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Activity 4: Let's do this Logistic Growth 100 Let y = f(t) be the size of a certain population at time t. We say that the type of growth y has is called logistic growth if y satisfies the differential equation = ky(K - y), where y is the size of the population. (Balmaceda J.M.P, et al.) Problem: Ten Philippine eagles were introduced to a national park 10 years ago. There are now 23 eagles in the park. The park can support a maximum of 100 eagles. Assuming a logistic growth model, when will the eagle population reach 50? %3D dt

Activity 4: Let's do this Logistic Growth 100 Let y = f(t) be the size of a certain population at time t. We say that the type of growth y has is called logistic growth if y satisfies the differential equation = ky(K - y), where y is the size of the population. (Balmaceda J.M.P, et al.) Problem: Ten Philippine eagles were introduced to a national park 10 years ago. There are now 23 eagles in the park. The park can support a maximum of 100 eagles. Assuming a logistic growth model, when will the eagle population reach 50? %3D dt

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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Property of Schools Division of Negros Oriental Irmds depednodis 2000 What I Can Do Activity 4: Let's do this Logistic Growth Let y = f(t) be the size of a certain population at time t. We say that the type of growth y has is called logistic growth if y satisfies the differential equation = ky (K- y), where y is the size of the population. (Balmaceda J.M.P, et al.) Problem: %3D dt Ten Philippine eagles were introduced to a national park 10 years ago. There are now 23 eagles in the park. The park can support a maximum of 100 eagles. Assuming a logistic growth model, when will the eagle population reach 50?
Transcribed Image Text:Property of Schools Division of Negros Oriental Irmds depednodis 2000 What I Can Do Activity 4: Let's do this Logistic Growth Let y = f(t) be the size of a certain population at time t. We say that the type of growth y has is called logistic growth if y satisfies the differential equation = ky (K- y), where y is the size of the population. (Balmaceda J.M.P, et al.) Problem: %3D dt Ten Philippine eagles were introduced to a national park 10 years ago. There are now 23 eagles in the park. The park can support a maximum of 100 eagles. Assuming a logistic growth model, when will the eagle population reach 50?
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