
SOLVING ABSOLUTE VALUE EQUATIONS
Presentation
•
Mathematics
•
10th - 12th Grade
•
Practice Problem
•
Medium
+1
Standards-aligned
Amber Drake
Used 77+ times
FREE Resource
7 Slides • 10 Questions
1
SOLVING ABSOLUTE VALUE EQUATIONS
Copy ALL these notes down to be uploaded later.
2
Absolute Value is the distance from zero.
**ALWAYS POSITIVE**
Distance is NEVER negative (for example: when you travel, you always travel in positive miles... you NEVER say " I went negative 5 miles back home.)
3
Multiple Choice
4
Multiple Choice
What is the absolute value of |-26|.
26
-26
0
-20
5
Multiple Choice
What is the absolute value of |6|.
6
-6
0
undefined
6
Multiple Choice
What is the absolute value of |0|.
6
-6
0
undefined
7
EXAMPLE #1:
Evaluate the following if n= - 15/2 and p=3.
∣2n−p∣+4
Watch video for full explanation.
NO Decimals; only fraction answers
8
EXAMPLE #2:
Evaluate the following if n= - 15/2 and p=3.
−∣∣p3∣∣−n
Watch video for full explanation.
NO Decimals; only fraction answers
9
SOLVING AN ABSOLUTE VALUE EQUATION
STEP 1: Get absolute value on one side of equal sign by itself.
STEP 2: Split into 2 equations (one for positive answer and one for negative)
STEP 3: Solve each of the equations.
STEP 4: Write answer in set notation.
(next slide/video walks you through these steps)
10
11
Multiple Choice
∣ 2x + 9 ∣ = 15
{3}
{ -6,3}
{ -12,3}
{ -12,6}
12
Multiple Choice
−2|−2r − 4| = -12
{5,1}
{-5,1}
{-5}
No Solution
13
Multiple Choice
14
Get Absolute Value by itself and then watch video.
∣3x−2∣+8=1
15
Multiple Choice
16
Fill in the Blank
solve for z.
|3z|+1=10
17
Fill in the Blank
Solve for p
-6|-2p - 7| = -18
SOLVING ABSOLUTE VALUE EQUATIONS
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