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NEET-UG Biology

Population growth models — practice questions

12 questions in the bank on this idea. Below are 10 of them, exactly as they appear in a test.

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  1. Question 1 · difficulty L2 · understanding

    The model dN/dt = rN describes:

    • A. exponential growth
    • B. logistic growth
    • C. competitive exclusion
    • D. zero growth
  2. Question 2 · difficulty L2 · understanding

    The model dN/dt = rN(K-N)/K describes:

    • A. exponential growth
    • B. logistic growth
    • C. geometric selection
    • D. predation only
  3. Question 3 · difficulty L2 · understanding

    The population curve under exponential growth:

    • A. linear only
    • B. J-shaped
    • C. bell-shaped
    • D. S-shaped
  4. Question 4 · difficulty L2 · understanding

    The population curve under logistic growth:

    • A. sinusoidal
    • B. J-shaped
    • C. triangular
    • D. S-shaped
  5. Question 5 · difficulty L2 · understanding

    The symbol K in the logistic growth equation:

    • A. birth rate
    • B. death rate
    • C. carrying capacity
    • D. age ratio
  6. Question 6 · difficulty L2 · understanding

    Which one of the following equations represents the Verhulst-Pearl Logistic Growth of population?

    • A. dNdt=rN(NKN)\frac{d N}{d t}=r N\left(\frac{N-K}{N}\right)
    • B. dNdt=N(rKK)\frac{d N}{d t}=N\left(\frac{r-K}{K}\right)
    • C. dNdt=r(KNK)\frac{d N}{d t}=r\left(\frac{K-N}{K}\right)
    • D. dNdt=rN(KNK)\frac{d N}{d t}=r N\left(\frac{K-N}{K}\right)
  7. Question 7 · difficulty L3 · application

    A population initially grows rapidly but then slows as it approaches the environment's carrying capacity. Which growth model fits this pattern?

    • A. Geometric decay
    • B. Exponential growth without limits
    • C. Logistic growth
    • D. Random migration only
  8. Question 8 · difficulty L3 · understanding

    Which of the following equations depicts Verhulst-Pearl logistic population growth?

    • A. dNdt=rN(K+NK)\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left(\frac{\mathrm{K}+\mathrm{N}}{\mathrm{K}}\right).
    • B. dNdt=rN(KNK)\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left(\frac{\mathrm{K}-\mathrm{N}}{\mathrm{K}}\right)
    • C. dNdt=rN(KNN)\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left(\frac{\mathrm{K}-\mathrm{N}}{\mathrm{N}}\right)
    • D. dNdt=rN(KKN)\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left(\frac{\mathrm{K}}{\mathrm{K}-\mathrm{N}}\right)
  9. Question 9 · difficulty L3 · understanding

    What do 'a' and 'b' represent in the following population growth curve?

    • A. ‘a’ represents exponential growth when responses are not limiting the growth; and ‘b’ represents logistic growth when responses are limiting the growth.
    • B. ‘a’ represents logistic growth when responses are not limiting the growth; ‘b’ represents exponential growth when responses are limiting the growth.
    • C. ‘a’ represents carrying capacity and ‘b’ shows logistic growth when responses are limiting the growth.
    • D. ‘a’ represents exponential growth when responses are not limiting the growth and ‘b’ shows carrying capacity.
  10. Question 10 · difficulty L3 · understanding

    The equation of Verhulst-Pearl logistic growth is dNdt=rN[KNK]\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left[\frac{\mathrm{K}-\mathrm{N}}{\mathrm{K}}\right]. From this equation, K\mathrm{K} indicates:

    • A. Intrinsic rate of natural increase
    • B. Biotic potential
    • C. Carrying capacity
    • D. Population density

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