B4.9

Ecosystems

Indicative relationship: Activate 2 · Biology Chapters 2–3
KS3 science lesson

Ecosystems

Lesson focus: An includes interacting organisms and the abiotic environment, so representative sampling is needed to estimate patterns without counting everything.

Learning objective

Use and to estimate and distribution, selecting sampling methods that match the ecological question.

Build on earlier learning

Disruption to food chains and webs

The previous lesson predicted ecosystem change. Sampling provides evidence for testing whether those predicted changes occur.

Practical

Sampling with quadrats

  1. Use random coordinates to place a quadrat.
  2. Count the plants of one species inside it.
  3. Repeat for at least ten quadrats and calculate the mean per m².
  4. Multiply by the area of the field to estimate the population.

Record: Counts per quadrat, the mean and the estimate.

You will be successful when you can…

  • Distinguish habitat, community and ecosystem.
  • Choose random or systematic sampling appropriately.
  • Calculate density and population estimates.
  • Evaluate sampling uncertainty and bias.
KEY VOCABULARY

Words that carry the science

ecosystem
A community of organisms interacting with each other and with the abiotic environment.
habitat
The place and conditions in which an organism lives.
community
All the populations of different species living and interacting in an area.
quadrat
A frame defining a known area for ecological sampling.
transect
A line or belt along which organisms or conditions are sampled.
abundance
How much of an organism is present, measured as count, density, frequency or cover.
BUILD YOUR UNDERSTANDING

Match the sampling design to the ecological question

01Ecological levels describe connected systems

A contains members of one species in an area. Different populations form a . The plus abiotic conditions and their interactions form an .

Boundaries are chosen for a question: a rotting log, pond and forest can each be treated as an at a different scale.

02Random sampling estimates a wider area

Mark a study area with axes, generate random coordinates, place a at each coordinate and record a consistent measure. Random positioning reduces conscious placement bias.

Mean density can be multiplied by total area to estimate population size when the sampled patches are representative. Increasing sample number generally improves precision but does not remove systematic bias.

03Transects test change along a gradient

A line records organisms touching a line; a belt transect uses contiguous or spaced quadrats along it. Measure an abiotic variable such as light, soil moisture or distance at matching positions.

Systematic sampling is appropriate for a gradient but should not be presented as a random estimate of the entire habitat. Correlation along a transect does not prove that the measured factor caused the distribution.

A coordinate grid contains randomly selected quadrats. Beside it, a belt transect crosses a shaded moisture gradient with quadrats placed at fixed intervals.random coordinatesestimate density across the areabelt transecttest change with distance or moisture
Figure · Random quadrats estimate a wider area; a systematic belt transect tests change along a gradient. The designs answer different questions.
Interactive model

Estimating a population with quadrats

Count the daisies in 1 m² quadrats placed at random, find the mean per square metre, then multiply by the area of the field.

Field 16 m × 16 m1 m

Controls

Quadrats placed0
Daisies in the last quadrat–
Mean per m²–
Estimated population–

The field is illustrative. More quadrats give an estimate closer to the real number.

The estimate jumps about with a few quadrats and settles near the real population as more are placed.05101520253035400100200300400500600700800Number of quadratsEstimated population
WORKED EXAMPLE

Estimate a daisy population

Ten 0.25 m² quadrats contain a total of 70 daisies in a 120 m² field.

  1. Total sampled area = 10 × 0.25 = 2.5 m².
  2. Mean density = 70 ÷ 2.5 = 28 daisies m⁻².
  3. Estimated population = 28 × 120.
  4. The estimate is 3360 daisies, with sampling uncertainty.

How to make the reasoning visible: Show sampled area before scaling and label the result as an estimate, not an exact count.

LEARN BY DOING

Compare two sampling designs

Choose the design that best answers each question.

QuestionDesignMeasurementMain limitation
Mean clover density in a fieldRandom quadratsCount per known areaPatchiness
Change in lichens away from a roadBelt transectCover or frequency with distanceOther gradients may covary
Tree distribution across a reserveStratified random plotsCount or basal area by habitatRequires correct habitat map
Mobile beetle abundancePitfall traps plus standard effortCatch per trap-timeActivity affects catch
Grass coverPoint or percentage-cover quadratsPercentage coverObserver judgement
  1. Why may percentage cover be better than counting grass plants?

  2. Why should random coordinates be generated before entering the field?

RETRIEVE · APPLY · CHECK

Check your understanding

Answer from memory, then check against the suggested answer.

What does a quadrat define?

When is a transect useful?

Why use random coordinates?

Apply the idea

A student places quadrats only beside a path because access is easy. Explain the problem.

Stretch and challenge

Explain why many biased samples can give a precise but inaccurate estimate.

Exam Question Practice

B4.9Evaluate6 marks

Exam Question Practice

Mark points shown after marking

A student plans to estimate the number of dandelions in a field using three quadrats placed near the school gate.

(a)

Evaluate the plan. Identify two weaknesses.

(2)
(b)

Describe an improved method.

(4)

Total for this question: 6 marks

Command word: For , identify how each design choice affects representativeness and give a practical correction.

Tick when you have worked through it. It shows on My progress and is saved on this device only.