The graph of this differential equation $\cfrac{dA}{dt}=A(2-\cfrac{A}{5000})$, at first seems exponential but then it becomes a constant equal to $10000$.
The reason of this constant behavior is due to the term $\cfrac{-A^2}{5000}$.
Am I right?
The graph of this differential equation $\cfrac{dA}{dt}=A(2-\cfrac{A}{5000})$, at first seems exponential but then it becomes a constant equal to $10000$.
The reason of this constant behavior is due to the term $\cfrac{-A^2}{5000}$.
Am I right?
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