Learn how to find the formula of the inverse function of a given function. For example, find the inverse of f (x)=3x+2.

The definition of an inverse function is a function that undoes another function. Say you have a function f (x) that takes in x and outputs y. f inverse of x would take in y and output x. This …

A function will map from a domain to a range and you can think of the inverse as mapping back from that point in the range to where you started from. So one way to think about it is, we want …

Learn what the inverse of a function is, and how to evaluate inverses of functions that are given in tables or graphs.

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.

Explore the intriguing connection between inverse functions and their derivatives. We delve into the unique relationship that exists when f (g (x))=x=g (f (x)), using the functions 𝑒ˣ and ln (x) as …

Let's explore the intriguing relationship between a function and its inverse, focusing on the function f (x)=½x³+3x-4. We delve into the derivative of the inverse of f, applying the chain rule …

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.

Using a provided table of values for function g, its inverse h, and its derivative g', we unravel the mystery of h' using the chain rule and the concept of inverse functions.

Since we know all of our side lengths now, we just need to use the inverse functions to calculate our angles. Let's find out angle O: angle O is adjacent to line OE, opposite of line ZE, and our …