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Linear Inequalities Solution to inequality in one variable – interval on number line Solution to inequality in two variables – points in the plane Graph.

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Presentation on theme: "Linear Inequalities Solution to inequality in one variable – interval on number line Solution to inequality in two variables – points in the plane Graph."— Presentation transcript:

1 Linear Inequalities Solution to inequality in one variable – interval on number line Solution to inequality in two variables – points in the plane Graph equation Use solid line or curve if ≤ or ≥. Use dashed if < or >. Test a point to see if it belongs or not. Shade appropriate region. Solution to system of inequalities in two variables – overlap Do above steps for each inequality. The shaded overlap is the solution, all points that satisfy all inequalities.

2 Example 1 4 2 2 6 Does (0, 0) satisfy the inequality?

3 Example 2 Intersections? Does (0, 0) satisfy first inequality?
4 2 2 6 Does (0, 0) satisfy first inequality? So every point in the region with (0, 0) is Does (0,0) satisfy second inequality?

4 Example 3 Intersection? 80 60 40 Corner Points: 20 80 100

5 Example 4 Intersections? 8 6 4 Corner Points: 2 8 10

6 Example 5 Intersection? Corner Points: 60 50 40 30 20 10 20 40 60 80
100


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