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  • absolute value equations worksheet answers

    • Solving Absolute Value Equations

      [DOC File]https://5y1.org/info/absolute-value-equations-worksheet-answers_1_3cdb61.html

      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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    • Alg2X – UNIT 2

      [DOC File]https://5y1.org/info/absolute-value-equations-worksheet-answers_1_bd325a.html

      Absolute Value Functions – Graphs, Translations, Reflections 2.9 pp.161-163 # 2-6, 19-24, 27-29, 33, 36 10 Review pp. 78 #36-46, 53-54, p. 169 #47-56, 58 or a worksheet 11

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    • Parent Function Worksheet 1

      [DOC File]https://5y1.org/info/absolute-value-equations-worksheet-answers_1_899dc8.html

      Absolute Value—reflected over the x axis and translated down 3. Radical—vertical compression by a factor of & translated right . Linear---vertical stretch of 8 and translated up 2. Cubic—translated left 1 and up 9. Rational ---reflected over the x axis, translated down 3

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    • Algebra 2: Unit 1

      [DOC File]https://5y1.org/info/absolute-value-equations-worksheet-answers_1_9ac097.html

      Section 3: Write the EQUATIONS for described shifts and parent function. Absolute Value; Up 7 and Left 3 1. _____ Quadratic; Reflects and Right 9 2. _____ Absolute Value; Down 4 and Right 1 3. _____ Quadratic; Down 2, Reflects, Vertical shrink of 1/6 . 4. _____ Absolute Value; Right 6, Vertical stretch of 2 5. _____ Absolute Value; Right 9 and ...

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    • Solving Inequalities

      [DOC File]https://5y1.org/info/absolute-value-equations-worksheet-answers_1_7d1a60.html

      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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