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NAME DATE PERIOD 66 Skills Practice Solving Inequalities Involving Absolute Value Match each open sentence with the graph of its solution set. a. 2. X 5 3 a Lesson 66 873949 Alg1 CH06 EP3 1. X 2 c
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To fill out solving inequalities involving absolute, you can follow these steps:
01
Identify the absolute value expression: Begin by locating the absolute value expression within the inequality. This will typically be represented by |x| or |y - z|.
02
Set up two separate equations: Create two separate equations, one with a positive sign and one with a negative sign before the absolute value expression. For example, if the absolute value expression is |x|, you would create the equations x = (original expression) and -x = (original expression).
03
Solve each equation separately: Solve each of the equations created in the previous step separately, considering both positive and negative solutions. This may involve simplifying expressions, combining like terms, or using algebraic manipulations.
04
Determine the solution set: Combine the solutions obtained from each equation to determine the solution set for the original absolute value inequality. This can be done by looking for overlapping or intersecting regions on the number line.
05
Check for extraneous solutions: After obtaining the solution set, it is essential to check if any of the solutions obtained make the original absolute value inequality false. If there are any values that result in an inequality becoming untrue, they should be discarded as extraneous solutions.

Who needs solving inequalities involving absolute?

01
Students studying algebra: Solving inequalities involving absolute is a fundamental concept taught in algebra classes. It is important for students to understand how to solve these types of inequalities to progress in their mathematical studies.
02
Anyone dealing with mathematical modeling or optimization: Absolute value inequalities often arise in real-world scenarios where mathematical modeling or optimization is employed. These could include situations involving distance, time, profit, or any other variable that cannot be negative. Understanding how to solve absolute value inequalities is crucial in accurately representing and analyzing such scenarios.
03
Those preparing for standardized tests: Standardized tests, such as the SAT or ACT, often include questions that require solving absolute value inequalities. Familiarity with the solving techniques will enable test-takers to approach these questions with confidence and achieve better scores.
In conclusion, the process of solving inequalities involving absolute can be tackled by following the step-by-step approach outlined above. This skill is important not only for algebra students but also for individuals working with mathematical modeling or preparing for standardized tests.
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Solving inequalities involving absolute values is a process of finding the possible values of a variable that satisfy the inequality involving absolute value symbols.
Anyone who is working on math problems involving absolute value inequalities may need to solve and file their solutions.
To solve inequalities involving absolute values, one can isolate the absolute value expression on one side and then split the inequality into two separate inequalities without absolute values.
The purpose of solving inequalities involving absolute values is to find all possible values of the variable that satisfy the given inequality.
The solutions to the inequalities involving absolute values must be clearly stated along with the reasoning behind the steps taken to arrive at those solutions.
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