Ecology2m
- Introduction to Community Interactions9m
- Community Interactions: Competition (-/-)38m
- Community Interactions: Exploitation (+/-)23m
- Community Interactions: Mutualism (+/+) & Commensalism (+/0)9m
- Community Structure35m
- Community Dynamics26m
- Geographic Impact on Communities21m
- 52. Ecosystems2h 36m
- 53. Conservation Biology24m
Hardy-Weinberg Model: Videos & Practice Problems
The Hardy-Weinberg equation predicts genotype frequencies in a diploid population with two alleles, represented as . It assumes random mating and no evolution. By calculating allele frequencies , students can derive genotype frequencies. This model helps identify deviations from equilibrium, indicating potential evolutionary forces at play.
Hardy-Weinberg Model
Dig Deeper into The Hardy-Weinberg Principle
The Hardy-Weinberg principle predicts genotype frequencies in a non-evolving population with two alleles.
Key Terminology
- Alleles: Different versions of a gene that can exist at a specific locus.
- Genotype: The genetic makeup of an organism, often referring to specific alleles at a gene locus.
- Phenotype: The observable traits or characteristics of an organism, influenced by genotype and environment.
- Random mating: A mating pattern where all individuals have an equal chance to mate, ensuring allele mixing.
- Evolution: A change in allele frequencies in a population over time.
- Hardy-Weinberg equilibrium: A state where allele and genotype frequencies remain constant across generations in the absence of evolutionary forces.
- Dominant allele: An allele that expresses its phenotype even when heterozygous with a recessive allele.
- Recessive allele: An allele whose phenotype is expressed only when homozygous.
- Homozygote: An individual with two identical alleles for a gene (e.g., AA or aa).
- Heterozygote: An individual with two different alleles for a gene (e.g., Aa).
- Gene pool: The total collection of alleles in a population.
- Genotype frequency: The proportion of individuals in a population with a specific genotype.
- Allele frequency: The relative frequency of an allele in the gene pool.
- Null model: A baseline expectation used to compare observed data, assuming no effect or change.
Real-World Applications
- Population genetics research uses the Hardy-Weinberg principle to detect if a population is evolving by comparing observed genotype frequencies to expected frequencies under equilibrium.
- Conservation biology applies this principle to assess genetic diversity and the health of endangered species populations, helping to guide breeding programs and management strategies.
- Medical genetics uses Hardy-Weinberg calculations to estimate carrier frequencies of recessive genetic disorders in human populations, aiding in genetic counseling and disease risk assessment.
Important Formulas & Equations
- Allele frequency equation: where
p is the frequency of the dominant allele andq is the frequency of the recessive allele. - Genotype frequency equation (Hardy-Weinberg equation): where
is the frequency of homozygous dominant genotype,p 2 2 p q is the frequency of heterozygotes, and is the frequency of homozygous recessive genotype.q 2
Common Misconceptions
- People often think Hardy-Weinberg equilibrium means populations never evolve, but it actually describes an idealized state used as a baseline to detect evolution.
- It’s easy to confuse allele frequencies with genotype frequencies; remember allele frequencies refer to individual alleles in the gene pool, while genotype frequencies refer to combinations of alleles in individuals.
- Some assume random mating means individuals mate without any preference, but it specifically means mating is not influenced by genotype at the locus being studied.
- Many believe that if a population is not in Hardy-Weinberg equilibrium, it must be due to natural selection alone, but other factors like nonrandom mating, genetic drift, mutation, or gene flow can also cause deviations.
- It’s common to forget that dominant phenotypes can arise from two different genotypes (homozygous dominant and heterozygous), so phenotype frequencies don’t always directly reveal allele frequencies without calculation.
Do you want more practice?
Here’s what students ask on this topic:
What is the Hardy-Weinberg equation and what does it predict?
The Hardy-Weinberg equation is a mathematical model used in population genetics to predict genotype frequencies in a diploid population with two alleles. The equation is expressed as:
Here, represents the frequency of one allele, and represents the frequency of the other allele. The equation assumes random mating and no evolutionary forces (e.g., mutation, selection, migration). It predicts the proportion of homozygous dominant (), heterozygous (), and homozygous recessive () individuals in a population.
What are the assumptions of Hardy-Weinberg equilibrium?
The Hardy-Weinberg equilibrium relies on several key assumptions to accurately predict genotype frequencies in a population:
- Random Mating: Individuals in the population mate randomly, without preference for specific genotypes or phenotypes.
- No Evolutionary Forces: There is no mutation, natural selection, genetic drift, or gene flow affecting allele frequencies.
- Large Population Size: The population is sufficiently large to prevent random fluctuations in allele frequencies (genetic drift).
- No Migration: There is no movement of individuals into or out of the population, ensuring allele frequencies remain stable.
These assumptions create a theoretical model that serves as a null hypothesis for studying evolutionary changes. If a population deviates from Hardy-Weinberg equilibrium, it suggests that one or more of these assumptions have been violated.
How do you calculate allele frequencies from genotype frequencies using the Hardy-Weinberg equation?
To calculate allele frequencies from genotype frequencies, you work backwards using the Hardy-Weinberg equation. For example, if you know the frequency of homozygous recessive individuals (), you can find by taking the square root:
Once is known, use the equation to find . For example, if = 0.2, then = 1 - 0.2 = 0.8. These allele frequencies can then be used to predict genotype frequencies using the Hardy-Weinberg equation.
How can you test if a population is in Hardy-Weinberg equilibrium?
To test if a population is in Hardy-Weinberg equilibrium, follow these steps:
- Calculate Allele Frequencies: Use observed genotype counts to determine and .
- Predict Genotype Frequencies: Plug and into the Hardy-Weinberg equation () to calculate expected genotype frequencies.
- Compare Observed and Expected Frequencies: Multiply expected frequencies by the total population size to get expected counts. Compare these to observed counts.
- Statistical Analysis: Use a chi-square test to determine if differences between observed and expected counts are statistically significant.
If observed frequencies significantly differ from expected frequencies, the population is not in Hardy-Weinberg equilibrium, indicating non-random mating or evolutionary forces.
What is the significance of Hardy-Weinberg equilibrium in population genetics?
Hardy-Weinberg equilibrium is significant in population genetics as it provides a null model to study evolutionary changes. It predicts genotype frequencies under the assumption of random mating and no evolutionary forces, allowing researchers to identify deviations caused by factors like natural selection, genetic drift, mutation, or migration. By comparing observed data to Hardy-Weinberg expectations, scientists can infer whether a population is evolving and identify the mechanisms driving these changes. Additionally, the model helps in understanding allele and genotype dynamics, estimating carrier frequencies for genetic disorders, and studying the impact of genetic variation on populations.