Consider the following food chain:

phytoplankton → zooplankton → krill → anchoive → tuna

Given what you know about energy transfer efficiency between trophic levels, how many kilocalories of energy must be produced by the phytoplankton to translate into 30 kilocalories of energy for the tuna?

Question

Consider the following food chain:

phytoplankton → zooplankton → krill → anchoive → tuna

Given what you know about energy transfer efficiency between trophic levels, how many kilocalories of energy must be produced by the phytoplankton to translate into 30 kilocalories of energy for the tuna?

BlackTom AI · Accepted Answer

Let's restate the problem to ensure understanding: we have a food chain where energy moves from phytoplankton to zooplankton to krill to anchoive to tuna, and we are told to determine how many kilocalories of energy must be produced by the phytoplankton to yield 30 kilocalories in the tuna, given typical energy transfer efficiency between trophic levels.

First, recall the common ecological rule of thumb: about 10% of the energy at one trophic level is transferred to the next level. This means energy diminishes by roughly a factor of 10 with each step up the chain.

Now, let's apply this across the four transfers from phytoplankton up to tuna:
- Phytoplankton to zooplankton: energy is reduced to about 10% of the phytoplankton energy.
- Zooplankton to krill: another ~10% remains.
- Krill to anchoive: another ~10% remains.
- Anchoive to tuna: yet another ~10% remains.

Thus, the energy at the tuna is roughly 1/10,000th (10% × 10% × 10% × 10% = 0.1^4 = 0.0001) of the energy produced by the phytoplankton.

We are given that the tuna ends up with 30 kilocalories. To find the phytoplankton energy production, we scale up by the reciprocal of 0.0001:
30 kilocalories ÷ 0.0001 = 30 × 10,000 = 300,000 kilocalories.

Now examine the provided options:
- 3,000 kilocalories: This would correspond to an energy transfer factor of 0.001 (1/1000) across four steps, which is far more efficient than the typical 10% rule allows, and would yield a much larger tuna energy than 30 kcal if starting from this amount.
- 300,000 kilocalories: Matches the calculation above (30 ÷ 0.0001), consistent with the 10% rule across four transfers.
- 300 kilocalories: This would imply a 1000-fold loss per step or an overall factor of 1/1000, which does not align with the standard ~10% per level rule.
- 30,000 kilocalories: This would imply a 1/100 overall transfer (1% across four steps), which is not consistent with the typical 10% per level expectation.
- 3,000,000 kilocalories: This would imply a far larger initial base and a transfer factor of 1/0.00001 (10,000-fold loss per step on average), which is not aligned with the standard ecological energy-transfer efficiency.

In summary, applying the conventional 10% transfer efficiency across four trophic steps yields an initial requirement of 300,000 kilocalories at the phytoplankton to result in 30 kilocalories in the tuna. The other options either overestimate or underestimate the needed starting energy by using transfer factors inconsistent with the widely used 10% rule across successive levels.

BIOL 1001 (001-013) Exam 4: Unit 4

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