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097e145
NotesESS HLTopic 3.1Measuring biodiversity
Back to ESS HL Topics
3.1.23 min read

Measuring biodiversity (ESS HL)

IB Environmental Systems and Societies • Unit 3

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Contents

  • Measuring biodiversity
  • Simpson’s Reciprocal Index
  • Example 3
  • Why measuring biodiversity matters
  • Exam-style question (step by step)
Measuring biodiversity at HL: Measuring biodiversity — richness, evenness and diversity indices — works exactly the same for SL and HL. You'll reuse these measures at HL when you study biodiversity hotspots and judge how well conservation is working.

No HL-only material to add — just learn how diversity is measured.

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📊 Measuring biodiversity

Big idea: Biodiversity can be measured, not just described. Measuring biodiversity helps scientists compare ecosystems and track change over time.

🌿 What does species diversity mean?

Species diversity looks at how many species live in an area and how evenly individuals are shared between them.

  • Richness
  • Evenness
  • High diversity needs BOTH richness and evenness
Lots of species ❌ if one species dominates → diversity is still low.

🌻 Richness vs evenness (simple example)

Imagine a field with many lavender plants and just one sunflower.

  • There is more than one species → richness is greater than 1
  • But almost all individuals are lavender → low evenness
  • The sunflower is unlikely to reproduce → low long-term diversity
Rich but uneven = still low biodiversity.

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🧮 Simpson's Reciprocal Index (D)

Big Idea: Simpson's Reciprocal Index turns biodiversity into a single number.

It tells you how diverse an ecosystem is by looking at how many species there are AND how evenly they're spread out.

Think of it like a classroom: if 30 students are in a room but 28 speak English and only 2 speak Spanish, there's low language diversity. But if 15 speak English and 15 speak Spanish, diversity is higher—even though the total is the same!


📐 The Formula

Simpson's Reciprocal Index (D)

Don't panic! Let's break this down into plain English.

  • D = the diversity score (higher = more diverse)
  • N = total number of ALL individuals (count everything!)
  • n = number of individuals of ONE species
  • Σ (sigma) = "add up" – you do this for each species
Higher D = more biodiversity. The minimum D is 1 (only one species). There's no maximum!

🌻 Worked Example 1: Uneven Field (Low Diversity)

Imagine a field with 9 daisies and 1 sunflower.

  • Step 1: Count the total (N) → 9 + 1 = 10
  • Step 2: Calculate N(N-1) → 10 × 9 = 90
  • Step 3: For each species, calculate n(n-1):
  • • Daisies: 9 × 8 = 72
  • • Sunflowers: 1 × 0 = 0
  • Step 4: Add them up → 72 + 0 = 72
  • Step 5: Divide → D = 90 ÷ 72 = 1.25
Result: D = 1.25 → This is LOW diversity. Almost all plants are daisies, so the ecosystem isn't very diverse.

🌸 Worked Example 2: Even Field (High Diversity)

Now imagine the same field with 5 daisies and 5 sunflowers.

  • Step 1: Count the total (N) → 5 + 5 = 10
  • Step 2: Calculate N(N-1) → 10 × 9 = 90
  • Step 3: For each species, calculate n(n-1):
  • • Daisies: 5 × 4 = 20
  • • Sunflowers: 5 × 4 = 20
  • Step 4: Add them up → 20 + 20 = 40
  • Step 5: Divide → D = 90 ÷ 40 = 2.25
Result: D = 2.25 → This is HIGHER diversity! Same total plants, but they're spread more evenly between species.

🔍 Comparing the Two Examples

Uneven Field

  • 9 daisies, 1 sunflower
  • Total: 10 plants
  • D = 1.25
  • Low diversity

Even Field

  • 5 daisies, 5 sunflowers
  • Total: 10 plants
  • D = 2.25
  • Higher diversity
Same number of plants, but different D values! Evenness matters just as much as the total.

📐 The Formula

Simpson's Reciprocal Index (D)

🌲 Worked Example 3: Three Species

A pond has 10 frogs, 10 fish, and 10 snails.

  • Step 1: N = 10 + 10 + 10 = 30
  • Step 2: N(N-1) = 30 × 29 = 870
  • Step 3: Each species: n(n-1) = 10 × 9 = 90 (×3)
  • Step 4: Sum = 90 + 90 + 90 = 270
  • Step 5: D = 870 ÷ 270 = 3.22
Result: D = 3.22 → Even higher! More species AND perfect evenness = high biodiversity.

💡 What D Values Mean

  • D = 1 → Only one species (no diversity at all)
  • D = 1–2 → Low diversity (one species dominates)
  • D = 2–5 → Moderate diversity
  • D > 5 → High diversity (many species, evenly spread)
In exams, you might need to calculate D or explain why one ecosystem has a higher D than another. Always mention evenness!

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🧪 Why measuring biodiversity matters

Measuring biodiversity helps scientists and conservationists make decisions.

  • Compare different habitats objectively
  • Monitor changes over time (is diversity increasing or decreasing?)
  • Identify ecosystems under threat
  • Evaluate if conservation efforts are working

IB-style question — Calculate Simpson's Reciprocal Index

A student surveyed invertebrates in two 1 m² quadrats in a coastal sand-dune system. In quadrat A, she counted: sand-hopper (n = 30), velvet mite (n = 10), ground beetle (n = 20), rove beetle (n = 15), springtail (n = 25). Total N = 100. Using the formula D = N(N−1) / Σn(n−1), calculate Simpson's Reciprocal Diversity Index for quadrat A. Show your working. [2]

How to answer it, step by step

  1. Calculate Σn(n−1)

    • 30×29=870, 10×9=90, 20×19=380, 15×14=210, 25×24=600

    • Σn(n−1) = 870+90+380+210+600 = 2150
  2. Apply the formula

    • D = 100×99 / 2150 = 9900 / 2150 ≈ 4.60

Final answer

Always show the substitution line — a wrong answer with no working scores 0; correct working with an arithmetic slip still earns 1 mark.

IB-style question — Outline how to measure species diversity in an ecosystem

Outline the procedure a field ecologist would use to measure species diversity in a shrubland ecosystem, naming an appropriate index and explaining how data would be collected. [4]

How to answer it, step by step

  1. Collect data with random quadrats

    • Place quadrats (e.g. 1 m²) at randomly selected positions to avoid bias.

    • In each quadrat, count the number of individuals of each distinguishable species.
  2. Calculate an index

    • Use Simpson's Reciprocal Index: D = N(N−1) / Σn(n−1), where N = total individuals, n = individuals per species.

    • Higher D = greater diversity.

Final answer

Full marks need: a named index with symbols defined, AND a valid random/systematic sampling method — 'count species in quadrats' alone scores ≤ 2.

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the term species richness. [2 marks]

Related ESS HL Topics

Continue learning with these related topics from the same unit:

3.1.1Biodiversity and resilience
3.1.3Natural selection
3.1.4Protecting Biodiversity
3.2.1Threats to biodiversity
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