
IAL Edexcel P3 Modulus Function 1
Presentation
•
Mathematics
•
12th Grade
•
Medium
Fiona Davidson
Used 4+ times
FREE Resource
13 Slides • 16 Questions
1
IAL Edexcel P3 Modulus Function
LO: To be able to transform functions in the form f(x)
To be able to draw Modulus Functions
2
Multiple Choice
f(x)=x2+1 What is f(3)
5
9
10
7
3
Multiple Choice
f(x)=x2+1
What is f(−2)
-3
3
-5
5
4
Multiple Choice
f(x)=x2+1
What is f(2x)
4x2+1
2x2+1
2x+1
5
5
Multiple Choice
Describe the transformation from y=f(x) to y=f(x+2)
Translation 2 right
Translation 2 up
Translation 2 left
Translation 2 down
6
Multiple Choice
Describe the transformation from y=f(x) to y=f(x+2)
Translation 2 right
Translation 2 up
Translation 2 left
Translation 2 down
7
Multiple Choice
Describe the transformation from y=f(x) to y=f(x)+2
Translation 2 right
Translation 2 up
Translation 2 left
Translation 2 down
8
Multiple Choice
Describe the transformation from y=f(x) to y=2f(x)
Stretch parallel to y-axis SF 2
Stretch parallel to y-axis SF 0.5
Stretch parallel to x-axis SF 2
Stretch parallel to x-axis SF 0.5
9
Multiple Choice
Describe the transformation from y=f(x) to y=f(2x)
Stretch parallel to y-axis SF 2
Stretch parallel to y-axis SF 0.5
Stretch parallel to x-axis SF 2
Stretch parallel to x-axis SF 0.5
10
Multiple Choice
What will the coordinate (2,1) become after this transformation
from y=f(x)
to y=f(2x)+3
(4,-2)
(4,4)
(1,-2)
(1,4)
11
Multiple Choice
What will the coordinate (6,5) become after this transformation
from y=f(x)
to y=2f(21x+1)
(6,5)
(10,10)
(4,10)
(13,10)
12
Multiple Choice
What will the coordinate (-2,3) become after this transformation
from y=f(x)
to y=2f(31x+1)−1
(-1,5)
(-9,4)
(-9,5)
(-1,4)
13
14
15
16
17
18
Fill in the Blanks
Type answer...
19
Fill in the Blanks
Type answer...
20
Fill in the Blanks
Type answer...
21
22
23
In your books sketch the above functions
24
25
26
27
Multiple Choice
Solve
∣3x−1∣=5
x=2 and x=−34
x=2
x=−34
x=−2 and x=43
28
Multiple Choice
Solve
6x−1=3
x=24 and x=12
x=24 and x=−12
x=24
x=−24 and x=12
29
IAL Edexcel P3 Modulus Function
LO: To be able to transform functions in the form f(x)
To be able to draw Modulus Functions
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