Using the Logistic Growth Model & Initial Conditions to Determine the Limiting Value (Carrying Capacity) of a Logistic Differential Equation as the Independent Variable Approaches Infinity | Calculus | Study.com
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Using the Logistic Growth Model & Initial Conditions to Determine the Limiting Value (Carrying Capacity) of a Logistic Differential Equation as the Independent Variable
Learn how to use the Logistic Growth Model & initial conditions to determine the Limiting Value (Carrying Capacity) of a logistic differential equation as the independent variable approaches infinity, and see examples that walk through sample problems step-by-step for you to improve your math knowledge and skills.
Aug 26, 2021
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The table gives the midyear population of Spain, in thousands, from 1955 to 2000 . Use a graphing calculator to fit both an exponential function and a logistic function to these data. Graph the data points and both functions, and comment on the accuracy of the models. [Hint: Subtract 29,000 from each of the population figures. Then, after obtaining a model from your calculator, add 29,000 to get your final model. It might be helpful to choose t=0 to correspond to 1955 or 1975 . ] | Numerade
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