Absolute value equations and inequalities pdf

    • [DOC File]Algebra Support – Solving Absolute Value Equations and ...

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      Algebra Support – Solving Absolute Value Equations and Inequalities – Review Author: Rebecca Folsom Last modified by: Becky and Page Created Date: 11/7/2013 6:28:00 AM Company: GUHSD Other titles: Algebra Support – Solving Absolute Value Equations and Inequalities – Review

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    • [DOC File]Solving Inequalities - LCPS

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      Absolute Value Equations & Inequalities. Since absolute value represents distance, it can never be negative. When solving for |a| = b, 2 solutions a = b and a = -b. When solving for |a| < b, solving for –b < a < b. When solving for |a| > b, solving for a < -b or a > b. Example: Solving Absolute Value Equations. Solve the following equations.

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    • [DOC File]Solving Absolute Value Equations

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      Absolute Value Inequalities. Solving absolute value inequalities combine the strategies you used in: 1) Solving and Graphing Compound Inequalities 2) Solving Absolute Value Equations. Every absolute value inequality is a compound inequality. The 2 separate inequalities come from when you split the inequality once the absolute value is isolated.

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    • [PDF File]Activity overview:

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      Absolute Value Equations (TI-Nspire technology) — 12944 Problem 1 – Solving absolute value equations. Review the definition of absolute value: The absolute value of a number is its distance from zero. Discuss the examples on pages 1.2 and 1.3. You may wish to complete a few additional examples with the whole class. If students have not used the

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    • [DOC File]Solving Absolute Value Equations

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      7 Absolute Value Inequalities. Solving absolute value inequalities combine the strategies you used in: 1) Solving and Graphing Compound Inequalities 2) Solving Absolute Value Equations. Every absolute value inequality is a compound inequality. The 2 separate inequalities come from when you split the inequality once the absolute value is isolated.

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    • [DOC File]Linear Equations - What is the Value of Algebra?

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      When solving absolute value inequalities of the form (Algebraic Expression(< k, where k is some positive real number, simply rewrite this as -k < Algebraic Expression < k. Then solve. NOTE: This same procedure applies to ( absolute value inequalities. Example: Solve (x -2(< 3 (x -2(< 3 may be rewritten as -3 < x-2 < 3. Now solve this-3 + 2 < x ...

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