Predator-Prey Systems: Example 2: Part 2

In this video I go over part 2 of the example which I covered in my last video on modifying the Lotka-Volterra equations for predator-prey systems by using a logistic model growth rate for the prey population. In that part I went over the equilibrium solutions, and in this part I take a look at a phase trajectory of the predator-prey, or wolf-rabbit, populations. I also sketch the possible graph of the populations of each species through time, which shows how the populations fluctuate until they stabilize at a specific level. This is a very interesting video on modeling populations of predator-prey type animals so make sure to watch this video!

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Related Videos:

Predator-Prey Systems: Example 2: Part 1: https://youtu.be/LD2-ARezF7E Predator-Prey Systems: Example 1: Part 2: https://youtu.be/Jvpl1qpBLa8 Predator-Prey Systems: Example 1: Part 1: https://youtu.be/dkQYqI4FXxA Differential Equations: Predator-Prey Systems: https://youtu.be/b3NCjsZhQdQ Linear Differential Equations: https://youtu.be/T3MliJDBaxc Differential Equations: Exponential Growth and Decay: https://youtu.be/DZtDUIZuxcg Differential Equations: Separable Equations: https://youtu.be/pBV-xT9ty94 Differential Equations: Population Growth: Logistic Equation: https://youtu.be/yE8aoY8Bks4 .

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