In the logistic model for population growth, dP dt P (12 - 2P) where P is population and t is time. This equation is separable and the solution to this differential equation is given by P(t) = Find K. 06 O 10 O 12 O 4/3 100K 100+(K-100)e-12t.

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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In the logistic model for population growth,
dP = P(12 - 2P)
dt
where P is population and this time. This equation is separable and the solution to this
differential equation is given by
P(t) =
Find K.
06
O 10
O 12
O 4/3
100K
100+(K-100) e-12t.
Transcribed Image Text:In the logistic model for population growth, dP = P(12 - 2P) dt where P is population and this time. This equation is separable and the solution to this differential equation is given by P(t) = Find K. 06 O 10 O 12 O 4/3 100K 100+(K-100) e-12t.
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