
Finding inverse functions (article) - Khan Academy
Learn how to find the formula of the inverse function of a given function. For example, find the inverse of f (x)=3x+2.
Intro to inverse functions - Khan Academy
Learn what the inverse of a function is, and how to evaluate inverses of functions that are given in tables or graphs.
Intro to inverse functions (video) | Khan Academy
Sal explains what inverse functions are. Then he explains how to algebraically find the inverse of a function and looks at the graphical relationship between inverse functions.
Inverse functions | Algebra 2 (FL B.E.S.T.) | Math | Khan Academy
Intro to inverse functions Inputs & outputs of inverse functions Graphing the inverse of a linear function Finding inverse functions: linear
Finding inverse functions: linear (video) | Khan Academy
Now, just out of interest, let's graph the inverse function and see how it might relate to this one right over here. So if you look at it, it actually looks fairly identical.
Intro to invertible functions (article) | Khan Academy
Not all functions have inverses. Those who do are called "invertible." Learn how we can tell whether a function is invertible or not. Inverse functions, in the most general sense, are …
Functions | Algebra (all content) | Math | Khan Academy
This topic covers: - Evaluating functions - Domain & range of functions - Graphical features of functions - Average rate of change of functions - Function combination and composition - …
Inputs & outputs of inverse functions (video) | Khan Academy
Both must be true for the functions to be inverses. And, yes, they equal x because the original function and its inverse cancel out the operations performed by each individually.
Evaluate inverse functions (practice) | Khan Academy
Practice evaluating the inverse function of a function that is given either as a formula, or as a graph, or as a table of values.
Composite and inverse functions - Math | Khan Academy
We can compose functions by making the output of one function the input of another one. This simple-yet-rich idea opens up a world of fascinating applications. Inverse functions undo each …