# Which equation represents the logistic growth rate of a population?

**population growth is**called the

**logistic growth**model. The general form of the

**logistic equation is**P(t) = frac{KP_0e^{rt}}{K+P_0(e^{rt}-1)}.

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Accordingly, how do you calculate logistic population growth?

**Equation** for **Logistic Population Growth** **Population growth** rate is measured in number of individuals in a **population** (N) over time (t). The term for **population growth** rate is written as (dN/dt). The d just means change. K represents the carrying capacity, and r is the maximum per capita **growth** rate for a **population**.

Additionally, how do you predict population growth rate? **Population Growth Rate** It is calculated by dividing the number of people added to a **population** in a year (Natural **Increase** + Net In-Migration) by the **population** size at the start of the year. If births equal deaths and there is zero net migration, the **growth rate** will be zero.

In this way, where does population size level off in a population with logistic growth?

Explanation: The **logistic growth** occurs in the environment where there is a limited number of resources and, thus the **population** cannot grow on exponentially. In such a scenario, the maximum **population size** that can be supported by the environment is called its carrying capacity.

What is an example of logistic population growth?

**Examples of logistic growth** **Examples** in wild **populations** include sheep and harbor seals ( b). In both **examples**, the **population** size exceeds the carrying capacity for short periods of time and then falls below the carrying capacity afterwards.