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Logistic Growth Model, and Trout Model | MATH 130, Study notes of Mathematics

Hollins UniversityMathematics
Prof. Julie M. Clark

Material Type: Notes; Professor: Clark; Class: Math Modeling Precalculus I; Subject: Mathematics; University: Hollins University; Term: Unknown 1989;

Typology: Study notes

Pre 2010

Uploaded on 08/16/2009

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‘Worksheet 20: 1. For a certain model, when the population is 1,000 the growth factor is 3, & when the population is 25,000, the growth factor is 1. Find a linear equation relating the population and growth factor. Now equation of line: (1-3) = -.000083-(P - 1000) (1-3) = -.000083-P + .083 r= -.00083-P + 3.083 or r=3.083 -.000083-P Pati = (3.083 - .000083-P,)-Pa