A very rapid increase in number is referred to as "exponential growth," while a very rapid decrease in number is referred to as "exponential decay."
Assume that the number of mice grows at an exponential rate, doubling annually.He has two in his first year, four in his second, eight in his third, sixteen in his fourth, and so on.The population doubles annually in this instance.Real-world applications like these are frequently represented by exponential functions:B. Compound Interest, Population Growth/Depletion, and Bacterial Growth/Destruction."Exponential" typically refers to very rapidly.So saying that a decent equivalent for "remarkable" is "rapid is protected"."As a result, the term "exponential decay" refers to a very rapid decrease in population, whereas "exponential growth" refers to a very rapid increase in population.
The expansion of a population of something like bacteria is therefore an illustration of exponential growth.The population equation, for instance, is as follows when you know that the initial population is P and that it grows by 20% per week:
P*(1 + 20%/100%)x is the formula for f(x), where x is the number of weeks.
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