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Suppose $g(x)=f(-x),$ what can be concluded about the two functions fand $g ?$

They are symmetric about the $y$ -axis

Algebra

Chapter 4

Exponential and Logarithmic Functions

Section 2

Exponential Functions

McMaster University

Harvey Mudd College

Baylor University

University of Michigan - Ann Arbor

Lectures

01:08

Suppose that $f$ and $g$ a…

01:51

Given two functions $f(x)$…

00:30

If $f$ and $g$ are functio…

01:15

01:04

00:52

02:23

00:49

Show that $(f \circ g)(x)=…

so they wanted to come up with some kind of comparison between Alfa Becks and F of negative X. So this kind of leads into what we did for the previous three problems. And one thing you kind of see is that Well, here we look at the previous one here, we can think of this as f of X and then over here be to the negative X is f of negative X and so those are reflections across the UAE access. Maybe I should make that look more like a why and then even for the problems we did before that notice. Like here, This is ffx. This is f of negative X and again so much about the y axis, Uh, and then over here again affects. And then we have f of negative X. And again, it's a mirror image across the UAE. Access so well, we might try to conclude from this is that they are mirror images cross the why access

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