An exponential/logarithmic relationship refers to the mathematical connection between exponential functions and their corresponding logarithmic functions, where one function is the inverse of the other. In simpler terms, while exponential functions describe growth or decay processes that change at a rate proportional to their current value, logarithmic functions provide a way to determine the exponent needed to reach a certain value from a base. This relationship plays a crucial role in various applications, including population growth, radioactive decay, and the pH scale in chemistry.
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