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| {{Unreferenced|date=February 2011}}
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| '''Biological exponential growth''' is the exponential growth of biological organisms. When the resources availability is unlimited in the [[habitat]], the [[population]] of an [[organism]] living in the habitat grows in an [[Exponential growth|exponential]] or geometric fashion. | |
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| Resource availability is obviously essential for the unimpeded growth of a population. Ideally, when resources in the habitat are unlimited, each species has the ability to realise fully its innate potential to grow in number, as [[Charles Darwin]] observed while developing his theory of [[natural selection]].
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| If, in a hypothetical population of size ''N'', the birth rates (per capita) are represented as ''b'' and death rates (per capita) as ''d'', then the increase or decrease in ''N'' during a time period ''t'' will be:
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| <math>dN/dt=(b-d)N</math> | |
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| (b-d) is called the 'intrinsic rate of natural increase' and is a very important parameter chosen for assessing the impacts of any biotic or [[Abiotic components|abiotic factor]] on population growth.
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| Any species growing exponentially under unlimited resource conditions can reach enormous [[Population density|population densities]] in a short time. Darwin showed how even a slow growing animal like the [[elephant]] could reach an enormous population if there were unlimited resources for its growth in its habitat.
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| If birth giving takes two parents we get [[Nurgaliev's law]].
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| [[Category:Biology]]
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| [[Category:Biology articles needing attention]]
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| [[Category:Population ecology]]
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Latest revision as of 19:54, 2 December 2014
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