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Desert Academy Student Name: Teacher Name: Bob Ala Assignment: Function Inverse Investigation Statement of Inquiry: Relationships between entities can be represented mathematically in such way as
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How to fill out function inverse investigation:

01
First, gather all the necessary information about the function you want to investigate. This includes the domain and range of the function, as well as any variables or constants involved.
02
Next, determine if the function is one-to-one, meaning that each element in the domain corresponds to a unique element in the range. This is important because it determines if the function has an inverse.
03
If the function is one-to-one, proceed to finding the inverse function. Start by switching the roles of the variables x and y in the original function. For example, if the original function is f(x), the inverse function would be f^(-1)(x).
04
Solve the inverse function for y or x, depending on how it is written. This may involve simplifying equations, factoring, or solving for variables.
05
Once you have the inverse function, check if it passes the horizontal line test. This means that if you were to graph the inverse function, no horizontal line would intersect the graph more than once. If it does pass the test, you have successfully filled out the function inverse investigation.

Who needs function inverse investigation:

01
Math students and teachers who are studying or teaching functions and their properties.
02
Engineers and scientists who use functions in their work, such as in modeling or analyzing data.
03
Anyone who is interested in understanding the relationship between two variables and wants to find the inverse function for practical or theoretical purposes.
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Function inverse investigation is a process that involves analyzing the relationship between two functions to find the original input value.
Individuals or companies who are conducting a mathematical analysis and need to find the inverse function.
To fill out a function inverse investigation, one must first understand the concept of inverse functions and use mathematical techniques to determine the original input values.
The purpose of function inverse investigation is to reverse the process of a function and find the original input values.
The information reported on function inverse investigation includes the original input values, the inverse function, and the relationship between the two functions.
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