3.7.2 Populations

AQA A-level Biology 3.7.2 practice on Populations, with free MCQs, clues and worked explanations drawn from the Genetics, populations, evolution and ecosystems section of specification 7402.

Specification route
3.7.2
Question bank
17 questions
Course stage
Year 13 / A-level only

Sample questions

QUESTION 1 · 3.7.2 · LEVEL 1

How is a 'population' formally defined in biology?

  • A group of organisms of the same species occupying a particular space at a particular time that can potentially interbreed.
  • All the populations of different species interacting in a specific habitat.
  • A community and the non-living components of its environment interacting together.
  • A specific physical location where a group of organisms is found.
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It focuses on a single species that has the opportunity to mate due to shared space and time.

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Answer: A group of organisms of the same species occupying a particular space at a particular time that can potentially interbreed.

A population is a group of organisms of the same species occupying a particular space at a particular time that can potentially interbreed.

QUESTION 2 · 3.7.2 · LEVEL 1

What does the 'gene pool' of a population represent?

  • The total number of all the alleles of all the genes of all the individuals in a population at a given time.
  • The proportion of a specific dominant allele within a single individual.
  • The number of different species present in a particular ecosystem.
  • The maximum number of individuals that a specific environment can support.
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Think of it as a giant container holding every possible genetic variant available to the next generation of that group.

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Answer: The total number of all the alleles of all the genes of all the individuals in a population at a given time.

The concepts of gene pool and allele frequency. The gene pool encompasses all alleles of all genes in a population.

QUESTION 3 · 3.7.2 · LEVEL 3

Which of the following is a necessary condition for the Hardy-Weinberg principle to apply?

  • The population must be large and mating must be completely random.
  • There must be a high rate of mutation introducing new alleles.
  • There must be strong directional natural selection occurring.
  • There must be significant migration (gene flow) into and out of the population.
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The principle predicts that allele frequencies will NOT change. What factors cause allele frequencies to change?

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Answer: The population must be large and mating must be completely random.

The Hardy-Weinberg principle provides a mathematical model, which predicts that allele frequencies will not change from generation to generation. This only applies if there is no mutation, no selection, random mating, a large population, and no migration.

QUESTION 4 · 3.7.2 · LEVEL 2

In the Hardy-Weinberg equation $p^2 + 2pq + q^2 = 1$, what does the term '$2pq$' represent?

  • The frequency of the heterozygous genotype in the population.
  • The frequency of the homozygous recessive genotype in the population.
  • The frequency of the homozygous dominant genotype in the population.
  • The total frequency of the dominant allele in the population.
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If $p$ is the dominant allele and $q$ is the recessive allele, what genotype requires one of each?

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Answer: The frequency of the heterozygous genotype in the population.

In the Hardy-Weinberg equation, $p$ is the frequency of the dominant allele and $q$ is the frequency of the recessive allele. $2pq$ represents the frequency of individuals with one of each allele (heterozygotes).

QUESTION 5 · 3.7.2 · LEVEL 4

In a population in Hardy-Weinberg equilibrium, the frequency of the homozygous recessive condition is $0.16$. What is the frequency of the dominant allele ($p$)?

  • $0.6$
  • $0.4$
  • $0.84$
  • $0.36$
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Homozygous recessive is $q^2$. Find $q$ first, then use $p + q = 1$.

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Answer: $0.6$

If $q^2 = 0.16$, then $q = \sqrt{0.16} = 0.4$. Since $p + q = 1$, the frequency of the dominant allele ($p$) is $1 - 0.4 = 0.6$.

QUESTION 6 · 3.7.2 · LEVEL 3

In a population, a recessive genetic disease affects $1$ in $10,000$ individuals. Assuming the Hardy-Weinberg principle applies, what is the frequency of the recessive allele?

  • $0.01$
  • $0.0001$
  • $0.99$
  • $0.0198$
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The frequency of the homozygous recessive phenotype is $q^2$. You need to find $q$.

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Answer: $0.01$

The frequency of the disease (homozygous recessive, $q^2$) is $1/10000 = 0.0001$. Therefore, the frequency of the recessive allele ($q$) is the square root of $0.0001$, which is $0.01$.

QUESTION 7 · 3.7.2 · LEVEL 4

Using the data from the previous question (recessive disease affects $1$ in $10,000$), what is the approximate frequency of heterozygous carriers in the population?

  • $0.0198$ (or roughly $2\%$)
  • $0.99$ (or $99\%$)
  • $0.01$ (or $1\%$)
  • $0.50$ (or $50\%$)
Show clue

Carriers are represented by $2pq$. You know $q = 0.01$, so $p = 1 - 0.01 = 0.99$.

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Answer: $0.0198$ (or roughly $2\%$)

Calculations using $p^2 + 2pq + q^2 = 1$. Since $q = 0.01$, $p = 0.99$. The frequency of carriers ($2pq$) is $2 \times 0.99 \times 0.01 = 0.0198$.

QUESTION 8 · 3.7.2 · LEVEL 2

The Hardy-Weinberg principle assumes allele frequencies remain constant. Which of the following factors would cause allele frequencies to change, violating the principle?

  • Directional natural selection occurring in the environment.
  • A very large population size.
  • Random mating between all individuals.
  • No migration into or out of the population.
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The conditions required are: large pop, random mating, no selection, no mutation, no migration.

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Answer: Directional natural selection occurring in the environment.

The conditions under which the Hardy-Weinberg principle applies. Natural selection provides a selective advantage to specific alleles, causing their frequency to increase over generations, breaking the equilibrium.

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