Absolute Value Equations & Inequalities Notes PDF
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These notes cover various concepts related to absolute value equations and inequalities. The examples demonstrate different ways of solving problems involving absolute value equations. The text contains questions.
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[Chapter 1.7 Absolute Value Equations & Inequalities NOTES] Remember that the **absolute value** of a number is the \_\_\_\_\_\_\_\_\_\_\_\_\_\_\_the number is from 0 on a number line. It is written as **\|*x*\|.** Absolute value is **always \_\_\_\_\_\_\_\_\_\_\_\_**. Ex: \|-5\| = \_\_\_\_\_\_ be...
[Chapter 1.7 Absolute Value Equations & Inequalities NOTES] Remember that the **absolute value** of a number is the \_\_\_\_\_\_\_\_\_\_\_\_\_\_\_the number is from 0 on a number line. It is written as **\|*x*\|.** Absolute value is **always \_\_\_\_\_\_\_\_\_\_\_\_**. Ex: \|-5\| = \_\_\_\_\_\_ because it is \_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_\_. **[1.7.1 Solve a simple absolute value equation ]** ![](media/image7.png) **EXAMPLE \#1: \|** *x - 5* \| = 9 **[1.7.2 Solve an absolute value equation ]** ![](media/image8.png) **EXAMPLE: \|*g* - 2\| = 7** **[1.7.4 Solve an inequality of the form \|ax + b\| \>c ]** ![](media/image1.png) ***EXAMPLES ON NEXT PAGE*** 7*.* ![](media/image3.png) 8*.* 9*.* ![](media/image3.png)