exercise #9 notes ~ even and odd functions
DESCRIPTION
TRANSCRIPT
![Page 1: Exercise #9 notes ~ even and odd functions](https://reader036.vdocuments.us/reader036/viewer/2022081811/54964156b479597e6a8b61ea/html5/thumbnails/1.jpg)
Exercise #9 Even and Odd Functions
Even Functions are A function is said to be even if ( ) ( )f x f x .
Odd functions are A function is said to be odd if ( ) ( )f x f x
Even, odd or neither?
a) 4 2( )f x x x
b) 3 5( )f x x x
c) 4( ) 3f x x
![Page 2: Exercise #9 notes ~ even and odd functions](https://reader036.vdocuments.us/reader036/viewer/2022081811/54964156b479597e6a8b61ea/html5/thumbnails/2.jpg)
Homework Exercise 9 #4, 5, 6, 10, 15-20
d) 2 5( )f x x x
e) f)
Journal If one point on the function “g” is (–2, 3) and “g” is odd, give a point that is also on the graph g(x). One-to-One Functions
Recall We perform a vertical line test to see whether or not a graph is a function. Function Not a function For a one-to-one function, the horizontal line test can only pass through the graph
________ . Any graph which works for ________ vertical and horizontal line tests is a
one-to-one function.
Even functions are not one-to-one, where as odd functions are one-to-one.
Example
Graph 2( )f x x Graph 3( )f x x