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Population Growth Models Flashcards

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  1. A predator-prey system modeled by Lotka-Volterra equations typically produces:

    Answer: Continuous, neutrally stable oscillations

    The basic Lotka-Volterra model produces closed-cycle, neutrally stable oscillations where prey and predator populations cycle perpetually around an equilibrium.

  2. Which graph shape would you expect if you plot per capita population growth rate (dN/Ndt) against population size N under logistic growth?

    Answer: A straight line with negative slope

    Under logistic growth, per capita growth rate declines linearly from r (at N=0) to 0 (at N=K), producing a straight line with negative slope.

  3. What is the biological significance of the parameter 'b' in the Beverton-Holt stock-recruitment model used in fisheries ecology?

    Answer: The density-dependence parameter that limits recruitment

    In the Beverton-Holt model, 'b' is the density-dependence parameter that determines how quickly recruitment saturates as spawning stock increases.

  4. An island biogeography model predicts species richness at equilibrium based on:

    Answer: The balance between immigration and extinction rates

    The MacArthur-Wilson equilibrium theory predicts species richness where the rate of new species immigration equals the rate of local species extinction.

  5. Which term describes the phenomenon where a population temporarily overshoots carrying capacity before crashing back down?

    Answer: Overshoot and collapse

    Overshoot and collapse occurs when a rapidly growing population exceeds K before density-dependent feedback can halt growth, causing resource depletion and a subsequent crash.

  6. In age-structured population models, the stable age distribution refers to:

    Answer: The proportional representation of age classes that remains constant over time

    Stable age distribution is the fixed proportion of individuals in each age class that a population maintains once it has grown at a constant rate for a sufficient time.

  7. The theta-logistic model modifies standard logistic growth by adding which feature?

    Answer: A parameter that changes the shape of density dependence

    The theta (θ) parameter in the theta-logistic model allows density dependence to be concave (θ1), making it more flexible than standard logistic.