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Population dynamics presentation

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JackieAndrews

Population dynamics is the study of changes in population sizes over time. Key aspects include population size, density, distribution, and growth trends. Population size is the number of individuals in an area, while density is the number per unit area. Mark-recapture sampling estimates population size by capturing, marking, and recapturing individuals. Demography analyzes population changes through birth rates, death rates, immigration, and emigration to determine growth rates. Populations can exhibit exponential or logistic growth patterns, with the latter limited by environmental carrying capacity. Many factors like resources, competition, and species interactions influence population growth.

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Population Dynamics
Introduction • What is population dynamics? • The changes in the populations of organisms over time • Population ecology is the study of populations. Their size, density, distribution and changes over time • By doing this ecologists are able to gather data that can help them predict growth trends, health, manage sizes
Population Size & Population Density To study populations, scientists measure population size (the number of individuals of a specific species occupying a given area/volume at a given time) and population density (the number of individuals of the same species that occur per unit area or volume) • Knowing the population size and density provides more information about the population’s relationship to resources it uses D=N/S N=Total number of individuals in the population S=Space occupied by the population
Example The population density of 480 moose living in a 600 hectare (ha) region of Algonquin Park: D= N S D= 480 moose 600 ha D= 0.8 moose/ha
Population Dispersion the pattern of distribution in which a population exists
Clumped Dispersion Pattern A pattern in which individuals in a population are more concentrated in certain parts of the habitat. It occurs in these 3 situations: 1) When suitable living conditions are distributed in patches 2) Mates are easier to locate in groups 3) Limited seed dispersal or asexual reproduction
Random Dispersion Occurs when environmental conditions do not vary greatly within a habitat and when individuals are neither attracted to nor repelled by others of their species. Organisms are distributed unpredictably.
Uniform Dispersion Equally spaced throughout a habitat.
Mark-Recapture Sampling A sampling technique used to estimate the population size of a species. • A specific number of animals in the natural population is captured, marked or tagged in some way and then released back into the population • After a period of time when the marked animals have mixed in with the unmarked animals, another sample is captured • Biologists use the proportion of marked to unmarked animals in the second sample to estimate the size of the entire population
Accuracy is based on 5 assumptions • the chances for each individual in the population to be caught are equal and constant for the initial capture and the recapture • No new individuals can enter the population through birth or immigration and no individuals can leave through death or emigration • Enough time is given between the release and recapture so individuals can disperse • The animals are not affected by their markings • The marked animals do not lose their markings The estimated population size can be calculated as follows: Total number marked (M) = number of recaptures (m) Total population (N) size of second sample (n) OR N= Mn m
Mark-Recapture Sampling Activity 1) Pick a species 2) Randomly pick out 20 marshmallows from your paper bag 3) Mark each captured marshmallows with your marker and return them all to the bag. Shake and stir the bag to mix the marshmallows up. 4) Without looking in the bag, capture a similar amount of marshmallows from the bag 5)Calculate the estimate of the total population size N= Mn m 6)Compare with other groups
Demography Depending on the species and the environmental conditions, population numbers can undergo hourly, daily, seasonal and annual changes. Demography is the study of these changes. Ecologists use demographic analysis to predict the growth of a population Birth rate, death rate, immigration and emigration can be used to determine the growth rate of the population in a given period of time. This data can also be used to develop plans to protect endangered species
Survivorship Curves Data about survival can be depicted graphically in a survivorship curve. This displays the survival of individuals over the lifespan of the species. Most organisms exhibit survivorship patterns that fall somewhere between these general patterns: Low death rate in Constant rate of High death rate in early early/middle years, death mortality in all age years, declines for the rate increases in older age groups few individuals that groups survive
Fecundity The reproductive capacity of an individual or population. A horseshoe crab can lay An elephant produces a up to 90 000 eggs in a average of only 4 offspring single spawning season during a lifetime
An animal that has high fecundity normally does little to care for them. An animal that has only 1 or 2 offspring per year tend to be very protective of them. This is called extensive parental care.
Population Growth Models Population growth rate: the change in a population over a unit time period. Population (births + immigration) – (deaths + emigration) = initial population X100 growth rate • A positive growth rate indicates that the population is increasing • A negative growth rate indicates that the population is decreasing • A growth rate of zero indicates there was no difference between birth rates and death rates • Some species reproduce continuously so the sizes of these populations have the potential to increase exponentially by a contrast ratio per unit of time. Ex, bacteria, virus
Exponential Growth Model Associated with the name of Thomas Robert Malthus (1766-1834) who first realized that any species can potentially increase in numbers according to a geometric series.
• Populations that grow exponentially increase in numbers rapidly, resulting in a J-shaped growth curve. As the population gets larger, it grows faster and becomes steeper. • We can determine the change in population size over time by using the equation dN = B – D dt dN dt = the change in population size over time. B=Birth rate D=death rate • This equation can be used for ANY population if we know the exact number of births and deaths
Limitations • Environmental limitations prevent populations from experiencing continuous growth • Per capita birth rate decrease and the per capita death rate increases as competition for resources such as food and shelter occurs • Large sudden birth rates in Canada due to breeding periods (frogs reproduce in fixes intervals) not continuously
Logistic Model • Environmental limitations create this model. It describes limited population growth, often due to limited resources or predation. • An environment only provides enough resources to sustain only a limited amount of any species. • The maximum number of individuals that an environment can support indefinitely is its carrying capacity. N=population size K=carrying capacity • If a population is very small then plenty of resources are available and therefore the value of (K-N)/K is close to 1. • Vice versa, if the population is large, few resources are available and the value of (K-N)/K is small and the per capita growth rate is very low. • Lastly, if the size of the population exceeds the carrying capacity of the habitat then the population would decrease from lack of food and other resources. If this is graphed it produces an S shape curve.
Sigmoid Curve Logistic growth can be seen in a population of fur seals on St. Paul Island, Alaska. In 1911, fur seal hunting was banned on St. Paul Island, since the population had become extremely low. Because their numbers were so severely depressed, the seals had many unused resources to support the recovering population. The population began to grow rapidly until it stabilized around its carrying capacity.
Activity A white-tailed deer population in a small forest ecosystem exhibits logistic growth. The carrying capacity is 300 deer and rmax =0.23. a) Determine the population growth rates of 100, 200 and 300 deer. Equation: dN=rmax N(K-N) dt K
Limitations • The logistic growth model assumes that all individuals reproduce, die and use resources at an identical rate. • It assumes that the carrying capacity remains constant and there are no environmental variations that might cause the carrying capacity to fluctuate. • Assumption that there is no migration and that populations do not interact with each other.
Factors that Affect Population Growth Individuals within a population do not live in isolation. They interact with members of their own species and members of other species. Coevolution occurs when one species evolves in response to the evolution of another species. Relationships between pairs of organisms: Herbivory: the interaction between herbivorous animals and plants they eat. Ex: White–tailed deer and foliage Mutualism: an interaction in which both partners benefit. Ex: honey bee and flowering plant Parasitism: awhile the tree is unaffected interaction in which one species benefits and the other is harmed. Ex: mistletoe, which attaches to a tree and takes water and nutrients from its host; usually stunts growth but can kill the tree with heavy infestation Commensalism: an interaction in which one species benefits and the other is unaffected. Ex: moss, which grows on a tree, getting light and nutrient it needs
Defense Mechanisms Organisms have evolved mechanisms to avoid being caught and eaten. Camouflage Chemical Defense Mimicry Behavioural defense Spines and armour

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Population dynamics presentation

  • 2. Introduction • What is population dynamics? • The changes in the populations of organisms over time • Population ecology is the study of populations. Their size, density, distribution and changes over time • By doing this ecologists are able to gather data that can help them predict growth trends, health, manage sizes
  • 3. Population Size & Population Density To study populations, scientists measure population size (the number of individuals of a specific species occupying a given area/volume at a given time) and population density (the number of individuals of the same species that occur per unit area or volume) • Knowing the population size and density provides more information about the population’s relationship to resources it uses D=N/S N=Total number of individuals in the population S=Space occupied by the population
  • 4. Example The population density of 480 moose living in a 600 hectare (ha) region of Algonquin Park: D= N S D= 480 moose 600 ha D= 0.8 moose/ha
  • 5. Population Dispersion the pattern of distribution in which a population exists
  • 6. Clumped Dispersion Pattern A pattern in which individuals in a population are more concentrated in certain parts of the habitat. It occurs in these 3 situations: 1) When suitable living conditions are distributed in patches 2) Mates are easier to locate in groups 3) Limited seed dispersal or asexual reproduction
  • 7. Random Dispersion Occurs when environmental conditions do not vary greatly within a habitat and when individuals are neither attracted to nor repelled by others of their species. Organisms are distributed unpredictably.
  • 8. Uniform Dispersion Equally spaced throughout a habitat.
  • 9. Mark-Recapture Sampling A sampling technique used to estimate the population size of a species. • A specific number of animals in the natural population is captured, marked or tagged in some way and then released back into the population • After a period of time when the marked animals have mixed in with the unmarked animals, another sample is captured • Biologists use the proportion of marked to unmarked animals in the second sample to estimate the size of the entire population
  • 10. Accuracy is based on 5 assumptions • the chances for each individual in the population to be caught are equal and constant for the initial capture and the recapture • No new individuals can enter the population through birth or immigration and no individuals can leave through death or emigration • Enough time is given between the release and recapture so individuals can disperse • The animals are not affected by their markings • The marked animals do not lose their markings The estimated population size can be calculated as follows: Total number marked (M) = number of recaptures (m) Total population (N) size of second sample (n) OR N= Mn m
  • 11. Mark-Recapture Sampling Activity 1) Pick a species 2) Randomly pick out 20 marshmallows from your paper bag 3) Mark each captured marshmallows with your marker and return them all to the bag. Shake and stir the bag to mix the marshmallows up. 4) Without looking in the bag, capture a similar amount of marshmallows from the bag 5)Calculate the estimate of the total population size N= Mn m 6)Compare with other groups
  • 12. Demography Depending on the species and the environmental conditions, population numbers can undergo hourly, daily, seasonal and annual changes. Demography is the study of these changes. Ecologists use demographic analysis to predict the growth of a population Birth rate, death rate, immigration and emigration can be used to determine the growth rate of the population in a given period of time. This data can also be used to develop plans to protect endangered species
  • 13. Survivorship Curves Data about survival can be depicted graphically in a survivorship curve. This displays the survival of individuals over the lifespan of the species. Most organisms exhibit survivorship patterns that fall somewhere between these general patterns: Low death rate in Constant rate of High death rate in early early/middle years, death mortality in all age years, declines for the rate increases in older age groups few individuals that groups survive
  • 14. Fecundity The reproductive capacity of an individual or population. A horseshoe crab can lay An elephant produces a up to 90 000 eggs in a average of only 4 offspring single spawning season during a lifetime
  • 15. An animal that has high fecundity normally does little to care for them. An animal that has only 1 or 2 offspring per year tend to be very protective of them. This is called extensive parental care.
  • 16. Population Growth Models Population growth rate: the change in a population over a unit time period. Population (births + immigration) – (deaths + emigration) = initial population X100 growth rate • A positive growth rate indicates that the population is increasing • A negative growth rate indicates that the population is decreasing • A growth rate of zero indicates there was no difference between birth rates and death rates • Some species reproduce continuously so the sizes of these populations have the potential to increase exponentially by a contrast ratio per unit of time. Ex, bacteria, virus
  • 17. Exponential Growth Model Associated with the name of Thomas Robert Malthus (1766-1834) who first realized that any species can potentially increase in numbers according to a geometric series.
  • 18. • Populations that grow exponentially increase in numbers rapidly, resulting in a J-shaped growth curve. As the population gets larger, it grows faster and becomes steeper. • We can determine the change in population size over time by using the equation dN = B – D dt dN dt = the change in population size over time. B=Birth rate D=death rate • This equation can be used for ANY population if we know the exact number of births and deaths
  • 19. Limitations • Environmental limitations prevent populations from experiencing continuous growth • Per capita birth rate decrease and the per capita death rate increases as competition for resources such as food and shelter occurs • Large sudden birth rates in Canada due to breeding periods (frogs reproduce in fixes intervals) not continuously
  • 20. Logistic Model • Environmental limitations create this model. It describes limited population growth, often due to limited resources or predation. • An environment only provides enough resources to sustain only a limited amount of any species. • The maximum number of individuals that an environment can support indefinitely is its carrying capacity. N=population size K=carrying capacity • If a population is very small then plenty of resources are available and therefore the value of (K-N)/K is close to 1. • Vice versa, if the population is large, few resources are available and the value of (K-N)/K is small and the per capita growth rate is very low. • Lastly, if the size of the population exceeds the carrying capacity of the habitat then the population would decrease from lack of food and other resources. If this is graphed it produces an S shape curve.
  • 21. Sigmoid Curve Logistic growth can be seen in a population of fur seals on St. Paul Island, Alaska. In 1911, fur seal hunting was banned on St. Paul Island, since the population had become extremely low. Because their numbers were so severely depressed, the seals had many unused resources to support the recovering population. The population began to grow rapidly until it stabilized around its carrying capacity.
  • 22. Activity A white-tailed deer population in a small forest ecosystem exhibits logistic growth. The carrying capacity is 300 deer and rmax =0.23. a) Determine the population growth rates of 100, 200 and 300 deer. Equation: dN=rmax N(K-N) dt K
  • 23. Limitations • The logistic growth model assumes that all individuals reproduce, die and use resources at an identical rate. • It assumes that the carrying capacity remains constant and there are no environmental variations that might cause the carrying capacity to fluctuate. • Assumption that there is no migration and that populations do not interact with each other.
  • 24. Factors that Affect Population Growth Individuals within a population do not live in isolation. They interact with members of their own species and members of other species. Coevolution occurs when one species evolves in response to the evolution of another species. Relationships between pairs of organisms: Herbivory: the interaction between herbivorous animals and plants they eat. Ex: White–tailed deer and foliage Mutualism: an interaction in which both partners benefit. Ex: honey bee and flowering plant Parasitism: awhile the tree is unaffected interaction in which one species benefits and the other is harmed. Ex: mistletoe, which attaches to a tree and takes water and nutrients from its host; usually stunts growth but can kill the tree with heavy infestation Commensalism: an interaction in which one species benefits and the other is unaffected. Ex: moss, which grows on a tree, getting light and nutrient it needs
  • 25. Defense Mechanisms Organisms have evolved mechanisms to avoid being caught and eaten. Camouflage Chemical Defense Mimicry Behavioural defense Spines and armour