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CC Algebra Name: Inverses of Exponential FunctionsExploration: a) For the function y 2, fill in the table of values, and plot the points on the graph. Xxy3 2 1 0 1 2 3b) What are the Domain, Range
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How to fill out inverses of exponential functions

01
To fill out inverses of exponential functions, follow these steps:
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Start with the exponential function in the form y = ab^x.
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Swap the x and y variables to obtain x = ab^y.
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Solve the equation for y to isolate it on one side of the equation.
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Apply the inverse operation to both sides of the equation to undo the exponential function.
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Simplify the equation to solve for y.
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The resulting equation represents the inverse function of the original exponential function.

Who needs inverses of exponential functions?

01
Inverses of exponential functions are needed by mathematicians, scientists, engineers, and researchers who work with exponential growth and decay phenomena.
02
These functions are commonly used in finance, biology, chemistry, physics, and other fields to model various natural and man-made processes.
03
Finding the inverse helps in understanding the relationship between input and output variables, and allows for solving equations involving exponential functions.
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Inverses of exponential functions are functions that undo the operation of an exponential function. They help in solving for the original input value when given the output of an exponential function.
Mathematicians, scientists, engineers, and students studying exponential functions are required to understand and work with inverses of exponential functions.
To fill out inverses of exponential functions, one must solve for the original input value by using inverse operations of the exponential function used.
The purpose of inverses of exponential functions is to reverse the operation of an exponential function and find the original input value.
The input value, output value, and the operation of the exponential function used must be reported on inverses of exponential functions.
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