
BIM ALG1 2.6 Solving Absolute Value Inequalities
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Mathematics
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9th - 12th Grade
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Hard

Steven Sypkens
Used 6+ times
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13 Slides • 0 Questions
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BIM ALGEBRA 1 2.6 Solving Absolute Value Inequalities
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Remember
1) Absolute Value cannot be negative!
2) There are always two statements!
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Example 1:
|x+7|<2
What do we do?
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x+7<2..........and ----------x+7>-2
Solve on your table.
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x+7<2 and x+7>-2
x+7-7<2-7 and x+7-7>-2-7
x<-5 and x>-9
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x<-5 and x>-9
This was originally a Less Than Problem or a Less AND Problem. The graph will be an AND graph.
0-----------0
-----|------------|----
-9 .............. -5
--
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Ex 2: |2x-1|>5
What do we do with this problem?
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|2x-1|>5
2x-1>5 ....................2x-1<-5
2x-1+1>5+1..............2x-1+1<-5+1
2x>6...........................2x<-4
2x/2>6/2....................2x<-4/2
x>3.................................x-2
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This was originally a GreatOR Than Problem. The graph will be an OR graph.
<-----0***************0---->
-----|--------------|----
-2....................-3
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Ex 3. |3x+7|<0
This is saying that the absolute value is negative which we know is not possible. NO SOLUTIONS
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EX4. |3x+7|>0
All absolute value problems are greater than zero by definition.
Infinite Solutions
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Quizizz Practice Good thru Friday!
joinmyquiz.com
Code 26639240
13
Homework is P91: 3-39 every third problem.
There will be a quizizz practice to work available all week.
BIM ALGEBRA 1 2.6 Solving Absolute Value Inequalities
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