
Inverse of a Function Graphs
Presentation
•
Mathematics
•
11th Grade
•
Hard
Joseph Anderson
FREE Resource
4 Slides • 15 Questions
1
"Every accomplishment starts with the decision to try."
-Unknown
2
3
4
5
Multiple Choice
The inverse of the function f(x) is written as ...#1
6
Multiple Choice
The inverse has been reflected over which line? #2
7
Multiple Choice
State if the given functions are inverses. #5
yes
no
8
Multiple Choice
Find the inverse of f(x) = -4x - 12. #6
9
Multiple Choice
Was the inverse function found correctly? #11
no
yes
10
Multiple Choice
When finding the inverse of a relation, 1st you replace f(x) with y, and 2nd you switch the x's and y's. What do you do next? #13
11
Multiple Choice
If the equation of f(x) goes through (1, 4) and (4, 6), what points does f-1(x) go through? #14
12
Multiple Select
Which pairs of the following functions are inverses? #15
13
Multiple Choice
Find the inverse of the function including any restriction on the domain. #16
14
Multiple Choice
Find the inverse of
f(x) = x−5 . #21
f−1(x) = x2− 5
f−1(x) = x2+5
f−1(x) = (x+5)2
f−1(x) = (x −5)2
15
Multiple Choice
Which of the following is NOT TRUE about inverse functions? #26
Inverse functions are reflections of each other over the line y = x.
You find the inverse by switching x and y in the equation.
The domain of a function always becomes the domain of its inverse.
The domain of a function always becomes the range of its inverse.
16
Multiple Choice
A function has an inverse function if... #34
It passes the Vertical Line Test
It fails the Horizontal Line Test
It passes the Horizontal Line Test
It fails the Vertical Line Test
17
Multiple Choice
Find the inverse function. #40
18
Multiple Choice
Which graph represents the functions f(x) and f-1(x)? #32
19
Multiple Choice
Which of the following best describes the graph? #29
They are both functions, but not inverse functions.
They are reflected over y=x, but they are not both functions.
They are not reflected over y=x, and they are not both functions.
They are inverse functions.
"Every accomplishment starts with the decision to try."
-Unknown
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