What this quiz covers
This quiz focuses on 1c Population Genetics Hardy Weinberg, giving you a quick way to practice the rules, question types, and explanations that matter most for MCAT Biological and Biochemical Foundations of Living Systems.
A captive breeding program maintains a large population of wolves. At an autosomal locus with alleles V and v, managers intentionally pair close relatives to preserve a rare pedigree line. After several generations, genotyping shows an increase in homozygotes relative to Hardy-Weinberg expectations computed from allele frequencies, while allele frequencies themselves have changed little. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies?
MCAT Biological and Biochemical Foundations of Living Systems Quiz
Practice 1c Population Genetics Hardy Weinberg in MCAT Biological and Biochemical Foundations of Living Systems with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on 1c Population Genetics Hardy Weinberg, giving you a quick way to practice the rules, question types, and explanations that matter most for MCAT Biological and Biochemical Foundations of Living Systems.
Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.
A captive breeding program maintains a large population of wolves. At an autosomal locus with alleles V and v, managers intentionally pair close relatives to preserve a rare pedigree line. After several generations, genotyping shows an increase in homozygotes relative to Hardy-Weinberg expectations computed from allele frequencies, while allele frequencies themselves have changed little. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to inbreeding. The Hardy-Weinberg principle states that random mating, no selection, no mutation, no migration, and large size preserve genotype ratios. In this wolf program, pairing relatives increases homozygotes without major allele changes. Choice D correctly identifies inbreeding as the cause, violating random mating. Choice B is incorrect because favoring heterozygotes would decrease, not increase, homozygosity. A transferable check for Hardy-Weinberg assumptions is to calculate inbreeding coefficients; homozygote excess suggests nonrandom mating. Pedigree analysis can quantify inbreeding levels.
A large urban pigeon population is genotyped at an autosomal locus with alleles T and t. Researchers compute expected genotype frequencies from allele counts and find a consistent heterozygote deficit. Behavioral observations indicate that pigeons preferentially choose mates with similar plumage, and plumage is strongly associated with TT vs tt genotypes. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to nonrandom mating. The Hardy-Weinberg principle states that random mating, no selection, no mutation, no migration, and large size maintain genotype expectations. In this pigeon population, preferential mating based on plumage linked to genotypes causes heterozygote deficit. Choice D correctly identifies assortative mating as the cause, violating the random mating assumption. Choice B is incorrect because drift in large populations is minimal and not consistent. A transferable check for Hardy-Weinberg assumptions is to assess mate choice; homozygote excess suggests assortative mating. Behavioral data can link mating to genotypes.
A large bird population is sampled at an autosomal locus with alleles Q and q. Genotype frequencies match Hardy-Weinberg expectations in year 1. In year 2, a nearby population with a different p(Q) begins contributing migrants each breeding season; banding data confirm consistent immigration of breeding adults. No genotype-dependent survival differences are detected. Hardy-Weinberg equilibrium assumes: (i) no migration, (ii) random mating, (iii) no selection, (iv) no mutation, and (v) large population size.
Which prediction is most consistent with Hardy-Weinberg reasoning after immigration begins?
Explanation: This question tests the ability to apply the Hardy-Weinberg principle to predict changes in allele frequencies when one of its assumptions is violated. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, allele and genotype frequencies remain constant across generations. In this scenario, the bird population initially meets Hardy-Weinberg expectations, but consistent immigration from a nearby population with different allele frequencies introduces gene flow, violating the no-migration assumption. The correct prediction, choice A, follows the principle because gene flow can alter allele frequencies in the focal population, shifting them toward those of the source population. A common distractor, choice D, fails by misconstruing that Hardy-Weinberg equilibrium persists despite migration, ignoring that migration prevents equilibrium by changing allele frequencies. To recognize Hardy-Weinberg assumptions in practice, check for evidence of gene flow, such as immigration data, which would invalidate predictions of constant frequencies. Additionally, confirm other assumptions like large population size and no selection are met to isolate the violating factor.
A small, isolated rodent colony is established in a laboratory enclosure with 10 breeding pairs. At a neutral autosomal locus with alleles K and k, technicians observe that allele frequencies differ substantially among replicate enclosures founded from the same source population, despite identical food and housing conditions and random mating within each enclosure. Hardy-Weinberg equilibrium assumes: (i) very large population size, (ii) random mating, (iii) no selection, (iv) no mutation, and (v) no migration.
Which factor most likely explains the deviation from Hardy-Weinberg expectations across replicates?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to genetic drift in small populations. The Hardy-Weinberg principle states that in a very large, randomly mating population with no selection, mutation, or migration, allele frequencies remain stable. In this rodent colony, small founding sizes lead to differing allele frequencies across replicates despite identical conditions. Choice A correctly identifies genetic drift due to small size as the cause, violating the large population assumption. Choice B is incorrect because directional selection would produce consistent, not variable, trajectories across replicates. A transferable check for Hardy-Weinberg assumptions is to compare allele frequencies across replicate populations; high variance indicates drift. Small effective sizes amplify random sampling effects.
In a large mammal population, an autosomal recessive genotype nn causes a metabolic disorder that reduces reproductive success but does not affect juvenile survival. Newborn genotypes match Hardy-Weinberg expectations, but among breeding adults, nn is markedly underrepresented relative to q2 computed from the newborn allele frequency q. Hardy-Weinberg equilibrium assumes: (i) no selection, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation observed among breeding adults?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to fecundity selection. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, genotype frequencies match allele-based expectations. In this mammal population, nn has reduced reproductive success, leading to underrepresentation in breeders. Choice D correctly identifies selection against nn as the cause, violating the no-selection assumption. Choice B is incorrect because random mating does not increase homozygote frequencies above q². A transferable check for Hardy-Weinberg assumptions is to compare frequencies across reproductive stages; deficits in breeders suggest fecundity selection. Linking traits to fitness can identify selective mechanisms.
In a bacterial chemostat experiment, a neutral marker locus has alleles G and g. The population is extremely large, and replicate chemostats are maintained under identical conditions. A low-rate mutagen is added, and sequencing confirms recurrent mutation from g to G at a detectable rate, with no evidence of back-mutation. No fitness differences among marker genotypes are detected. Hardy-Weinberg equilibrium assumes: (i) no mutation, (ii) random mating (or random union of gametes), (iii) no selection, (iv) no migration, and (v) large population size.
Which condition would most disrupt Hardy-Weinberg equilibrium in this system?
Explanation: This question tests conditions that disrupt Hardy-Weinberg equilibrium, specifically mutation. The Hardy-Weinberg principle states that in a large population with random union of gametes, no selection, no migration, and no mutation, allele and genotype frequencies remain stable. In this bacterial chemostat, recurrent mutation from g to G introduces new alleles, potentially shifting frequencies despite large size and no selection. Choice D correctly identifies recurrent mutation as the disrupting factor, violating the no-mutation assumption. Choice B is incorrect because large population size supports equilibrium by reducing drift, not disrupting it. A transferable check for Hardy-Weinberg assumptions is to sequence for new variants; unexpected allele introductions suggest mutation. Monitoring frequency changes without other forces can isolate mutational effects.
A large butterfly population is monitored at an autosomal locus with alleles Z and z. Researchers observe that Zz individuals have higher mating success because of a display trait, but larval survival does not differ among genotypes. Over time, the adult population shows an excess of heterozygotes relative to Hardy-Weinberg expectations computed from allele frequencies in larvae. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection (including sexual selection), (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies in adults?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to sexual selection. The Hardy-Weinberg principle states that random mating, no selection (including sexual), no mutation, no migration, and large size maintain equilibria. In this butterfly population, Zz higher mating success causes adult heterozygote excess. Choice D correctly identifies sexual selection as the cause, violating assumptions. Choice B is incorrect because drift in large populations is not predictable. A transferable check for Hardy-Weinberg assumptions is to evaluate reproductive success; heterozygote excess in adults suggests sexual selection. Comparing larval and adult frequencies reveals biases.
A desert annual plant shows two alleles at an autosomal locus, U and u. After several drought years, field researchers note that uu plants produce fewer seeds than Uu or UU, but germination rates among seeds are similar. Over time, allele u becomes less common among seedlings. Hardy-Weinberg equilibrium assumes: (i) no selection, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) large population size.
Which prediction about allele frequencies is most consistent with Hardy-Weinberg reasoning given the observed fitness differences?
Explanation: This question tests predictions about allele frequencies under selection in Hardy-Weinberg context. The Hardy-Weinberg principle states that no selection, random mating, no mutation, no migration, and large size keep allele frequencies constant. In this plant scenario, uu has lower seed production, leading to decreasing q(u). Choice A correctly predicts q(u) decrease if fitness differences persist, consistent with selection violation. Choice B is incorrect because similar germination does not prevent overall fitness effects on frequencies. A transferable check for Hardy-Weinberg assumptions is to measure fitness components; directional changes indicate selection. Tracking alleles over time reveals selection strength.
A laboratory maintains a large population of fruit flies at an autosomal locus with alleles D and d. Each generation, technicians introduce 2% new individuals from a separate stock in which p(D) is substantially higher. No viability differences among genotypes are detected in controlled assays, and mating within the cage is random. Hardy-Weinberg equilibrium assumes: (i) no migration (gene flow), (ii) random mating, (iii) no selection, (iv) no mutation, and (v) very large population size.
Which condition would most disrupt Hardy-Weinberg equilibrium in this population?
Explanation: This question tests understanding of conditions that disrupt Hardy-Weinberg equilibrium, specifically migration. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, allele and genotype frequencies remain constant. In this fruit fly laboratory setup, new individuals with higher p(D) are introduced each generation, potentially shifting allele frequencies despite random mating and no selection. Choice B correctly identifies ongoing gene flow from an external stock as the disrupting factor, violating the no-migration assumption. Choice A is incorrect because large population size actually supports equilibrium by minimizing drift, misconstruing size as a disruptor. A transferable check for Hardy-Weinberg assumptions is to assess external influences like migration by comparing allele frequencies before and after potential influx events. Consistent shifts aligned with source populations indicate gene flow disrupting equilibrium.
A wildlife biologist samples a large deer population at an autosomal locus with alleles H and h. The allele frequencies estimated from gamete-equivalent sampling are p(H)=0.7 and q(h)=0.3. The observed adult genotype frequencies match the expected p2:2pq:q2 within sampling error. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection, (iii) no mutation, (iv) no migration, and (v) large population size.
Based on Hardy-Weinberg reasoning, which prediction is most consistent for the next generation if these assumptions continue to hold?
Explanation: This question tests predictions under Hardy-Weinberg equilibrium when assumptions hold. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, allele frequencies remain constant, and genotypes match p², 2pq, q². In this deer population, current genotypes match expectations, suggesting equilibrium. Choice A correctly predicts stable allele frequencies of p=0.7 and q=0.3 in the next generation if assumptions continue. Choice B is incorrect because heterozygotes persist via random mating, not disappear due to segregation, misconstruing meiotic effects. A transferable check for Hardy-Weinberg assumptions is to verify if observed genotypes fit expected ratios using allele frequencies. Stability over generations confirms equilibrium conditions.
A large population of mice is genotyped at an autosomal locus with alleles R and r. A new allele r arises by mutation in a single individual and is confirmed by sequencing. No fitness differences are detected among genotypes, and mating is random. Hardy-Weinberg equilibrium assumes: (i) no mutation, (ii) random mating, (iii) no selection, (iv) no migration, and (v) large population size.
Which prediction is most consistent with Hardy-Weinberg reasoning immediately after the mutation event?
Explanation: This question tests predictions immediately after a mutation event using Hardy-Weinberg reasoning. The Hardy-Weinberg principle states that without mutation, random mating, no selection, no migration, and large size, allele frequencies remain constant. In this mouse population, a new allele arises by mutation, introducing a change. Choice D correctly notes that mutation violates assumptions, allowing allele-frequency changes and disrupting equilibrium. Choice B is incorrect because random mating does not guarantee fixation of new alleles. A transferable check for Hardy-Weinberg assumptions is to screen for rare variants; their appearance suggests mutation. Immediate post-mutation genotyping can show initial frequency shifts.
A large population of insects is sampled at an autosomal locus with alleles W and w. A pesticide is introduced that kills insects regardless of genotype at this locus; survival assays confirm no genotype-dependent differences. After the pesticide introduction, allele frequencies at W/w remain stable and genotype frequencies continue to match Hardy-Weinberg expectations. Hardy-Weinberg equilibrium assumes: (i) no selection at the locus, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) large population size.
Based on Hardy-Weinberg reasoning, which statement best accounts for the continued match to expected genotype frequencies?
Explanation: This question tests why equilibrium can persist despite external mortality using Hardy-Weinberg reasoning. The Hardy-Weinberg principle states that no selection at the locus, random mating, no mutation, no migration, and large size maintain frequencies. In this insect scenario, genotype-independent pesticide allows continued equilibrium. Choice A correctly explains absent locus-specific selection permits matching expectations. Choice B is incorrect because non-locus-specific mortality does not violate assumptions. A transferable check for Hardy-Weinberg assumptions is to test locus-specific fitness; neutral loci remain in equilibrium. Post-event genotyping confirms stability.
A large population of yeast is propagated by randomly sampling cells each day to start a new culture. At an autosomal locus with alleles A1 and A2, no fitness differences are detected, and mutation rates are negligible. However, the daily transfer uses a very small inoculum relative to the total culture. Hardy-Weinberg equilibrium assumes: (i) very large population size (effectively infinite), (ii) random mating (random union of gametes/alleles), (iii) no selection, (iv) no mutation, and (v) no migration.
Which condition would most disrupt Hardy-Weinberg equilibrium in this experimental design?
Explanation: This question tests conditions disrupting Hardy-Weinberg equilibrium, specifically small effective size from bottlenecks. The Hardy-Weinberg principle states that very large size, random union, no selection, no mutation, and no migration preserve frequencies. In this yeast setup, small daily inocula create bottlenecks, enhancing drift. Choice A correctly identifies repeated bottlenecks as disruptive, violating large size assumption. Choice B is incorrect because negligible mutation supports, not disrupts, equilibrium. A transferable check for Hardy-Weinberg assumptions is to assess sampling procedures; bottlenecks amplify drift. Monitoring frequency variance over transfers detects disruptions.
A small alpine flower population is restricted to a single meadow after a landslide. At an autosomal locus with alleles X and x, allele frequencies change noticeably between consecutive years even though pollinators visit plants indiscriminately and no genotype-specific differences in seed set are detected. Hardy-Weinberg equilibrium assumes: (i) very large population size, (ii) random mating, (iii) no selection, (iv) no mutation, and (v) no migration.
Which factor most likely explains the observed year-to-year allele frequency changes?
Explanation: This question tests understanding of allele-frequency changes due to genetic drift in small populations. The Hardy-Weinberg principle states that very large size, random mating, no selection, no mutation, and no migration stabilize frequencies. In this flower population, post-landslide small size causes noticeable changes. Choice D correctly identifies drift due to small size as the cause, violating large population assumption. Choice B is incorrect because random mating does not cause directional changes. A transferable check for Hardy-Weinberg assumptions is to estimate effective population size; small Ne predicts drift. Year-to-year variance quantifies drift effects.
A large population of wildflowers is genotyped at an autosomal locus with alleles C1 and C2. Researchers calculate allele frequencies from a representative sample of seeds and then compare expected genotype frequencies (p2, 2pq, q2) to observed genotype frequencies in adult plants. Adults show a heterozygote deficit, while seed genotype frequencies are near Hardy-Weinberg. Field notes indicate that adult plants are spatially clustered by genotype due to microhabitat differences, and pollination occurs mostly among near neighbors. Hardy-Weinberg equilibrium assumes: (i) random mating, (ii) no selection, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies in adults?
Explanation: This question tests the understanding of how violations of Hardy-Weinberg assumptions, particularly nonrandom mating, lead to deviations in genotype frequencies. The Hardy-Weinberg principle assumes that allele and genotype frequencies remain stable in a population with random mating, no selection, no mutation, no migration, and large size, predicting genotype frequencies as p², 2pq, and q². Here, the wildflower population shows a heterozygote deficit in adults compared to expectations from seed allele frequencies, with spatial clustering and neighbor pollination indicating nonrandom mating. Choice A is correct because this spatial structure promotes assortative mating, increasing homozygosity and reducing heterozygotes below 2pq in the observed adults. Choice C fails by incorrectly suggesting overdominant selection reduces heterozygotes, when in fact overdominance (heterozygote advantage) would increase heterozygotes above expectations, misapplying selection concepts. A transferable check for Hardy-Weinberg assumptions involves examining mating patterns for randomness, such as assessing spatial distribution or mate choice behaviors. If nonrandom mating is evident, expect deviations like heterozygote deficits due to inbreeding or population substructure.
In a coastal lizard population, a single autosomal locus (alleles A and a) was genotyped each breeding season for 5 years. The population is large and geographically continuous, and field teams report random mating based on marked-pair observations. However, a new raptor species established in year 2 and preferentially captures lizards with the aa-associated color morph. By year 4, the observed fraction of aa individuals is consistently lower than expected from q2 estimated from allele counts in hatchlings. Hardy-Weinberg equilibrium assumes: (i) no selection, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) very large population size.
Which factor most likely explains the deviation from expected genotype frequencies in this population?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to natural selection. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, allele frequencies remain constant, and genotype frequencies conform to p², 2pq, and q². In this coastal lizard scenario, the introduction of a raptor that preferentially preys on aa individuals leads to lower-than-expected aa frequencies in adults compared to hatchlings. Choice C correctly identifies nonrandom survival due to predation as the factor violating the no-selection assumption, altering genotype frequencies post-zygote formation. Choice B is incorrect because random mating actually maintains heterozygosity at 2pq, not increases it above expectations, misconstruing the role of mating in equilibrium. A transferable check for Hardy-Weinberg assumptions is to calculate expected genotype frequencies from observed allele frequencies and test for significant deviations using chi-square analysis. Persistent discrepancies in specific genotypes often signal selection, while random fluctuations may indicate drift in small populations.
A human cohort study genotypes a large urban population at an autosomal locus with alleles F and f. Allele frequencies estimated from newborn screening are stable year-to-year. In adults, however, ff individuals are underrepresented relative to q2 computed from the newborn allele frequencies. Clinical records indicate that ff is associated with a childhood-onset cardiomyopathy that increases mortality before reproductive age. Hardy-Weinberg equilibrium assumes: (i) no selection, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) large population size.
Which factor most likely explains the deviation from expected genotype frequencies in adults?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to viability selection. The Hardy-Weinberg principle states that in a large, randomly mating population with no selection, mutation, or migration, genotype frequencies match expectations from allele frequencies. In this human cohort, ff individuals are underrepresented in adults due to childhood mortality from cardiomyopathy. Choice A correctly identifies viability selection against ff as the cause, violating the no-selection assumption. Choice B is incorrect because random mating maintains, rather than increases, homozygote frequencies at q², misconstruing mating effects. A transferable check for Hardy-Weinberg assumptions is to compare genotype frequencies across life stages; deficits in adults versus newborns indicate selection. Consistent patterns linked to traits suggest specific selective pressures.
A field study tracks an autosomal locus (M/m) in a large grasshopper population. In year 1, genotype frequencies are consistent with Hardy-Weinberg expectations. In year 2, a highway is built that reduces movement between the north and south sides of the habitat. By year 4, pooled sampling across the entire habitat shows a heterozygote deficit relative to the expected 2pq from pooled allele frequencies, while each side sampled separately is near Hardy-Weinberg. Hardy-Weinberg equilibrium assumes: (i) random mating within a single population, (ii) no migration, (iii) no selection, (iv) no mutation, and (v) large population size.
Which factor most likely explains the deviation in the pooled sample?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to reduced gene flow and substructure. The Hardy-Weinberg principle states that in a single, randomly mating population with no selection, mutation, or migration, and large size, genotypes conform to expectations. In this grasshopper scenario, a highway reduces mixing, creating subpopulations and heterozygote deficit in pooled samples. Choice C correctly identifies reduced gene flow as the cause, violating the single population assumption. Choice B is incorrect because increased mutation would not necessarily reduce heterozygosity and lacks directionality. A transferable check for Hardy-Weinberg assumptions is to evaluate barriers to mating; deficits in pooled but not subgroup data indicate substructure. Tracking migration rates can predict such deviations.
A plant population is surveyed for an autosomal locus with alleles E and e. In year 1, genotype frequencies match Hardy-Weinberg expectations. Beginning in year 2, a herbicide is applied annually; greenhouse trials indicate that EE plants survive at a higher rate than Ee or ee, while fecundity among survivors is similar. Field genotypes in adults show an increasing proportion of EE over time. Hardy-Weinberg equilibrium assumes: (i) no selection, (ii) random mating, (iii) no mutation, (iv) no migration, and (v) large population size.
Based on the scenario, which prediction about allele frequencies is most consistent with Hardy-Weinberg reasoning?
Explanation: This question tests predictions about allele frequencies under selection using Hardy-Weinberg reasoning. The Hardy-Weinberg principle states that without selection, random mating, no mutation, no migration, and large population size, allele frequencies stay constant while genotypes reach equilibrium in one generation. In this plant population, herbicide application favors EE survival, leading to increasing EE proportions over time. Choice D correctly predicts that p(E) will increase across generations due to selection, consistent with violations of the no-selection assumption. Choice B is incorrect because random mating does not prevent allele-frequency changes under selection, misconstruing mating's role in preserving frequencies. A transferable check for Hardy-Weinberg assumptions is to track allele frequencies over generations; directional changes suggest selection. Comparing genotype frequencies before and after selective events can reveal fitness differences.
A conservation team monitors an island bird population founded by 18 individuals after a storm. A neutral autosomal locus with alleles B and b is tracked. In the founding cohort, allele frequency is estimated as p(B)=0.50. Over the next 6 generations, no consistent environmental change is documented, and mating appears random within the island. Nonetheless, p(B) fluctuates irregularly between 0.33 and 0.72 across annual samples, with no consistent directional trend. Hardy-Weinberg equilibrium assumes: (i) very large population size, (ii) random mating, (iii) no selection, (iv) no mutation, and (v) no migration.
Which factor most likely explains the deviation from expected genotype frequencies?
Explanation: This question tests understanding of deviations from Hardy-Weinberg equilibrium due to genetic drift in small populations. The Hardy-Weinberg principle states that in a very large, randomly mating population with no selection, mutation, or migration, allele and genotype frequencies remain stable across generations. In this island bird population founded by only 18 individuals, allele frequencies fluctuate irregularly without directional trend, despite random mating and no environmental changes. Choice B correctly identifies genetic drift due to small effective population size as the cause, violating the large population assumption and causing random allele-frequency changes. Choice A is incorrect because it implies directional selection, but the fluctuations lack consistency, misconstruing drift as selection. A transferable check for Hardy-Weinberg assumptions is to monitor allele frequencies over generations; stability suggests equilibrium, while random changes in small populations indicate drift. Comparing variance in allele frequencies across replicates can help distinguish drift from deterministic forces like selection.