UNI101Y1 Lecture : Ch11 Population Growth and Regulation2.pdf

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The rate of geometric growth is most conveniently expressed as a ratio of a pop. "s size in one year to its size in the preceding year (or other time interval) Never a ve # of indiv. , thus is always +ve. Geometric growth has the equation as eexxppoonneennttiiaall ggrroowwtthh n(t) = n(0)ert. Variable r is the exponential growth rate. Constant e is the base of natural logarithms (~2. 72) Geometric and exponential growth are related by = er and loge = r. When a pop. undergoes geometric growth at a constant rate, the # of indiv. added to or removed from the pop. varies w/ the size of the pop. Change in pop. size from one time period to the next is n. Change over one interval is the diff. b/w the pop. size at the beginning and at the end of the interval. When > 1, + n, pop. grows. When < 1, - n, pop. declines.

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