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Exponential growth model is one that exists when the the rate of growth is proportional to the existing amount. For this, a population need ideal conditions: bacteria in a petri dish, radioactive decay or compound interest in a saving amount. The logistics is a different kind of behavior which is more realistic to population not in ideal conditions: the rate of growth is proportional to the amount but there is also a damping factor due to competition and limited resources. This model works that at first the rate of growth getting faster then it slows down since there are too many individual competing on limited space. When this population reaches its equilibrium state, the rate of growth is zero and if there will be no interruptions, the size of the population will stay constant.

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are dogs exponential growth or logistic growth?

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Exponential growth is when the amount of something is increasing, and exponential decay is when the amount of something is decreasing.


Is the difference between exponential growth and logistic growth?

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Which is not a difference between a population showing exponential growth and a population showing logistic growth?

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What is the origin of exponential growth?

Exponential growth does not have an origin: it occurs in various situations in nature. For example if the rate of growth in something depends on how big it is, then you have exponential growth.


What is the main difference between logistic and exponential growth curves?

The main difference between logistic and exponential growth curves lies in their growth patterns over time. Exponential growth occurs when the population increases continuously without any limitations, leading to a J-shaped curve. In contrast, logistic growth accounts for environmental constraints, resulting in an S-shaped curve where growth slows as the population approaches the carrying capacity of the environment. This reflects the balance between growth and resource limitations, ultimately stabilizing the population size.


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Logistic growth occurs when a population's growth rate decreases as it reaches its carrying capacity, resulting in an S-shaped curve. Exponential growth, on the other hand, shows constant growth rate over time, leading to a J-shaped curve with no limits to growth. Logistic growth is more realistic for populations with finite resources, while exponential growth is common in idealized situations.


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