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14 October, 19:34

Exponential functions increase rapidly how would you describe the behavior of an inverse function to that

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  1. 14 October, 22:26
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    The exponential functions have the form f (x) = bˣ where b> 0 and b≠0.

    Step-by-step explanation:

    Exponential function is given in the form of f (x) = bˣ

    When working with the inverse of a function, the inputs (x) and outputs (y) exchange their places and the inverse will be the reflection over the identity line y = x

    The example of exponential function is the growth of bacteria. If you start with 1 bacterium and it doubles every hour, you will have 2x bacteria after x hours and it is written as f (x) = 2x.

    The exponential function will be bigger than the polynomial and it always have the positive number other than 1 as the base.

    The instantaneous rate of change of a quantity with respect to time is proportional to the quantity by itself.
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