#3 Conservation Biology Exam 2: Review of Population Growth Models

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Last updated 8:31 PM on 9/23/26
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60 Terms

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metapopulation

each habitat patch contains a different sub-population of the species and the sub-populations are linked by occasional dispersal

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metapopulations are also referred to as

a population of sub-populations

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what are the different types of meta-populations

shifting-mosaic and core-satellite

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shifting-mosaic metapopulation

no sub-population is permanent, but the metapopulation persists because establishment of new sub-pops balances extinction of existing sub-pops

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example given for shifting-mosiac metapopulations

desert mountain sheep

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shifting-mosaic metapopulations have lots of

turnover

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core-satellite metapopulation

one or more sub-populations is permanent and maintains smaller, more ephemeral sub-
populations through dispersal

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core-satellite metapopulation example

bay checker butterfly

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rescue effect

in a core-satellite metapopulation, the satellites persist because they are being
maintained by dispersal from the core; without the regular input of individuals from the core, the satellites would go extinct

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first reason why satellite sub-pops may be ephemeral

they occur on small patches of high quality habitat with low carrying capacity. If the sub-population is always small then it is vulnerable to the perils of small population size

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second reason why satellite sub-pops may be ephemeral

They occur on patches of low quality habitat that can support positive population growth in only a minority of years; local extinction is inevitable regardless of chance events

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sink sub population refers to the

second reason why satellite sub-pops may be ephemeral

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first conservation implication of metapopulation structure

For a core-satellite metapopulation, preserving the core sub-
population should be top priority

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second conservation implication of metapopulation structure

For a shifting-mosaic metapopulation, preserving unoccupied but suitable habitat is essential because current sub-populations are ephemeral

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third conservation implication of metapopulation structure

Dispersal is a critical process, so intervening habitat between sub-populations must be maintained to allow dispersal of the species

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example of third conservation implication of metapopulation structure


removing fences for sheep, limiting off-road vehicles, no raising domestic sheep

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fourth conservation implication of metepopulation strucuture

Metapopulation dynamics provides a framework for understanding functioning of populations in a fragmented landscape

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What is the most likely result of the interaction between con-specific individuals in a fragmented landscape?

reduces dispersal but won’t eliminate entirely

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environmental stochasticity

random variation in parameters that measure habitat quality such as climate, nutrients, pollutants, interactions with other species

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preserves that have subpopulations close together maximizes

dispersal

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downside of preserves that have metepopulations close together

subjected to same environmental variation like drought or natural disasters

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it is important to preserve examples of

most different habitats for one species because they respond differently to environmental variation ex. more vs less resistant to drought

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why is a realistic population growth model not the most efficient

lots of data and parameters; expensive and time consuming

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population growth models need a balance between

simplicity and realism

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N=

population size

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N0=

initial population size

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N1

population size one time unit in the future

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N2018

population size in the year 2018

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t=

time in years

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Nt=

population size at some unspecified time

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Nt+1=

population size one time unit beyond t

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delta N=

change in population size, expressed as number of individuals gained or lost

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net rate of change in population size

delta N/delta t

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per capita rate of change in population size

delta N/delta N0/delta t

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per capita rate of change definition

number of individuals added or lost from the population per individual in the population at the start per unit time

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predicting population size one time unit in the future

Nt+1= Nt+(delta N/delta t) OR Nt+1=Nt+(1+delta N/N0/delta t)

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finite range of population increase

lambda=(1+delta N/N0/delta t)

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lambda or finite range of population increase can also be calculated as

Nt+1/Nt

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if lambda is greater than 1

population increasing

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if lambda is 1

population stable

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if lambda is less than 1

population decreasing

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if r is greater than 0

population increasing

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if r is 0

population stable

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if r is less than 0

population decreasing

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exponential population growth

population growth or decline at a constant proportional rate over time; constant value for finite rate of population increase

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discrete-time exponential growth model

Nt=N0lambda^t

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exponential population growth if lambda=1.2 per capita growth rate =

0.2

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exponential population decline if lambda=0.8 per capita growth rate =

-0.2

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continuous time exponential growth model

dN/dt=rN

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dN/dt=

rate of change in a population size over a very small time interval; the slope of a line tangent to the population growth curve at one time point

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if you want to predict continious time population size in the future

Nt=Noe^rt

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r=

intrinsic rate of population increase

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ln lambda=

r

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e^r=

lambda

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Nt=N0e^rt equation is not

discrete; time occurring in chunks; lambda

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continuous time population growth time does not occur in

chunks; continuous change over time; r

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first reason why it is unrealistic to assume a constant per capita population growth rate through time

environment in which the species exists changes in time-environmental stochasticity

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second reason why it is unrealistic to assume a constant per capita population growth rate through time

density of the population will affect per capita population growth rate

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would you expect the per capita population growth rate to slow or increase as the population becomes more dense? why?

slow; resources become more limited with increased population size

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third reason why it is unrealistic to assume a constant per capita population growth rate through time

density of populations of species with which our species interacts change through time