body{margin:0;} noscript{z-index: 10000; position: fixed; display: block; height: 100%; width: 100%; background: #fff;} noscript .fa{font-size: 40px; display:block; color: #daa520;} noscript div{margin-top: 6%; padding-left: 20px; padding-right: 20px; text-align: center;} ! You must have JavaScript enabled to use this site.

Big Ideas Math Integrated I, 2016

BI

Big Ideas Math Integrated I, 2016 View details

Chapter Review

Continue to next subchapter

Exercise 29 Page 96

Absolute values are always non-negative.

Solution: All real numbers.
Graph:

Practice makes perfect

All absolute value expressions are greater than or equal to zero. It follows then that any absolute value expression is greater than all negative numbers.

|9-2j|+10≥ 2 ⇒ |9-2j|≥-8 This means any value of j will satisfy the inequality. Therefore, there are infinitely many solutions and the solution set is the set of all real numbers. The graph of this inequality is a line containing all values on the number line.

Subchapter links

1 Writing and Graphing Inequalities p.94

2 Solving Inequalities Using Addition or Subtraction p.94

3 Solving Inequalities Using Multiplication or Division p.95

4 Solving Multi-Step Inequalities p.95

5 Solving Compound Inequalities p.96

6 Solving Absolute Value Inequalities p.96