Question 1 · Structured
9 marksA researcher is studying a savanna ecosystem.
(a) Describe how a researcher can use random sampling with quadrats to estimate the population of a specific wildflower species in a \(50\text{ m} \times 50\text{ m}\) area. [4]
(b) Explain why a large sample size of quadrats is better than a small sample size. [2]
(c) Suggest three human activities that could reduce biodiversity in this savanna ecosystem. [3]
(a) Describe how a researcher can use random sampling with quadrats to estimate the population of a specific wildflower species in a \(50\text{ m} \times 50\text{ m}\) area. [4]
(b) Explain why a large sample size of quadrats is better than a small sample size. [2]
(c) Suggest three human activities that could reduce biodiversity in this savanna ecosystem. [3]
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Worked solution
(a)
1. Set up measuring tapes at right angles to mark out a coordinate grid of \(50\text{ m} \times 50\text{ m}\).
2. Use a random number generator to select coordinates to avoid bias.
3. Place the quadrat at each generated coordinate pair.
4. Count and record the number of individual wildflowers inside each quadrat.
5. Calculate the average (mean) number of wildflowers per quadrat and multiply by the total number of quadrats that would fit in the entire \(2500\text{ m}^2\) area to estimate the total population.
(b)
1. A larger sample size is more representative of the entire area, which minimizes the effect of anomalous patches or uneven distribution.
2. It increases the reliability and accuracy of the population estimate.
(c)
Any three from:
- Overgrazing by livestock, which damages vegetation.
- Land clearance for agriculture or building developments.
- Introduction of non-native invasive plant or animal species.
- Uncontrolled or frequent deliberate burning/wildfires.
1. Set up measuring tapes at right angles to mark out a coordinate grid of \(50\text{ m} \times 50\text{ m}\).
2. Use a random number generator to select coordinates to avoid bias.
3. Place the quadrat at each generated coordinate pair.
4. Count and record the number of individual wildflowers inside each quadrat.
5. Calculate the average (mean) number of wildflowers per quadrat and multiply by the total number of quadrats that would fit in the entire \(2500\text{ m}^2\) area to estimate the total population.
(b)
1. A larger sample size is more representative of the entire area, which minimizes the effect of anomalous patches or uneven distribution.
2. It increases the reliability and accuracy of the population estimate.
(c)
Any three from:
- Overgrazing by livestock, which damages vegetation.
- Land clearance for agriculture or building developments.
- Introduction of non-native invasive plant or animal species.
- Uncontrolled or frequent deliberate burning/wildfires.
Marking scheme
(a) [Max 4 marks]
- grid established using measuring tapes / coordinates [1]
- use of random number generator to select coordinates [1]
- placing the quadrat at the selected coordinates [1]
- counting the number of wildflowers in each quadrat [1]
- calculate mean per quadrat and scale up to the total area of \(2500\text{ m}^2\) [1]
(b) [Max 2 marks]
- more representative of the whole area / reduces effect of anomalies [1]
- increases accuracy / reliability of the estimate [1]
(c) [Max 3 marks]
- overgrazing [1]
- land clearance / habitat destruction [1]
- introduction of invasive alien species [1]
- uncontrolled burning / wildfires [1]
- grid established using measuring tapes / coordinates [1]
- use of random number generator to select coordinates [1]
- placing the quadrat at the selected coordinates [1]
- counting the number of wildflowers in each quadrat [1]
- calculate mean per quadrat and scale up to the total area of \(2500\text{ m}^2\) [1]
(b) [Max 2 marks]
- more representative of the whole area / reduces effect of anomalies [1]
- increases accuracy / reliability of the estimate [1]
(c) [Max 3 marks]
- overgrazing [1]
- land clearance / habitat destruction [1]
- introduction of invasive alien species [1]
- uncontrolled burning / wildfires [1]