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Solving Linear Inequalities
Chapter 4 Section 1 Solving Linear Inequalities
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Inequalities > greater than ≥ greater than or equal to
< less than ≤ less than or equal to
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Practice True/False 4 > 7 2 > 9 3 ≥ 3 5 < 7 6 ≤ 3
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Inequality Linear inequality in one variable Solving an Inequality
Placing an inequality symbol between a linear expression (mx + b) and a constant Solving an Inequality Finding the set of numbers that make the inequality true. Theses numbers are called solutions and satisfy the inequality.
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Sample of Inequalities
3x – 5 > -17 2x – 4 < x + 5
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Solve like an Equation Just remember: If you multiply or divide by a negative number, point the inequality symbol the other way.
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Solve the equality 3x – 5 > - 17 -2x – 4 < x + 5
Graph the solutions on the number line.
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Solve and graph the solution set
2x + 5 < 17 18x + 45 ≥ 12x – 8 8(x + 1) ≤ 7(x + 5) + x
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Unusual Solutions Sets
2(x + 4) > 2x + 3 x + 7 ≤ x - 2
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Summary Inequality Symbols Inequality Solutions Solving inequalities
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