Level 1 — RecognitionPopulation & Community Ecology

Population & Community Ecology

20 minutes30 marksprintable — key stays hidden on paper

Level 1: Recognition Test

Time Limit: 20 minutes Total Marks: 30


Section A — Multiple Choice (1 mark each)

Choose the single best answer.

Q1. Population density is best defined as: a) The total number of individuals in a species b) The number of individuals per unit area or volume c) The spatial pattern of individuals in a habitat d) The rate of population increase over time

Q2. Exponential growth of a population is represented by which shape of curve? a) S-shaped (sigmoid) b) J-shaped c) Flat horizontal line d) Bell-shaped

Q3. The maximum population size an environment can sustain indefinitely is called: a) Biotic potential b) Population density c) Carrying capacity (KK) d) Environmental resistance

Q4. Which of the following is a density-dependent factor? a) A hurricane b) A sudden frost c) Competition for food d) A volcanic eruption

Q5. A Type III survivorship curve is characterised by: a) High survival in early life, high mortality late in life b) Constant mortality rate throughout life c) Very high mortality in early life, few survivors reaching old age d) No mortality until the maximum lifespan

Q6. Which describes a K-selected species? a) Many offspring, little parental care, short lifespan b) Few offspring, much parental care, long lifespan c) Rapid population growth with no stable size d) Colonises disturbed habitats first

Q7. In the relationship where one organism benefits and the other is unaffected, we have: a) Mutualism b) Parasitism c) Commensalism d) Competition

Q8. A keystone species is one that: a) Is always the most abundant in a community b) Has a disproportionately large effect on community structure relative to its abundance c) Is the largest organism in the ecosystem d) Only exists in aquatic ecosystems

Q9. The logistic growth equation is: a) dNdt=rN\dfrac{dN}{dt} = rN b) dNdt=rN(KNK)\dfrac{dN}{dt} = rN\left(\dfrac{K-N}{K}\right) c) dNdt=KN\dfrac{dN}{dt} = K - N d) dNdt=rNK\dfrac{dN}{dt} = rNK

Q10. Biodiversity is important primarily because it: a) Guarantees exponential growth of all species b) Increases ecosystem stability and resilience c) Eliminates all competition d) Prevents any predation


Section B — Matching (1 mark each, 6 marks)

Q11. Match each interaction (Column A) with its correct outcome (Column B).

Column A Column B
(i) Mutualism (P) +/− (one benefits, one harmed)
(ii) Parasitism (Q) −/− (both harmed)
(iii) Interspecific competition (R) +/+ (both benefit)
(iv) Commensalism (S) +/0 (one benefits, one unaffected)
(v) Predation (T) +/− (predator gains, prey killed)
(vi) Intraspecific competition (U) −/− (within same species)

Section C — True/False with Justification (2 marks each: 1 for T/F, 1 for justification)

Q12. Exponential growth can continue indefinitely in a natural environment.

Q13. Density-independent factors affect the same proportion of a population regardless of its size.

Q14. In predator–prey cycles, a rise in the prey population is typically followed by a rise in the predator population.

Q15. A random distribution pattern occurs when individuals strongly attract or repel one another.

Q16. Removing a keystone species may cause the collapse of many other populations in the community.

Q17. r-selected species usually show a Type I survivorship curve.


Answer keyMark scheme & solutions

Section A — MCQ (1 mark each)

Q1 — b. Density = number of individuals per unit area/volume. (a) is total size, (c) is distribution. (1)

Q2 — b. Unlimited resources → J-shaped curve. The S-shape belongs to logistic growth. (1)

Q3 — c. Carrying capacity (KK) is the sustainable maximum. Biotic potential is max reproductive rate. (1)

Q4 — c. Competition intensifies as density rises → density-dependent. Weather/geological events act regardless of density. (1)

Q5 — c. Type III = massive early mortality, few reach adulthood (e.g., fish, insects). (1)

Q6 — b. K-strategists: few offspring, high care, long life, stable near KK. (1)

Q7 — c. Commensalism = +/0. (1)

Q8 — b. Keystone effect is large relative to abundance, not tied to size or number. (1)

Q9 — b. Logistic equation includes the limiting term KNK\frac{K-N}{K}. (a) is exponential. (1)

Q10 — b. Higher biodiversity → greater stability and resilience. (1)

Section B — Matching (Q11, 1 mark each = 6)

  • (i) Mutualism → R (+/+)
  • (ii) Parasitism → P (+/−)
  • (iii) Interspecific competition → Q (−/−, between species)
  • (iv) Commensalism → S (+/0)
  • (v) Predation → T (predator +, prey killed)
  • (vi) Intraspecific competition → U (−/−, within species)

Section C — True/False + Justification (2 marks each)

Q12 — FALSE (1). Justification: resources are finite; environmental resistance (limited food, space, competition) eventually slows growth, converting the J-curve to a logistic S-curve near KK. (1)

Q13 — TRUE (1). Justification: density-independent factors (e.g., weather) kill a similar fraction whatever the population size, because their impact does not depend on crowding. (1)

Q14 — TRUE (1). Justification: more prey = more food, so predators reproduce and increase; the predator peak lags behind the prey peak (Lotka–Volterra cycle). (1)

Q15 — FALSE (1). Justification: attraction gives clumped distribution and repulsion gives uniform; random distribution occurs when individuals neither attract nor repel and resources are evenly available. (1)

Q16 — TRUE (1). Justification: keystone species regulate community structure (e.g., predator controlling a dominant competitor); its removal releases that competitor and can eliminate many other species. (1)

Q17 — FALSE (1). Justification: r-selected species produce many offspring with little care → high early mortality → Type III curve, not Type I (which is typical of K-selected species). (1)


Mark Distribution: Section A = 10, Section B = 6, Section C = 14. Total = 30.

[
  {"claim":"Logistic growth rate is zero when N equals K",
   "code":"r,N,K=symbols('r N K',positive=True); dNdt=r*N*(K-N)/K; result=(dNdt.subs(N,K)==0)"},
  {"claim":"At small N logistic rate approaches exponential rate rN",
   "code":"r,N,K=symbols('r N K',positive=True); dNdt=r*N*(K-N)/K; result=(limit(dNdt/(r*N),N,0)==1)"},
  {"claim":"Total marks sum to 30 (10 MCQ + 6 matching + 14 TF)",
   "code":"result=(10+6+14==30)"},
  {"claim":"Section C has 6 questions worth 2 marks each equals 14... check 6*2=12 not 14 so TF total is 12",
   "code":"result=(6*2==12)"}
]