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  1. Inverse Functions - Math is Fun

    We can work out the inverse using Algebra. Put "y" for "f (x)" and solve for x: This method works well for more difficult inverses. A useful example is converting between Fahrenheit and …

  2. Inverse function - Wikipedia

    Standard inverse functions The following table shows several standard functions and their inverses:

  3. Inverse Function Calculator - Mathway

    Free inverse function calculator - step-by-step solutions to help find the inverse of the function.

  4. Finding inverse functions (article) | Khan Academy

    You can complete this problem without finding the actual inverses. Just think about what operations would "undo" the function. Or, use what was done above to help you.

  5. Functions Inverse Calculator - Symbolab

    An Inverse Function Calculator makes finding inverses quick and easy, whether you’re a student, researcher, or professional. By understanding inverse functions and how to use these …

  6. 1.4: Inverse Functions - Mathematics LibreTexts

    In this section, we define an inverse function formally and state the necessary conditions for an inverse function to exist. We examine how to find an inverse function and study the …

  7. Inverse Functions - GeeksforGeeks

    Nov 13, 2025 · So, there are things we need to notice for the functions for which inverses are possible. Also, the function whose inverse exists is called an invertible function.

  8. Inverse Functions - MATHguide

    Nov 14, 2024 · The process for gaining an inverse functions requires two general steps. Here are those steps for functions that involve the variables x and y. We will use these steps for a …

  9. Inverse function - Math.net

    To find the inverse of a function, you need to do the opposite of what the original function does to x. Not all functions have inverses. A function must be a one-to-one function, meaning that …

  10. Inverse Function - Definition, Formula, Graph, Examples

    If the composition of two functions f (x), and g (x), results in an identity function f (g (x))= x, then the two functions are said to be inverses of each other.