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This system scholars desire; the point of interest lecturers wish! Glencoe Algebra 2 is a key application in our vertically aligned highschool arithmetic sequence built to assist all scholars in achieving a greater realizing of arithmetic and enhance their arithmetic rankings on today’s high-stakes tests.

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2. (Lesson 1-1) 78. c2 - ab 77. a - [b(a - c)] 79. GEOMETRY The formula for the surface area S of a regular pyramid 1 P + B, where P is the perimeter of the base, is the slant is S = _ 2 nÊV“ height, and B is the area of the base. Find the surface area of the square pyramid at the right. (Lesson 1-1) xÊV“ PREREQUISITE SKILL Identify the additive inverse for each number or expression. (Lesson 1-2) 80. 5 1 81. _ 4 26 Chapter 1 Equations and Inequalities 82. -3x 83. 5 - 6y 1-4 Solving Absolute Value Equations Main Ideas • Evaluate expressions involving absolute values.

Solve x ≥ 3. Graph the solution set on a number line. An absolute value inequality can be solved by rewriting it as a compound inequality. Absolute Value Inequalities Symbols For all real numbers a and b, b > 0, the following statements are true. 1. If a < b, then -b < a < b. 2. If a > b, then a > b or a < -b Examples If 2x + 1 < 5, then -5 < 2x + 1 < 5 If 2x + 1 > 5, then 2x + 1 > 5 or 2x + 1 < -5. These statements are also true for ≤ and ≥, respectively. com Lesson 1-6 Solving Compound and Absolute Value Inequalities 43 EXAMPLE Solve a Multi-Step Absolute Value Inequality Solve 3x - 12 ≥ 6.

Seven more than the product of a number and 10 19. four less than the square of a number 20. the product of the cube of a number and -6 21. five times the sum of 9 and a number 22. twice the sum of a number and 8 Write a verbal expression to represent each equation. 23. x - 5 = 12 24. 2n + 3 = -1 25. y2 = 4y 26. 3a3 = a + 4 Name the property illustrated by each statement. 27. If [3(-2)]z = 24, then -6z = 24. 28. If 5 + b = 13, then b = 8. 29. If 2x = 3d and 3d = -4, then 2x = -4. 30. If y - 2 = -8, then 3(y - 2) = 3(8).

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