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Division Properties of Exponents

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Page 4 <strong>of</strong> 7GUIDED PRACTICEVocabulary Check ✓Concept Check ✓Skill Check ✓41. The expression a a6 can be simplified by using the ? property.x 82. Can be simplified? Explain your answer.y3Use the quotient <strong>of</strong> powers property to simplify the expression.3. 5 451 4. 7 65a m79 5. 126. a9m117. a 5 8. ( 8º 2) 9. 53 • 5 5x 10.7 • x239a( º 2)5xº2Use the power <strong>of</strong> a quotient property to simplify the expression.11. 1 2 5 12. 3 5 3 13. m5 2 14. 2 b 415. 5 4 º3 x16. 4 23 2 17. x 3 6 y 5 18. a 6b9 5PRACTICE AND APPLICATIONSSTUDENT HELPExtra Practiceto help you masterskills is on p. 804.EVALUATING EXPRESSIONS Evaluate the expression. Write fractions insimplest form.19. 5 653 20. 8 381 21. (º 693)( º 3) 22. 6º 3(9º 3)3323. 3º 4 24. 83 •58 25. 5 •5 26. 3 84 28 227. 6 2 3 28.º 2 3 3 29.º 3 5 2 30. 9 6 º15 4SIMPLIFYING EXPRESSIONS Simplify the expression. The simplifiedexpression should have no negative exponents.31. 4 32. x 431 33. 5x 5 34. x 3 1• x xa8 36. 37. º1 º2 m38.3 • m 9 5a5y3m239. 40. 41. 3 3 3(r 3 ) 4º6x 2 y2x 3 y 416xy 42. (r3 ) 8 º35. x 5 • x12xy3 xy 2 3xy22xy • º 34xy–– 1xSTUDENT HELPHOMEWORK HELPExample 1: Exs. 19–50Example 2: Exs. 19–48Example 3: Exs. 31–50Example 4: Exs. 51–59Example 5: Exs. 60, 613 3y43. 4 x2x y• 5 x2 y5º8y 28 b 244. 36 a 6 •aba º1b 23 2 4 6x º2 y 246. • xyº345. 16 x7x y4y• x y(4x 2 y) 8 xy º2xy25x 2xy47. • 48. º3 y 2 (2xy 3 ) º2º2 y 4 º2 4xy • xyx 5 3x º1 2xº 1y º1 y 2y º3466 Chapter 8 <strong>Exponents</strong> and Exponential Functions

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