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In $11-16,$ determine if the function has an inverse. If so, list the pairs of the inverse function. If not, explain why there is no inverse function.$$\{(0,8),(2,6),(4,4),(6,2)$$

The inverse of the given function is: $\{(8,0),(6,2),(4,4),(2,6)\}$

Algebra

Chapter 4

RELATIONS AND FUNCTIONS

Section 8

Inverse Functions

An Introduction to Geometry

Functions

Linear Functions

Polynomials

McMaster University

Harvey Mudd College

University of Michigan - Ann Arbor

Idaho State University

Lectures

01:32

In mathematics, the absolu…

01:11

01:37

In $11-16,$ determine if t…

01:33

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03:09

01:08

Determine whether each fun…

00:17

If the function is one-to-…

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00:21

Find the inverse of each f…

00:24

this problem? We have four coordinates. Zero A 26 for four and six. So you want to keep this simple? Come, just grab this out and see what we got. 246 A 246 actually has zero. Uh, not only changed the collective this 08 at one point 26 as 1.44 Another point and six to another place. And here we are. So now there's a thing called the horizontal line. So what? This means you can draw a bunch of horizontal lines across his draft. And if if those funds only touch one point, then it should be safe to have a function. So destroy a bunch of lines. As you can see, there's only one intersection there. One intersection there, one intersection there. Therefore, this does pass the horizontal line test. So it does have an adverse. So we can say yes. It doesn't have an inverse, and then the next part thinks we ask Teoh kind of map out some of the point. So here we can just flip around the original point, and that will give us the coordinates for the embers. So we split these two from 622644244 to 6262 and 0880 And these are our court mint for the English.

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