By Fatskills Exam Guides Team — the exam nerds behind 28,500+ quizzes and 2.1M practice questions across 500+ global exams.
? Introduction Mastering sampling techniques unlocks 10-15% of your Ecology exam marks—and helps you answer real-world questions like "How many fish are in a lake?" or "Is pollution killing plant species?" in GCSE/A-Level Biology. One wrong step = lost marks. This guide gives you exact steps, formulas, and traps to ace every question.
Before diving in, you must understand:1. Random vs. systematic sampling – Why we avoid bias.2. Mean, median, mode – How to calculate averages from data.3. Percentage cover – Estimating how much of a quadrat is covered by a species.
If you’re shaky on these, pause and review them first.
Formula: [ \text{Estimated population} = \text{Mean density per quadrat} \times \text{Total area} ] Variables: - Mean density per quadrat = (Total organisms counted) ÷ (Number of quadrats) - Total area = Area of the whole habitat (e.g., 100m²)
MEMORISE THIS – You’ll use it for plants, slow-moving animals, or stationary species.
Formula: [ N = \frac{M \times C}{R} ] Variables: - N = Estimated total population - M = Number of individuals marked in first capture - C = Total number captured in second sample - R = Number of recaptured (marked) individuals in second sample
MEMORISE THIS – Examiners love testing this!
Assumptions (write these in answers!): ✅ No births/deaths/migration between captures. ✅ Marking doesn’t affect survival. ✅ Marks aren’t lost.
Formula: [ \text{Percentage cover} = \left( \frac{\text{Number of squares covered}}{\text{Total squares in quadrat}} \right) \times 100 ] Example: If 12 out of 25 squares have grass → ( (12 ÷ 25) × 100 = 48\% ).
GIVEN ON EXAM SHEET (but practice it anyway).
When to use: Estimating population size of plants, barnacles, or slow-moving animals.
Steps:1. Choose your quadrat size (e.g., 0.5m × 0.5m = 0.25m²).2. Randomly place quadrats (use a random number generator for coordinates). - Why? Avoids bias (e.g., only sampling "nice" areas).3. Count organisms in each quadrat (or estimate % cover).4. Calculate mean density per quadrat = Total organisms ÷ Number of quadrats.5. Multiply by total area = Mean density × (Total habitat area ÷ Quadrat area). - Example: If mean density = 5 daisies/quadrat, quadrat = 0.25m², field = 100m² → ( 5 × (100 ÷ 0.25) = 2000 ) daisies.
Pro Tip: If asked for percentage frequency, count how many quadrats contain the species, then: [ \text{Percentage frequency} = \left( \frac{\text{Number of quadrats with species}}{\text{Total quadrats}} \right) × 100 ]
When to use: Studying how species change along an environmental gradient (e.g., light, pollution, shore height).
Steps:1. Lay a tape measure (transect line) across the area.2. Place quadrats at regular intervals (e.g., every 2m).3. Record species in each quadrat (count or % cover).4. Plot results (e.g., bar chart of species vs. distance).5. Look for patterns (e.g., "Species X decreases as distance from shore increases").
Pro Tip: If asked for belt transect, place quadrats continuously along the line.
When to use: Estimating population size of animals (e.g., fish, insects, mammals).
Steps:1. First capture (M): Catch animals, mark them (e.g., paint, tags), release. - Record: M = number marked.2. Wait (long enough for mixing, but not too long for births/deaths).3. Second capture (C): Catch another sample. - Record: C = total caught in second sample. - Record: R = number of marked animals in second sample.4. Apply formula: ( N = \frac{M × C}{R} )5. Check assumptions (write them in answers!).
Example: If M=50, C=40, R=10 → ( N = (50 × 40) ÷ 10 = 200 ).
Question: A student uses 10 quadrats (each 0.5m × 0.5m) to count daisies in a 50m² field. The counts are: 3, 5, 2, 4, 6, 3, 5, 4, 2, 6. Estimate the total daisy population.
Solution:1. Total daisies counted = 3+5+2+4+6+3+5+4+2+6 = 402. Mean per quadrat = 40 ÷ 10 = 4 daisies/quadrat3. Quadrat area = 0.5 × 0.5 = 0.25m²4. Number of quadrats in field = 50 ÷ 0.25 = 2005. Estimated population = 4 × 200 = 800 daisies
What we did and why: - Averaged counts to reduce random error. - Scaled up from small quadrats to the whole field.
Question: A biologist catches 60 snails, marks them, and releases them. A week later, she catches 80 snails, of which 12 are marked. Estimate the snail population.
Solution:1. M = 60 (marked first time)2. C = 80 (total in second sample)3. R = 12 (marked in second sample)4. Apply formula: ( N = \frac{60 × 80}{12} = 400 )
What we did and why: - Used the Lincoln-Petersen formula to estimate total population. - Assumed no births/deaths/migration (always state this in answers!).
Question: A student investigates how seaweed cover changes with distance from the shore. She places a 20m transect and records % cover in 1m² quadrats every 2m. Her results:
a) Plot a graph of % cover against distance. b) Describe the trend. c) Suggest why this pattern occurs.
Solution: a) Graph: - X-axis: Distance (m) - Y-axis: % Cover - Plot points: (0,80), (2,65), (4,40), (6,20), (8,5), (10,0) - Draw a smooth curve (not straight line).
b) Trend: - Seaweed cover decreases as distance from shore increases.
c) Explanation: - Less water further from shore → seaweed dries out. - More exposure to air → desiccation (drying). - Wave action is stronger near shore → seaweed adapted to survive there.
What we did and why: - Plotted data to visualise the trend. - Linked pattern to abiotic factors (water, air, waves) for full marks.
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