1.3: Investigating population growth Flashcards

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1
Q

A habitat is an area with a particular set of features that is defined by two characteristics:

A

physical (abiotic)
biological (biotic)

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2
Q

Population size is always changing due to:

A

new individuals are added through births (natality)
immigration (individuals moving into a population)
loss through death (mortality)
emigration (individuals moving out of a population)

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3
Q

All populations are changed by the number of

A

births (b)
deaths (d)

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4
Q

Some populations are also changed by:

A

immigration (i)
emigration (e)

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5
Q

Impact of immigration and emigration on a closed population

A

Not changed

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6
Q

Impact of immigration and emigration on an open

A

Changed

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7
Q

Distance or Physical Barriers and Population Movement in a closed popualtion

A

Barriers that prevent movement in and out

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8
Q

Distance or Physical Barriers and Population Movement on an open population

A

No barriers

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9
Q

Define net population

A

means the change in population size after the combined effects of births, deaths, immigration, and emigration are accounted for.

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10
Q

Equation for net population change

A

(b+i) - (d+e)

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11
Q

Equation for percentage change in popualtion

A

(b+i)-(d+e)/n X 1000

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12
Q

The four factors that affect population dynamics are:

A

births
deaths
immigration
emigration

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13
Q

Population dynamics are the result of an interaction between:

A

internal factors (for example, reproductive ability)
external factors (for example, weather, food supply, predation, and disease)

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14
Q

Some populations remain relatively stable over long periods of time, while others may

A

fluctuate dramatically or go through cycles.

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15
Q

Studying how population are affected by internal and external factors can get complicated because populations are also affected by:

A

density, the amount of resources available, their environment, and interactions with other species.

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16
Q

What is population ecology?

A

Population ecology is the area of biology that studies how populations change overtime in relation to their environment and other species.

17
Q

What are the three fundamental population growth models

A

the geometric growth model, the exponential growth model and the Logisitic growth model.

18
Q

Geometric growth is the simplest population growth model and it happens when

A
  1. It happens in populations where individuals can only breed once per time period (like deer, which breed once per year).
  2. If the birth and death rates per individual remain constant, then the population growth rate is constant over a fixed time period (for example, one year).
19
Q

Geometric growth can be modelled using the following equation:

A

Equation λ=N(t+1) / N(t)
or λ=Nt+1Nt
λ (the Greek letter “lambda”) is the fixed growth rate.
N(t) is the population size at a particular time, t (for example, a particular day).
N(t+1) is the population size at a time 1 unit after N(t). (if time is measured in days, N(t+1) would be the population size one day after N(t).

20
Q

Where is Exponential growth model used?

A

In a population where it can grow continuously since its not restricted to fixed time periods

21
Q

Describe the shape of a graph of exponential growth model

A

A graph of exponential growth looks almost identical to that of geometric growth, but it has a slightly steeper slope because it increases continuously. Both the geometric and the exponential growth graphs produce a J-shaped curve.

22
Q

Describe the shape of a graph of exponential growth model

A

A graph of exponential growth looks almost identical to that of geometric growth, but it has a slightly steeper slope because it increases continuously. Both the geometric and the exponential growth graphs produce a J-shaped curve.

23
Q

Here is the equation to determine exponential growth rate at a particular time:

A

dN/dt=rN

24
Q

What does an instantaneous growth rate of a population mean?

A

it tells you how much the population size is changing at any particular instant in time.

25
Q

What does a biotic potential means?

A

the maximum population growth rate that could occur under ideal conditions for an organism.

26
Q

How does a Ligistic growth graphs looks like?

A

S-shaped, it is sometimes also called a sigmoid curve (sigma is the Greek letter, S).

27
Q

As shown in the following figure, the logistic population growth model can be divided into three phases:

A

The Lag phase
The Log phase
The Stationary phase

28
Q

Mathematically, the logistic growth model is expressed using the following equation:

A

dN/dt=rN (K−N)/K

29
Q

The number of individuals in a given population is symbolized by the letter _____. The intrinsic rate of increase, also known as the ______________________, is the rate at which populations can grow if resources were unlimited, and is represented by the letter ____. Populations will grow to the limits of their ______________________, which puts a cap on the number of individuals; this number is called the _____________________ and is symbolized by the letter _____.

A

N/ biotic potential/ r/environment/ carrying capacity/ K

30
Q

The population growth model, which attempts to account for the amount of resources that a given population’s habitat has available to sustain it, is called the ____________ growth model. When graphed, the model displays an S-shaped or _________________ curve. This curve can be broken up into three phases. The first phase is characterized by a period of slow, constant, arithmetic increase and is called the _______________ phase. The second phase is characterized by very rapid growth, moving quickly from slow growth to an exponential growth pattern, and is called the ________________ phase. The third phase is characterized by the flattening out of the line into a plateau, indicating that the growth rate is __________ and thus, the population is no longer increasing. For this reason, it is called the _________________ phase. In natural populations, natural fluctuations will causes light fluctuations around the K value, showing that a state of dynamic population _____________________ has been reached.

A

Logistic/ sigmoid/ lag/ log/ zero/ stationary/ equilibrium

31
Q

c) Theoretically, what prevents the unlimited exponential growth of natural populations, causing them to eventually display a logistic growth pattern?

A

For natural populations, the resources are never unlimited. One or more resources determine the carrying capacity for a species, in a particular environment. As those resource limits are reached, the population growth slows down until it stops growing completely and levels off. This causes the initial exponential growth pattern (J-curve) to change into the sigmoid, or S-shaped curve, of the logistic growth model.

32
Q

Define density-dependent factors

A

The factors that affect a population’s growth rate because of its density

33
Q

For animals, these factors can include:

A

the amount of food
breeding territory available
social dynamics
predator avoidance opportunities
the risk of parasites and disease, and so on

34
Q

Examples of density-dependent factors

A
  1. Predator focus
  2. Resource availibility
35
Q

What are density-independent factors

A

Are factors that affect the population’s growth rate in ways that are not related to the population’s density

36
Q

Density-independent factors include biotic factors such as:

A

Extreme weather events
Fires
Droughts
Volcanic eruptions
Pollution

37
Q

2) Why does the population cycle of lynx usually lag behind the cycle of the hare by about one year? Answer the question below and check your response with the suggested answer.

A

The population increase in the lynx takes about a year to occur after the hare population increases, because the lynx only gives birth once per year in spring. As the abundance of hares declines, there is less food for the lynx, but this does not cause starvation or a decline in the lynx population until most of the hares are gone, and this takes many months to occur.