Exponential and Logarithmic Functions MWIT Exponential growth functions are often used to model population growth. Below is an interactive demonstration of the population growth of a species of rabbits whose population grows at 200% each year and demonstrates the power of exponential population growth.

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• An example how logarithms are used to explain a real life
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Applications of Logarithms uses dynamic images, computer graphics, and familiar language help to bring the mathematics of exponential and logarithmic functions to life. Students will come away with a clear mental picture of the behavior of these functions and of their many occurrences in the real world. 1. Definitions: Exponential and Logarithmic Functions. by M. Bourne. Exponential Functions. Exponential functions have the form: f(x) = b^x where b is the base and x is the exponent (or power). If b is greater than 1, the function continuously increases in value as x increases.

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This module will introduce logarithms and explore the properties of logarithmic functions of the form $$y=\log_c(x),c>0,c\neq1$$. Transformations (reflections, stretches, and translations) of functions as they apply to logarithmic functions will be discussed. Why are some examples of exponential functions in real life There are many examples of exponential growth and decay in real life; What are some applications

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