How to solve inequality equations
[DOC File]Solving Two-Step Equations
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In summary, the only difference between solving a rational inequality and a polynomial inequality is that there are additional critical values that result in division by zero, and you never include these additional values as part of the solution, even if it is a ( or ( inequality. Solve the related equations (-2x + 10)/(x – 3) = 0 and x – 3 ...
[DOC File]Solving and Graphing Inequalities
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When solving inequalities that involve more than one operation, work backward to undo the operations, just as when you solve multi-step equations. Remember to reverse the inequality symbol if you multiply or divide each side of an inequality by a negative number, as in example 2. Example 1 Example 2
Quadratic Inequalities – Explanation & Examples
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 ...
[DOC File]CHAPTER 2: FUNCTIONS, EQUATIONS, AND INEQUALITIES
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Put each inequality into slope-intercept form and graph the boundary line for each inequality. Use a dashed line for and a solid line for ≤, ≥. Shade the region that is true for each inequality. The solutions are all of the ordered pairs in the region that is shaded by all of the inequalities. Example: Solve by graphing x – 3y > –6
[DOC File]Solving and Graphing Inequalities
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Write and solve the inequality. Solving Inequalities . is the same as solving an equation. You use the same steps as equations, but the only difference is if you multiply or divide by a negative number you must . FLIP. the inequality sign so the opening goes the other way. Remember
[DOC File]Linear Equations - Math Motivation
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Solve . RADICAL EQUATIONS. A radical equation is an equation in which variables appear in one or more radicands. The Principle of Powers. For any positive integer n: Example: Solve . EQUATIONS WITH ABSOLUTE VALUE. Example: Solve . SOLVING LINEAR INEQUALITIES. LINEAR INEQUALITIES. PRINCIPLES FOR SOLVING INEQUALITIES. For any real numbers a, b, c:
[DOC File]Chapter 1 Equations and Inequalities
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THE ONE DIFFERENCE BETWEEN SOVING EQUATIONS AND INEQUALITIES. When you multiply or divide on both sides by a negative number, you must turn the inequality around. 8 – 3x < 17 -8 -8 - 3x < 9-3 -3 * Dividing both sides by -3, you must turn the inequality around. It changes from < to >. x > -3. Solve and Graph:
[DOC File]Solving Inequalities
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THE ONE DIFFERENCE BETWEEN SOVING EQUATIONS AND INEQUALITIES. When you multiply or divide on both sides by a negative number, you must turn the inequality around. 8 – 3x < 17 -8 -8 - 3x < 9-3 -3 * Dividing both sides by -3, you must turn the inequality around. It changes from < to >. x > -3. Solve and Graph:
[DOC File]Inequalities & Word Problems
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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 , find a and b so that . 1.6 Equations and Inequalities ...
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