Solve inequality example

    • [DOC File]Solving Inequalities - LCPS

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      Example 5 Solve the inequality. Example 6 Solve the inequality. Solving Combined Inequalities. Keep the variable in the middle. Work with all three expressions at the same time. Example 7 Solve the inequality. Example 8 Solve the inequality. Example 9 Solve the inequality. Example 10 If …

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    • Solving Inequalities (video lessons, examples, solutions)

      Example: -5≤ x ≤ 7 is the same as x ≥ -5 and x ≤ 7 . Example: Solving Compound Inequalities (and/or) Solve the following compound inequalities and graph the solution on the number line. –4 < r –5 ≤ -1 b. 4v + 3 < -5 or –2v + 7 < 1. Step 1: Isolate the variable r Step 1: Isolate the variable v

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    • [DOC File]Solving Inequalities - Weebly

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      For 3x – 5 = 16, the only solution is x = 7. When we have an inequality to solve (greater than, less than, greater than or equal to, or less than or equal to) we have a range of numbers that can be a solution. In that range there is an infinite amount of possible numbers that make the inequality true. Example: x > 3 We know 4 is greater than 3.

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    • [DOC File]Solving and Graphing Inequalities

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      Feb 19, 2020 · Done the same way you solve equations. Exception: when you . multiply. or . divide. both sides of an inequality by a . negative. number, you must . change. the direction of the inequality symbol. Example: Solving Inequalities Using Addition/Subtraction. Solve the following inequalities and graph the solution on the number line. y + 3 > 5 b. x ...

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    • [DOC File]Chapter 1 Equations and Inequalities

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      To solve an inequality is to find the set of numbers, called the solution set that make. the inequality true. For example, the solution set of the inequality x ( 1 include all. numbers greater than 1. It is represented on the number as the thick line segment.

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    • [DOC File]Aim: How do we solve

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      For 3x – 5 = 16, the only solution is x = 7. When we have an inequality to solve (greater than, less than, greater than or equal to, or less than or equal to) we have a range of numbers that can be a solution. In that range there is an infinite amount of possible numbers that make the inequality true. Example: x > 3 We know 4 is greater than 3.

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