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Attached is the given information and it's solution. However, how do I create the direction field in GEOGEBRA? I do not understand where they acquired the "new" system of equations from the given information either. Please explain how the solution is created using GEOGEBRA.

Attached is the given information and it's solution. However, how do I create the direction field in GEOGEBRA? I do not understand where they acquired the "new" system of equations from the given information either. Please explain how the solution is created using GEOGEBRA.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Attached is the given information and it's solution. However, how do I create the direction field in GEOGEBRA? I do not understand where they acquired the "new" system of equations from the given information either. Please explain how the solution is created using GEOGEBRA. Thanks

Given information: Consider the system of equations dR = 2 (1-) R - RF dF -16F + 4RF dt The Solution of the system is Consider R is the rabbit population and F is the population of Fox. By observing the given plot, we can say that The fox population becomes zero, if the rabbit population is at 3 by the feeding of rabbit to the fox by autonomous system.
Transcribed Image Text:Given information: Consider the system of equations dR = 2 (1-) R - RF dF -16F + 4RF dt The Solution of the system is Consider R is the rabbit population and F is the population of Fox. By observing the given plot, we can say that The fox population becomes zero, if the rabbit population is at 3 by the feeding of rabbit to the fox by autonomous system.
Explanation of Solution Given information: Consider the system of equations = 2R (1-2) - 1.2RF dt dF = -F+0.9RF dt Calculation: By using HPG System Solver, the solution is given by F ****** ***** 5 R 17(3,0). By observing above graph, the fox population becomes zero, if the rabbit population is at 3, which is same as part a.
Transcribed Image Text:Explanation of Solution Given information: Consider the system of equations = 2R (1-2) - 1.2RF dt dF = -F+0.9RF dt Calculation: By using HPG System Solver, the solution is given by F ****** ***** 5 R 17(3,0). By observing above graph, the fox population becomes zero, if the rabbit population is at 3, which is same as part a.
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