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Percent of Change pages 207–209 Exercises %; increase

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Presentation on theme: "Percent of Change pages 207–209 Exercises %; increase"— Presentation transcript:

1 Percent of Change pages 207–209 Exercises 12. 14.4%; increase
ALGEBRA 1 LESSON 4-4 pages 207–209  Exercises 1. 50%; increase %; decrease 3. 25%; increase 4. 20%; decrease %; increase 6. 25%; decrease 7. 25%; increase 8. 20%; increase %; increase %; increase %; decrease %; increase 13. 39% 14. 60% ft cm g in. cm2, cm2 mi2, mi2 in.2, in.2 km2, km2 in.2, in.2 km2; km2 25. 25% 26. 25% % % 29. a. 48 cm3 b cm3 c cm3 d cm3 e. 55% 30. 23%; decrease 31. 22%; decrease 1 3 1 3 4-4

2 44. Answers may vary. Sample: Joan bought shoes for $10.
Percent of Change ALGEBRA 1 LESSON 4-4 %; increase %; increase 34. 4%; increase 35. 3%; decrease 36. 56%; decrease 37. 9%; decrease 38. 17%; increase 39. 2% 40. 19% 41. 1 mm 42. no; 16% increase but a 14% decrease 43. no; increases to $70.40 but decreases to $63.36 44. Answers may vary. Sample: Joan bought shoes for $10. Sarah bought the same shoes 3 days later for $7. What was the percent change? 30% decrease cm2, 25.5 cm2 mi2, 59.6 mi2 in.2, 54.3 in.2 48. a. 100% b. 100% c. 50% d. 50% 49. 11% 50. 34% 51. Answers may vary. Sample: Use the greatest possible error to calculate the maximum, minimum, and measured areas. Find the amounts by which the maximum and minimum differ from the measured area. Divide the greater difference by the measured area. 4-4

3 52. Jorge found the change of $5 but divided by the final price
Percent of Change ALGEBRA 1 LESSON 4-4 52. Jorge found the change of $5 but divided by the final price instead of the original price. 53. a. 9%, 3% b. Answers may vary. Sample: The larger a measure, the smaller is the percent error. 54. Yes; > 3 (48.7) = 146.1, and %. 55. a. 21% b. 21% c. 21%; answers may vary. Sample: 1.1a • 1.1a = 1.21a2, which is 21% greater than a • a = a2. Relationship between % increase of side and area of the square doesn’t depend on the side length. 56. C 57. I 58. A 59. [2] perimeter of softball diamond: 4(60) = 240, perimeter 240 ft, side of baseball diamond: 1.5(60) = 90, side 90 ft, perimeter of baseball diamond: 4(90) = 360, perimeter 360 ft, % of increase = = 50%; area of softball diamond: 60(60) = 3600, area 3600 ft2, area of baseball diamond: 90(90) = 8100, area 8100 ft2, percent of increase = = 125% OR computation that gives same results 148.3 – 48.7 48.7 360 – 240 240 8100 – 3600 3600 4-4

4 [1] appropriate methods, but with one
Percent of Change ALGEBRA 1 LESSON 4-4 67. q –17 68. x –1 [1] appropriate methods, but with one computational error OR finds only one % of increase 60–65. Equations may vary. = , 7% = , 87% = , 179.5 63. = , 300% = , 1.7 = , 37.2 66. n < > > x 100 5 67 x 100 13 15 44 100 79 x x 100 96 32 0.2 100 x 834 266 100 x 14 1 15 4-4


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