MAT136H1 Lecture 16: 11.7 Logistic Modelling

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28 Feb 2019
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Ph birthrate gu deathrate b f k constant. Logistic model population growing butalternating a limit p ipo negatiegnwthnh_e f. cn logistic model k l negative slope p linear y mytc. K k 1 8 flamefrom functionoftrue constant. How long does it takefor the population to go from lotofthecarrycapacity. 4 where po to to 90 of the carrying capacity. 10 e 02 t t. t. lt ozt slnlffi. t llg. lt model for the population p of cap in a land locked late at the t isgivenby. K d inhat is the longterm equilibrium population. O 0. 25 p 1 0. 00 04p ie ilibnim population 0: o 4p. 2 lo years ago here were to fishes nut do. 0 25p ooo 4 p put ha e it. Hae 25 some for a to find po is the current population. 3 under a plan tojoin the lake thefish willbeable to leavethelake it less of lot of thefish is pednted. relututheditknenuleuat. at pnednthe future population thesolution to thelgtndihnt. nl equation.

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