What this quiz covers
This quiz focuses on Energy Flow Through Ecosystems, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Biology.
In a savanna, grasses store 40,000 kJ of new biomass energy. Termites that feed on grasses store 4,800 kJ, and aardvarks that eat termites store 240 kJ. Which conclusion is best supported about energy transfer efficiency between the two consumer levels compared with producer-to-consumer transfer?
AP Biology Quiz
Practice Energy Flow Through Ecosystems in AP Biology with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on Energy Flow Through Ecosystems, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Biology.
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.
In a savanna, grasses store 40,000 kJ of new biomass energy. Termites that feed on grasses store 4,800 kJ, and aardvarks that eat termites store 240 kJ. Which conclusion is best supported about energy transfer efficiency between the two consumer levels compared with producer-to-consumer transfer?
Explanation: This question compares energy flow efficiencies between different trophic level transfers. Producer-to-consumer efficiency (grasses to termites) is 12% (4,800/40,000 = 0.12). Consumer-to-consumer efficiency (termites to aardvarks) is 5% (240/4,800 = 0.05). This shows that consumer-to-consumer transfer (5%) is less efficient than producer-to-consumer transfer (12%), supporting answer A. Answer B reverses these values, confusing which transfer is more efficient. To compare efficiencies between different trophic transfers, calculate each percentage separately and recognize that herbivore efficiency often exceeds carnivore efficiency.
In a coastal ecosystem, primary producers store 30,000 kJ as new biomass. Two pathways occur: grazers store 3,000 kJ, and detritivores store 6,000 kJ from dead organic matter. Predators that eat grazers store 240 kJ, and predators that eat detritivores store 360 kJ. Which conclusion is best supported about energy flow through these pathways?
Explanation: This question tests energy flow analysis through different ecosystem pathways. The detrital pathway shows 360 kJ in predators from 6,000 kJ in detritivores (6% efficiency). The grazing pathway shows 240 kJ in predators from 3,000 kJ in grazers (8% efficiency). While the grazing pathway has higher efficiency, the detrital pathway supports more total predator biomass energy (360 kJ > 240 kJ) because it starts with more energy at the detritivore level. Answer D incorrectly claims detritus contains no energy, ignoring that dead organic matter is an important energy source. When comparing pathways, consider both the efficiency and the absolute energy values at each level.
A lake food chain shows 12,000 kJ stored in phytoplankton biomass, 1,200 kJ in zooplankton biomass, and 120 kJ in small fish biomass over the same interval. Which outcome is most likely if the phytoplankton energy storage drops to 6,000 kJ, with similar transfer efficiencies?
Explanation: This question requires analyzing energy flow to predict ecosystem changes when producer energy decreases. The original transfer efficiency from phytoplankton to zooplankton is 10% (1,200/12,000 = 0.10). If phytoplankton energy drops to 6,000 kJ and the same 10% efficiency applies, zooplankton would receive 600 kJ (6,000 × 0.10 = 600). This matches answer A, showing that energy at higher trophic levels decreases proportionally when producer energy decreases. Answer E incorrectly claims energy cycles within ecosystems, confusing energy flow (one-way) with nutrient cycling (circular). When producer energy changes, multiply the new producer value by the original transfer efficiency to predict consumer energy.
In a grassland ecosystem, producers capture 50,000 kJ of energy as new plant biomass during one growing season. Herbivores consume plants and convert 5,000 kJ into new herbivore biomass, and carnivores convert 400 kJ into new carnivore biomass. Which conclusion is best supported about energy transfer between these trophic levels?
Explanation: This question tests your ability to analyze energy flow through trophic levels by calculating transfer efficiencies. From producers to herbivores, 5,000 kJ out of 50,000 kJ transfers, which equals 10% (5,000/50,000 = 0.10). From herbivores to carnivores, 400 kJ out of 5,000 kJ transfers, which equals 8% (400/5,000 = 0.08). These calculations match answer A exactly. Answer B incorrectly assumes 100% efficiency, ignoring that organisms lose most energy through respiration, movement, and heat production. To solve energy transfer problems, calculate the percentage by dividing energy at the higher level by energy at the lower level, then multiply by 100.
A lake food chain is summarized by measured energy stored as new biomass per year: phytoplankton 9,000 kJ/m2$/yr,zooplankton900kJ/m^2$/yr, small fish 90 kJ/m$^2$/yr. Treat each value as energy available to the next trophic level. Which outcome is most likely if a new predator is added above small fish and has the same transfer efficiency as existing steps?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, A, is supported because each existing transfer shows about 10% efficiency, with zooplankton storing 900 kJ/m²/yr (10% of 9,000) and small fish storing 90 kJ/m²/yr (10% of 900). Applying the same efficiency, the new predator would store 10% of 90 kJ/m²/yr, which is 9 kJ/m²/yr, reflecting ongoing energy loss through metabolic processes. This prediction uses the pattern of diminishing energy availability at higher trophic levels due to incomplete transfer. A tempting distractor, E, is wrong because it assumes predators concentrate energy upward, a misconception ignoring the second law of thermodynamics and energy dissipation. To analyze similar problems, identify the transfer efficiency pattern and multiply the last level's energy by that efficiency to predict the next.
A meadow food chain has these annual energy values stored as new biomass: plants 18,000 kJ/m2$/yr,rabbits900kJ/m^2$/yr, hawks 45 kJ/m$^2$/yr. Treat each value as energy available to the next trophic level. Which conclusion is best supported by the data?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, B, is supported because hawks store 45 kJ/m²/yr, which is 5% of rabbits' 900 kJ/m²/yr, as 45 is indeed one-twentieth of 900. This low efficiency underscores energy losses in predation, including hunting costs and uneaten prey. Rabbits store 5% of plant energy, maintaining consistency in transfer logic. A tempting distractor, A, is wrong because it incorrectly states 20% for rabbits while using one-twentieth (which is 5%), a misconception from arithmetic error. To analyze similar problems, verify percentages by division and check fractional descriptions for accuracy.
A coastal marsh has measured annual energy stored as new biomass: cordgrass 20,000 kJ/m2$/yr,snails2,000kJ/m^2$/yr, crabs 200 kJ/m$^2$/yr. These values represent energy available to the next trophic level. Which conclusion is best supported about energy flow through this food chain?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, A, is supported because snails store 2,000 kJ/m²/yr, exactly 10% of cordgrass's 20,000 kJ/m²/yr, and crabs store 200 kJ/m²/yr, 10% of snails', demonstrating consistent trophic transfer. This pattern arises from energy losses via heat, excretion, and uneaten biomass, adhering to the 10% rule. The data illustrate unidirectional energy flow, decreasing at each step. A tempting distractor, C, is wrong because it suggests energy increases upward, a misconception confusing energy accumulation with the reality of dissipation. To analyze similar problems, verify if transfers approximate 10% by calculating ratios and assess overall flow direction.
A tundra food chain is measured for annual energy stored as new biomass: mosses 8,000 kJ/m2$/yr,lemmings400kJ/m^2$/yr, foxes 40 kJ/m$^2$/yr. Assume these values represent energy passed to the next trophic level. Which conclusion is best supported about energy loss between trophic levels?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, B, is supported because lemmings store 400 kJ/m²/yr, which is 5% of mosses' 8,000 kJ/m²/yr, indicating significant energy loss at the primary consumer level. This low efficiency may relate to tundra constraints like short growing seasons affecting productivity transfer. Foxes then store 10% of lemming energy, showing variable losses but overall reduction. A tempting distractor, A, is wrong because it focuses on absolute values rather than percentages, a misconception ignoring relative efficiency. To analyze similar problems, calculate the percentage of producer energy reaching each consumer level to quantify cumulative losses.
In a grassland ecosystem, net primary productivity (NPP) by grasses is measured at 12,000 kJ/m2$/yr.Energystoredasnewbiomassingrasshoppersthatfeedonthegrassesismeasuredat1,200kJ/m^2$/yr, and energy stored as new biomass in frogs that feed on the grasshoppers is 120 kJ/m$^2$/yr. Assume these values represent energy available to the next trophic level. No additional trophic levels are considered. Which conclusion is best supported about energy transfer between these trophic levels?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, B, is supported because the energy stored in grasshoppers is 1,200 kJ/m²/yr, which is exactly 10% of the 12,000 kJ/m²/yr from grasses, indicating typical trophic efficiency where only a fraction of energy is transferred. Similarly, the transfer to frogs is 120 kJ/m²/yr, also 10% of the grasshopper energy, showing consistent loss due to respiration, heat, and uneaten biomass. This logic aligns with the 10% rule in ecology, where approximately 10% of energy is passed to the next level as new biomass. A tempting distractor, E, is wrong because it misinterprets efficiency by focusing on absolute differences rather than ratios, a common misconception of proportional energy transfer. To analyze similar problems, always calculate the percentage of energy transferred between levels by dividing the biomass energy of the consumer by that of its prey.
Two marine food chains begin with the same phytoplankton production of 10,000 kJ/m$^2$/yr. Chain 1: phytoplankton → krill → penguins. Chain 2: phytoplankton → krill → small fish → seals. Assume ~10% of energy stored at one level becomes new biomass at the next level. Which outcome is most likely when comparing top-level biomass production between the two chains?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by comparing biomass production in marine food chains with different lengths. With ~10% efficiency per transfer, the shorter chain to penguins accumulates less cumulative loss, yielding higher top-level biomass (100 kJ/m²/yr) compared to the longer chain to seals (10 kJ/m²/yr). This occurs because each additional trophic level introduces more energy dissipation through respiration and waste, reducing available energy for top consumers. Therefore, choice B is correct in predicting higher penguin biomass due to fewer transfers. A tempting distractor is choice A, which is wrong because it assumes longer chains concentrate energy, a misconception that reverses the actual pattern of energy dilution up the chain. To compare food chains, multiply the initial production by the efficiency raised to the power of the number of transfers for accurate top-level estimates.
In a desert ecosystem, annual energy stored as new biomass is estimated as follows: shrubs (producers) 5,000 kJ/m2$/yr,herbivorousinsects250kJ/m^2$/yr, lizards 25 kJ/m$^2$/yr. Assume energy stored as new biomass represents energy passed to the next trophic level. Which conclusion is best supported about trophic efficiency in this ecosystem?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, B, is supported because insects store 250 kJ/m²/yr, which is 5% of the shrubs' 5,000 kJ/m²/yr, indicating lower efficiency possibly due to desert conditions affecting consumption. Lizards then store 25 kJ/m²/yr, which is 10% of the insects' energy, showing variation in transfer rates between levels. This reflects how energy is lost at each step through respiration and unconsumed matter, with efficiencies often around 5-20%. A tempting distractor, E, is wrong because it claims similar energy storage across levels, a misconception overlooking the pyramid of energy and progressive losses. To analyze similar problems, compute efficiencies as percentages between consecutive levels and compare them to typical ecological ranges.
A grassland contains a three-level food chain: grasses → mice → owls. In one year, grasses add 8,000 kJ/m2 of biomass energy, mice add 400 kJ/m2, and owls add 20 kJ/m2. Assume mice eat grasses and owls eat mice. Which conclusion is best supported about energy flow in this chain?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by determining transfer efficiencies in a grassland chain. Both grass-to-mouse (400/8,000 = 5%) and mouse-to-owl (20/400 = 5%) transfers show ~5% efficiency, reflecting significant losses from uneaten biomass, digestion inefficiencies, and heat at each step. This low but consistent rate is plausible in ecosystems with high metabolic demands or sparse consumption. Therefore, choice A is accurate in stating ~5% for both transfers. A tempting distractor is choice B, which incorrectly calculates grass-to-mouse as 20% due to a misreading of the ratio, exemplifying a percentage calculation misconception. To evaluate chains, compute individual level-to-level ratios separately for a clear picture of energy dynamics.
In a coastal ecosystem, net primary production is 6,000 kJ/m2$/yr.Energystoredasnewbiomassinherbivorousinsectsis300kJ/m^2$/yr, and energy stored as new biomass in insect-eating lizards is 30 kJ/m$^2$/yr. Which outcome is most likely if a bird species is added that feeds mainly on lizards, assuming ~10% transfer efficiency continues?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by forecasting biomass in an extended coastal chain. Assuming continued ~10% efficiency, bird biomass would be about 10% of lizard biomass (30 kJ/m²/yr), or 3 kJ/m²/yr, as each added level incurs further energy loss through typical ecological processes. This extension maintains the observed pattern from producers (6,000 kJ) to insects (300 kJ) to lizards (30 kJ). Choice A correctly predicts this outcome based on the given efficiency. A tempting distractor is choice B, which overestimates at 30 kJ by assuming top-level privilege without losses, a misconception ignoring progressive energy reduction. When modeling additions to chains, apply the established efficiency to the immediate prior level for reliable predictions.
A pond has two consumer levels above algae. Algae store 20,000 kJ as new biomass, insect larvae store 2,000 kJ, and fish store 100 kJ over the same time period. Which conclusion is best supported about the fish level relative to the algae level?
Explanation: This question analyzes energy flow through two consumer levels above primary producers. Fish store 100 kJ while algae store 20,000 kJ, giving a ratio of 100/20,000 = 0.005 = 0.5%. This matches answer A, showing how energy diminishes across two trophic transfers (algae → larvae → fish). Answer B incorrectly assumes only one transfer exists, missing that fish are secondary consumers eating primary consumers (larvae). To determine relative energy storage across multiple levels, divide the higher-level consumer energy by the producer energy to find the overall transfer efficiency.
A meadow is measured for energy in biomass at the end of summer: plants 100,000 kJ, grasshoppers 9,000 kJ, frogs 900 kJ, and snakes 90 kJ. Which conclusion is best supported about the pattern of energy transfer across the trophic levels shown?
Explanation: This question analyzes energy flow patterns across multiple trophic levels in a meadow ecosystem. The energy decreases by approximately a factor of 10 at each level: plants (100,000) to grasshoppers (9,000) is 9% transfer, grasshoppers to frogs (900) is 10% transfer, and frogs to snakes (90) is 10% transfer. This consistent pattern of roughly 10% efficiency between levels supports answer A. Answer B incorrectly suggests energy increases at higher levels, violating the second law of thermodynamics. To identify energy flow patterns, calculate the ratio between consecutive trophic levels and look for consistent transfer efficiencies.
A lake food web includes phytoplankton, zooplankton, small fish, and large fish. Net primary production by phytoplankton is 9,000 kJ/m2$/yr.Biomassenergymeasuredinzooplanktongrowthis900kJ/m^2$/yr, and in small fish growth is 90 kJ/m$^2$/yr. Assume large fish feed mainly on small fish. Which outcome is most likely for annual large-fish biomass production in this lake?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by predicting biomass production in a lake food web based on trophic transfers. Given the pattern of 9,000 kJ/m²/yr in phytoplankton decreasing to 900 in zooplankton and 90 in small fish, each step shows about 10% transfer efficiency, so large fish, feeding on small fish, would likely store around 9 kJ/m²/yr. This prediction follows the logic that energy is lost at each level through respiration, excretion, and incomplete consumption, leaving only a fraction available for the next trophic level. Thus, choice D is supported as it applies the ~10% efficiency to the small fish biomass. A tempting distractor is choice A, which is incorrect due to the misconception that energy is conserved without losses, ignoring the second law of thermodynamics that dictates energy dissipation in ecosystems. When predicting energy flow, extend observed transfer efficiencies to higher levels by multiplying the lower level's biomass by the efficiency percentage.
In a tundra ecosystem, plants produce 10,000 kJ of new biomass energy. Lemmings store 700 kJ as new biomass, and owls store 35 kJ as new biomass from consuming lemmings. Which conclusion is best supported about the overall producer-to-owl transfer efficiency?
Explanation: This question examines energy flow efficiency across multiple trophic levels in a tundra ecosystem. The overall efficiency from producers to owls is calculated by dividing owl energy by producer energy: 35/10,000 = 0.0035 = 0.35%. This matches answer A exactly, showing how energy diminishes across two trophic transfers. Answer B incorrectly calculates efficiency using only the intermediate level (lemmings), missing the complete producer-to-top-consumer pathway. To find overall efficiency across multiple levels, divide the final consumer's energy by the original producer's energy, not by intermediate levels.
In a desert ecosystem, measured energy stored as new biomass each year was 5,000 kJ in shrubs (producers) and 250 kJ in herbivorous rodents (primary consumers) within the same area. Assume rodents feed mainly on shrubs. Which conclusion is best supported about energy transfer from shrubs to rodents?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by calculating transfer efficiency between producers and primary consumers in a desert. The rodent biomass of 250 kJ is 5% of the shrub biomass of 5,000 kJ, indicating low transfer efficiency where most producer energy is lost to heat, decomposition, or not consumed. This low efficiency is typical in ecosystems due to factors like indigestible plant material and consumer metabolism, supporting that substantial energy is not converted to consumer biomass. Choice A correctly identifies this ~5% transfer. A tempting distractor is choice B, which errs by miscalculating the percentage as 50% instead of 5%, stemming from the misconception of inverting the ratio or confusing halves with percentages. For evaluating trophic transfers, always divide the higher level's energy by the lower level's to find the precise efficiency percentage.
A pond ecosystem reports annual energy stored as new biomass: aquatic plants 6,000 kJ/m2$/yr,snails600kJ/m^2$/yr, sunfish 60 kJ/m$^2$/yr. Assume these values represent energy available to the next trophic level. Which statement is best supported regarding energy flow in this pond?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, A, is supported because sunfish store 60 kJ/m²/yr, leaving limited energy for higher predators due to 10% transfer efficiencies observed from plants to snails and snails to sunfish. This implies fewer or smaller top predators, as energy pyramids narrow upward. The pattern shows progressive reduction, limiting biomass at apex levels. A tempting distractor, D, is wrong because it calculates 60% transfer incorrectly (600 is 10% of 6,000), a misconception from misapplying percentages. To analyze similar problems, project energy availability to hypothetical higher levels using observed efficiencies to predict ecosystem limits.
In a temperate forest, energy stored as new biomass per year is estimated for a simple chain: tree leaves 15,000 kJ/m2$/yr,caterpillars1,500kJ/m^2$/yr, songbirds 150 kJ/m$^2$/yr. Assume each level's value is the energy available to the next level. Which statement is best supported by these data?
Explanation: This question assesses the skill of analyzing energy flow through ecosystems by examining biomass energy storage across trophic levels. The correct answer, C, is supported because songbirds store 150 kJ/m²/yr, which is 10% of the caterpillars' 1,500 kJ/m²/yr, highlighting the fraction of energy converted to consumer biomass. This transfer reflects losses from incomplete consumption and metabolic inefficiencies. Similarly, caterpillars store 10% of leaf energy, confirming the pattern of energy diminution. A tempting distractor, B, is wrong because it claims 90% transfer, a misconception inverting the typical 10% efficiency rule. To analyze similar problems, focus on the ratio of energy in consecutive levels to determine transfer percentages and trophic relationships.