Energy flow

Define gross primary production and net primary production, and explain what part of the energy fixed by producers is actually available to herbivores and what part is used by the plants themselves.

Grasslands fix $12\,000\ \text{kJ/m}^2$ per year as gross primary production, but the plants use $60\ \%$ of it in their own respiration. Calculate the net primary production available to the rest of the ecosystem and explain what the respired fraction is used for.

A holm oak forest and an open ocean area far from the coast have very different net primary productivities. Explain what net primary productivity is and explain the abiotic factors that limit it in each of these two ecosystems.

In a meadow, producers fix $20\,000\ \text{kcal/m}^2$ per year and herbivores assimilate $2\,000\ \text{kcal/m}^2$ over the same period. Calculate the ecological efficiency of this transfer, expressed as a percentage.

An aquatic ecosystem shows these annual energy values per level: producers, $50\,000\ \text{kJ}$; herbivores, $4\,800\ \text{kJ}$; carnivores, $450\ \text{kJ}$. Calculate the efficiency of each transfer and comment on whether they comply with the $10\ \%$ rule.

The following annual data are known for a steppe ecosystem: producers, $10\,000\ \text{kJ/m}^2$; herbivores, $1\,200\ \text{kJ/m}^2$; carnivores, $60\ \text{kJ/m}^2$. Calculate the efficiency of each transfer and explain why the second is much lower, considering the digestibility of the diet and the carnivores' energy expenditure on activity.

Define trophic level and construct a four-link food chain typical of a Mediterranean holm oak forest, indicating which level each link belongs to and the type of feeding of each organism.

Classify these organisms from a dehesa (a Mediterranean wooded pasture) into producers, consumers (indicating their trophic level) and decomposers: holm oak, rabbit, fox, vulture, earthworm and mushroom. Justify each classification.

Distinguish between a food chain and a food web, and explain why ecosystems with highly interconnected webs withstand the disappearance of a species better than those with simple, linear chains.

Overfishing eliminates large predatory fish from a coastal area. Predict what will happen to the immediately lower trophic levels and explain how this "trophic cascade" can end up affecting even the seabed algae.

Trout are introduced into a high-mountain lake that had no fish and hosted abundant amphibians and large planktonic crustaceans. a) Predict what will happen to the amphibian and zooplankton populations. b) Explain how the change in zooplankton can affect the phytoplankton and the clarity of the water (a trophic cascade). c) Argue what should be done from an environmental management point of view and why these recreational introductions were common practice for decades.

Seabird colonies accumulate guano on the islands where they breed. Explain what flow of matter and energy this guano represents between the marine and the terrestrial ecosystems, and what role the birds play as "vectors" connecting both systems.

These annual flows are measured in a lake: producers, $8\,000\ \text{kJ/m}^2$; herbivores, $900\ \text{kJ/m}^2$; carnivores, $110\ \text{kJ/m}^2$; in addition, decomposers receive $3\,000\ \text{kJ/m}^2$ of remains from all levels. a) Calculate the efficiency of the two transfers between levels. b) Explain what role decomposers play in the lake's energy balance. c) Predict what would happen to the nutrient cycle and to the trophic levels if decomposers disappeared.

The phrase "eat from low trophic levels" is used as environmental advice. Analyze it scientifically: what basis it has in terms of energy flow, what nuances should be added (fishing for low-level but overexploited species, livestock grazing on dehesas unsuitable for cultivation) and what other factors, besides trophic level, determine the impact of a food.

Explain, using the concept of ecological efficiency, why ecosystem food chains rarely have more than four or five levels.

Explain what the biomass of a trophic level is and why, in most terrestrial ecosystems, total biomass decreases as you move up the food chain.

Look at the energy pyramid in the diagram:

1. a) Identify which trophic level each tier (A, B, C, and D) occupies.
2. b) Calculate the missing value at level D ($?$) assuming that all transfers have the same efficiency as the first one.

Differentiate between ecological pyramids of energy, biomass, and numbers. Explain in which situation a biomass pyramid can appear inverted (give a marine example) and why an energy pyramid is never inverted.

In an oak forest, a single oak tree can feed thousands of caterpillars, and these in turn feed dozens of chickadees. Describe in words the resulting pyramid of numbers, explain why it appears "inverted" at its base, and discuss whether the biomass pyramid of that same oak forest would also be inverted.

You can do it on paper and send a photo with your answer.

Compare the biomass pyramid of a grassland with that of an oceanic phytoplankton zone: a) explain why the oceanic pyramid can be inverted at a given instant whereas the grassland one is not; b) discuss which property of phytoplankton (its enormous reproduction rate) makes this possible; c) explain why the energy pyramid of that same ocean, in contrast, is always upright.

Explain, using the concepts of useful energy and dissipated heat, why energy passes through the ecosystem in one direction only (an open flow) whereas matter can circulate over and over again (a closed cycle).

Assuming an ecological efficiency of $10\ \%$ in each transfer, calculate how many kilograms of producers are needed to generate $1\ \text{kg}$ of biomass of a predator situated at the fourth trophic level of a chain. Comment on what the result implies for the conservation of large predators.

A crop field fixes $20\,000\ \text{kJ/m}^2$ per year. a) Assuming an efficiency of $10\ \%$ per transfer, calculate how many $\text{kJ}$ remain as chicken meat after one transfer (from crop to chicken) and what area is needed to obtain $2\,000\ \text{kJ}$ of that meat. b) Calculate the area needed to obtain those same $2\,000\ \text{kJ}$ by eating the crop directly. c) Comment on what the comparison implies for feeding the world population.