Logistic growth of a population is represented by dN/dt =

Name: Logistic growth of a population is represented by dN/dt =
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The logistic growth model is represented by the equation $ dN/dt = rN \frac{(K-N)}{K} $, where $ r $ is the intrinsic growth rate, $ N $ is the population size, and $ K $ is the carrying capacity. This equation accounts for the slowing of growth as the population approaches the carrying capacity.

Logistic Growth of a Population Is Represented by DN/dt = rNK \frac{r N}{K} KrN​

Logistic Growth of a Population Is Represented by DN/dt = $\frac{r N}{K}$