Ecology Exam 2 낱말 카드 | Quizlet

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Last updated 2:38 AM on 3/25/26
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119 Terms

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exponential growth

population grows by increasingly faster rate continuously

<p>population grows by increasingly faster rate continuously</p>
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geometric growth

population grows by increasingly faster rate at specific intervals

<p>population grows by increasingly faster rate at specific intervals</p>
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population

a group of organisms of the same species occupying a particular space at a particular time

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biological species

groups of actually or potentially interbreeding natural populations which are reproductively isolated from other such groups

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(birth rate) + (immigration) - (mortality) - (emigration)

population change

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population density

individuals per area

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population dispersion

spatial arrangement of individuals relative to one another

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age structure

number of males and females of each age in a population

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uniform dispersion

The same all the way through; consistent

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random dispersion

irregular

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clumped dispersion

individuals are highly concentrated in some regions and more sparse in others

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prereproductive

before reproductive age

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reproductive

at reproductive age

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postreproductive

after the reproductive age

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N

population size

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dn/dt = rN

exponential population growth equation

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dN/dt

instantaneous rate of change in population size

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r

instantaneous per capita rate of growth, or intrinsic rate of increase

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(Nt) = (N0) e^(rt)

integration of rN

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N0

the population size at time 0

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Nt

the population size at time t

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e

Euler's number

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t

time

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λ

finite rate of increase from one step to the next

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(Nt) = (N0)(λ^t)

Geometric growth equation

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x

age in years

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nx

number of individuals in x age

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lx

proportion surviving at start of age interval x

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dx

number dying within age interval (x) to (x + 1)

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qx

mortality rate

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(lx) = (nx)/(n0)

lx formula

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(dx) = (nx)-(nx+1)

dx formula

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(qx) = (dx)/(nx)

qx formula

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(sx) = 1 - (qx)

sx formula

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sx

age specific survival rate

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bx

age specific birth rate

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(R0) = (lx)(bx)

net reproductive rate formula

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type I survivorship curve

survivorship is high in youth but decreases over time dramatically. This is seen in animals with extended parental care.

<p>survivorship is high in youth but decreases over time dramatically. This is seen in animals with extended parental care.</p>
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mammals

has type I survivorship curve

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type II survivorship curve

survivorship decreases steadily

<p>survivorship decreases steadily</p>
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birds, rodents, reptiles, perennial plants

has type II survivorship curve

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type III survivorship curve

survivorship plummets early and stays steady throughout the rest of life

<p>survivorship plummets early and stays steady throughout the rest of life</p>
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insects, marine invertebrates, fish and forest trees

has type III survivorship curve

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population projection

age specific survivorship and birth rates are used to project changes in population size into the future

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λ stabilizes over time

what happens to λ over time

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λ = (Nt+1)/(Nt)

λ

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age distribution stabilizes over time

what happens to age distribution over time

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life cycle diagram

An illustration showing all stages of a life cycle.

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Pi

the probability than an individual in age class i will survive to age class i + 1

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Fi

fertility of each age class i

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fertility

the number of young produced per female

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Gi

the probability that each stage i will progress to the next stage in a stage-structured model

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Leslie matrix

a matrix in which the columns represent age class at time t and the rows represents age class at time t + 1

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Lefkovitch matrix

similar to a Leslie matrix but for a stage-structured model

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eigen analysis

breaks down a linear matrix into stable lambda, age distribution, and the sensitivity and elasticity of each vital rate in the matrix as well as the reproductive value and damping ratio

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sensitivity value

indicate how a small absolute change in Fi or Pi value will affect λ when everything else is held constant

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elasticity value

indicate how a proportional change in an Fi and Pi value will effect λ

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natural selection favors individuals who maximize lifetime fitness

which life history traits are favored

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lifetime fitness

the number of offspring produced that survive to reproduce

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life history

the pattern of allocation throughout an organisms life to growth, maintenance and reproduction

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trade-off

an inevitable compromise between one trait and another that arises

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many small offspring vs few large offspring

size of offspring and number of offspring tradeoff

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early maturity and high adult mortality vs late maturity and low adult mortality

age of maturity and adult mortality rate tradeoff

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semelparous

reproduce once and die

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low growth with many offspring vs high growth with few offspring

growth of adult and egg number tradeoff

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low growth and more offspring

offspring number and growth in high risk of mortality environment

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high growth and less offspring

offspring number and growth in low risk of mortality environment

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often limiting

resource availability in stable environment

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rarely limiting

resource availability in ephemeral environment

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ephermeral

very variable

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high

degree of competition in stable environment

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low

degree of competition in ephemeral environment

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density-dependent factors

main source of mortality in stable environment

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density-independent factors

main source of mortality in ephemeral environment

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low

population size in ephemeral environment

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high

population size in stable environment

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K-strategist

organism in stable environment

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r-strategist

organism in ephemeral environment

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long lifespan

K-strategist lifespan

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slow development

K-strategist development time

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large body size

K-strategist body size

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low number of offspring

K-strategist number of offspring

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late maturity

K-strategist age of maturity

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high parental care

K-strategist parental care

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short lifespan

r-strategist lifespan

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fast development

r-strategist development time

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small body size

r-strategist body size

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high number of offspring

r-strategist number of offspring

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early maturity

r-strategist maturity age

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low parental care

r-strategist parental care

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population increasing

λ < 1 and r < 0

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population decreasing

λ < 1 and r < 0

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population staying same size

λ = 1 and r = 0

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unlimited resources and constant environment

assumptions of exponential and geometric population growth

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logistic growth

growth pattern in which a population's growth rate slows or stops following a period of exponential growth

<p>growth pattern in which a population's growth rate slows or stops following a period of exponential growth</p>
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(dN)/(dt) = (rN)(1 - N/K)

logistic population growth formula

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K

carrying capacity

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K/2

the point in logistic growth when r is at a maximum

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dN/dt = rN

when N is small

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dN/dt = 0

when N is close to K

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