weirdfacts

A population can grow quickly when resources are abundant. As density rises, competition, disease and limited food or space may reduce growth. A logistic model approaches a carrying capacity, but real populations fluctuate.

Births and immigration add individuals; deaths and emigration remove them. Changes in these rates alter abundance. A carrying capacity is context-dependent, not a permanent fixed number.

INTERACTIVE MODEL

Population growth

Time →KModel carrying capacity 100; growth slows as N approaches K

Explore: Change carrying capacity and compare the growth trajectory.

ΔN=B+IDE\Delta N=B+I-D-E
WORKED EXAMPLE

A population has 30 births, 10 immigrants, 15 deaths and 5 emigrants.

  1. Add gains: 30 + 10 = 40.
  2. Subtract losses: 15 + 5 = 20, so net change is +20.
Assumed knowledge

Population counts and graphs.

Learning checkpoints & sourceYOUR LEARNING CHECKPOINT
  • Compare exponential and logistic growth.
  • Identify limiting factors and carrying capacity.
QCAA Biology · Unit 3 · Biodiversity and populations
READY TO TRY IT?

Put the idea to work.

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