
1.5 Quizizz Lesson
Presentation
•
Mathematics
•
9th - 12th Grade
•
Medium
+5
Standards-aligned
Hannah Wiley
Used 1+ times
FREE Resource
17 Slides • 15 Questions
1
This lesson is a part of the Unit 1 Practice Problems Rehearse grade. This will be graded for completion.
Use the slides to help you understand and answer the questions.
2
Absolute Value symbol: |x| (two straight lines)
|-4| = 4 (because -4 is 4 steps away from 0)
Any negative input becomes positive, because distance has to be positive.
3
When there is a negative in front of the absolute value sign we say we are taking the opposite of the absolute value.
|5| --> The absolute value of 5.
|5| = 5
-|5| --> The opposite of the absolute value of 5.
-|5| = -5
|-5| --> The absolute value of negative 5.
|-5| = 5
-|-5| --> The opposite of the absolute value of negative 5.
-|-5| = -5
4
The absolute value of a number is the number of spaces from zero.
5
Multiple Choice
|-8| = ?
8
-8
6
7
Graph the Absolute Value Function
How to type the absolute value sign on Desmos?
8
9
10
Multiple Choice
What is the vertex of the given Absolute Value Graph?
(-2, -3)
(-3, -2)
(0, -1)
(0, 0)
11
Multiple Choice
State the domain and range of given Absolute Value Graph.
Domain: All Real Numbers ; Range: y > 3
Domain: All Real Numbers ; Range: y < 3
12
13
h-left or right
14
a Compresses or stretches the graph vertically (Graph will Push TO and Pull AWAY from the X-axis)
h Translates the graph of the absolute value function either to the left (+h) or right (-h) !
k Translates the graph of the absolute value function either to the up (+k) or down (-k) !
15
If "a" is positive the function opens up
If "a" is negative, it is a reflection, meaning it opens down
"a" is the slope of the branches of the graph
The larger the "a" value, the more narrow it is
16
"h" is a horizontal translation
if |x - h| move the graph to the right "h" units
if | x + h| move the graph to the left "h" units
17
"k" is a vertical translation
if "k" is positive it moves up
if "k" is negative it moves down
18
reflection
vertical stretch by 2
horizontal translation 7 units left
vertical translation 3 units down
19
either the highest or the lowest point on the graph
has the coordinates (-h, k) the opposite of h and k
20
h = -3
k = 7
vertex (-h, K)
The vertex is located at (3, 7)
21
Multiple Choice
What is the value of h?
f(x) = |x + 4| - 2
-4
-2
4
2
22
Open Ended
What is the value of k?
f(x) = 4|x +2| - 3
23
Multiple Choice
Which function defines the graph?
f(x) = |x - 4| + 3
f(x) = |x - 3| + 4
f(x) = |-x + 4| + 3
f(x) = |x + 4| + 3
24
Multiple Choice
Write an absolute value function given the following transformations:
Vertical Stretch of 2
Horizontal shift left 1 unit
Vertical shift down 9 units
f(x) = |2x + 1| - 9
f(x) = |2x - 1| - 9
f(x) = 2|x + 1| - 9
f(x) = 2|x - 1| - 9
25
Multiple Choice
Describe how the graph y=∣x−3∣ would change from the parent graph of y=∣x∣ .
The graph would move up 3.
The graph would move down 3.
The graph would move 3 to the left.
The graph would move 3 to the right.
26
Multiple Choice
Describe how the graph y=∣x∣+18 would change from the parent graph of y=∣x∣ .
The graph would move up 18.
The graph would move down 18.
The graph would move 18 to the left.
The graph would move 18 to the right.
27
Multiple Choice
Describe how the graph y=∣x−9∣ would change from the parent graph of y=∣x∣ .
The graph would move up 9.
The graph would move down 9.
The graph would move 9 to the left.
The graph would move 9 to the right.
28
Multiple Select
Describe how the graph y=∣x+1∣−5 would change from the parent graph of y=∣x∣ .
The graph would move up 5.
The graph would move down 5.
The graph would move 1 to the left.
The graph would move 1 to the right.
29
Multiple Select
Describe the transformation from the Absolute Value Parent Function. Select all that apply.
translate 4 right
translate 4 down
Vertical compression by factor 1/5
Vertical stretch by factor of 5
Horizontal stretch by factor of 5
30
Multiple Choice
Write an absolute value function given the following transformations:
Vertical Stretch of 2
Horizontal shift left 1 unit
Vertical shift down 9 units
f(x) = |2x + 1| - 9
f(x) = |2x - 1| - 9
f(x) = 2|x + 1| - 9
f(x) = 2|x - 1| - 9
31
Multiple Choice
Which of the following equations matches the graph?
y=∣x−3∣+2
y=−∣x−3∣+2
y=∣x+3∣+2
y=∣x+3∣−2
32
Multiple Select
What is the equation of the graph below?
y = - | x + 2| + 4
y = | x - 2| - 4
y = - | x - 2| + 4
y = | x - 2 | + 4
This lesson is a part of the Unit 1 Practice Problems Rehearse grade. This will be graded for completion.
Use the slides to help you understand and answer the questions.
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