Chapter 1: Problem 6
According to Hardy-Weinberg theory, which of the following represents a heterozygous individual? (A) \(p_{2}\) (B) \(p^{2}\) (C) 2\(p q\) (D) \(q^{2}\) (E) \(q\)
Short Answer
Expert verified
(C) 2pq
Step by step solution
01
Understand the Hardy-Weinberg Principle
The Hardy-Weinberg principle states that in a large, randomly mating population, the frequencies of alleles and genotypes remain constant from generation to generation if no evolutionary influences occur. This principle is often represented by the equation: \(p^2 + 2pq + q^2 = 1\). Here, \(p\) and \(q\) are the frequencies of two alleles in the population.
02
Identify Genotype Representations
In the Hardy-Weinberg equation, \(p^2\), \(2pq\), and \(q^2\) represent different genotype frequencies: \(p^2\) represents the frequency of the homozygous dominant genotype, \(q^2\) represents the homozygous recessive genotype, and \(2pq\) represents the heterozygous genotype.
03
Determine the Heterozygous Individual
From the equation \(p^2 + 2pq + q^2 = 1\), the term \(2pq\) represents the heterozygous genotype. This is because it involves one allele from each parent, resulting in one dominant and one recessive allele, typical of a heterozygous individual.
04
Select the Correct Answer
Given the options, (A) \(p_2\), (B) \(p^2\), (C) 2\(pq\), (D) \(q^2\), and (E) \(q\), the correct representation for a heterozygous individual in the Hardy-Weinberg equation is (C) 2\(pq\).
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Allele Frequency
Allele frequency is a central concept in the Hardy-Weinberg principle. It refers to how common an allele is in a population. Alleles are different forms of a gene, and their frequencies can be denoted as \( p \) and \( q \) in a diploid organism. In the Hardy-Weinberg equilibrium context, if there are only two alleles for a particular gene, their combined frequencies must add up to 1: \( p + q = 1 \). The allele frequency, therefore, provides important insights into the genetic diversity within a population.
Population geneticists use allele frequencies to predict how populations will evolve over time. This frequency acts as a baseline, allowing the monitoring of changes which could suggest evolutionary influences. If the allele frequencies do not change over generations, the population is said to be in Hardy-Weinberg equilibrium.
Population geneticists use allele frequencies to predict how populations will evolve over time. This frequency acts as a baseline, allowing the monitoring of changes which could suggest evolutionary influences. If the allele frequencies do not change over generations, the population is said to be in Hardy-Weinberg equilibrium.
Heterozygous Genotype
A heterozygous genotype consists of two different alleles for a particular gene, one from each parent. In the context of the Hardy-Weinberg principle, a heterozygous individual's genotype frequency can be calculated using the term \( 2pq \) in the equation \( p^2 + 2pq + q^2 = 1 \). This expression derives from the probability of possessing one dominant \( p \) allele from one parent and one recessive \( q \) allele from the other.
Heterozygous individuals often exhibit a phenotype that is influenced by both alleles, potentially providing a survival advantage. For example, individuals with a heterozygous genotype may have a greater resistance to certain diseases. This concept is crucial in understanding genetic diversity and how populations can adapt to their environments.
Heterozygous individuals often exhibit a phenotype that is influenced by both alleles, potentially providing a survival advantage. For example, individuals with a heterozygous genotype may have a greater resistance to certain diseases. This concept is crucial in understanding genetic diversity and how populations can adapt to their environments.
Genotype Frequency
Genotype frequency in a population refers to the proportion of individuals carrying a particular genotype. In the Hardy-Weinberg equilibrium model, genotype frequencies can be predicted by the equation \( p^2 + 2pq + q^2 = 1 \), where:
Genotype frequency is a powerful tool for assessing how natural selection, migration, mutation, or genetic drift might be influencing a population.
- \( p^2 \) is the frequency of homozygous dominant individuals.
- \( 2pq \) is the frequency of heterozygous individuals.
- \( q^2 \) is the frequency of homozygous recessive individuals.
Genotype frequency is a powerful tool for assessing how natural selection, migration, mutation, or genetic drift might be influencing a population.
Evolutionary Influences
Evolutionary influences are factors that can cause changes in allele and genotype frequencies within a population. Such influences disrupt Hardy-Weinberg equilibrium, leading to evolution over time. Some key evolutionary influences include:
- **Natural Selection**: This occurs when certain traits provide a survival or reproductive advantage, leading individuals with these traits to contribute more offspring to future generations.
- **Genetic Drift**: These are random changes in allele frequencies that are more pronounced in small populations, potentially leading to accidental loss of alleles.
- **Mutation**: Any change in the DNA sequence, which can introduce new alleles into a population.
- **Gene Flow**: The movement of alleles between populations through migration, which can alter allele frequencies.