CCGPS Analytic Geometry

Mike May, Jun 24, 2014

A collection of files produced by Walch publication Aligned with Common Core Georgia Performance Standards.

Table of Contents

  1. Chapter 1
    1. CCGPS AG 1.1.1 Example 1
    2. CCGPS AG 1.1.1 Example 3
    3. CCGPS AG 1.1.2 Example 2
    4. CCGPS AG 1.1.2 Example 3
    5. CCGPS AG 1.2.1 Example 3
    6. CCGPS AG 1.2.1 Example 4
    7. CCGPS AG 1.2.2 Example 2
    8. CCGPS AG 1.2.2 Example 4
    9. CCGPS AG 1.2.3 Example 3
    10. CCGPS AG 1.2.3 Example 4
    11. CCGPS AG 1.3.1 Example 3
    12. CCGPS AG 1.3.1 Example 4
    13. CCGPS AG 1.3.2 Example 1
    14. CCGPS AG 1.3.2 Example 3
    15. CCGPS AG 1.3.3 Example 1
    16. CCGPS AG 1.3.3 Example 2
    17. CCGPS AG 1.4.1 Example 2
    18. CCGPS AG 1.4.1 Example 4
    19. CCGPS AG 1.4.2 Example 1
    20. CCGPS AG 1.4.2 Example 2
    21. CCGPS AG 1.5.1 Example 1
    22. CCGPS AG 1.5.1 Example 2
    23. CCGPS AG 1.5.2 Example 1
    24. CCGPS AG 1.5.2 Example 2
    25. CCGPS AG 1.6.1 Example 1
    26. CCGPS AG 1.6.1 Example 2
    27. CCGPS AG 1.6.2 Example 2
    28. CCGPS AG 1.6.2 Example 4
    29. CCGPS AG 1.7.1 Example 2
    30. CCGPS AG 1.7.1 Example 3
    31. CCGPS AG 1.7.2 Example 1
    32. CCGPS AG 1.7.2 Example 4
    33. CCGPS AG 1.7.3 Example 2
    34. CCGPS AG 1.7.3 Example 3
    35. CCGPS AG 1.7.4 Example 1
    36. CCGPS AG 1.7.4 Example 3
    37. CCGPS AG 1.8.1 Example 4
    38. CCGPS AG 1.8.1 Example 5
    39. CCGPS AG 1.8.2 Example 3
    40. CCGPS AG 1.8.2 Example 4
    41. CCGPS AG 1.9.1 Example 1
    42. CCGPS AG 1.9.1 Example 2
    43. CCGPS AG 1.9.2 Example 2
    44. CCGPS AG 1.9.2 Example 4
    45. CCGPS AG 1.9.3 Example 1
    46. CCGPS AG 1.9.3 Example 3
    47. CCGPS AG 1.9.4 Example 3
    48. CCGPS AG 1.9.4 Example 4
    49. CCGPS AG 1.10.1 Example 1
    50. CCGPS AG 1.10.1 Example 2
    51. CCGPS AG 1.10.2 Example 1
    52. CCGPS AG 1.10.2 Example 2
    53. Graph of Cosine fromWrapping Function
    54. Graph of Cosine fromWrapping Function
  2. Chapter 2
    1. CCGPS AG 2.1.1 Example 1
    2. CCGPS AG 2.1.1 Example 3
    3. CCGPS AG 2.1.2 Example 1
    4. CCGPS AG 2.1.2 Example 3
    5. CCGPS AG 2.2.1 Example 2
    6. CCGPS AG 2.2.1 Example 4
    7. CCGPS AG 2.2.2 Example 1
    8. CCGPS AG 2.2.2 Example 3
    9. CCGPS AG 2.2.3 Example 2
    10. CCGPS AG 2.2.3 Example 3
  3. Chapter 3
    1. CCGPS AG 3.1.1 Example 3
    2. CCGPS AG 3.1.1 Example 5
    3. CCGPS AG 3.1.2 Example 1
    4. CCGPS AG 3.1.2 Example 2
    5. CCGPS AG 3.1.3 Example 2
    6. CCGPS AG 3.1.3 Example 4
    7. CCGPS AG 3.2.1 Example 1
    8. CCGPS AG 3.2.1 Example 2
    9. CCGPS AG 3.2.2 Example 1
    10. CCGPS AG 3.2.2 Example 2
    11. CCGPS AG 3.2.3 Example 1
    12. CCGPS AG 3.2.3 Example 2
    13. CCGPS AG 3.3.1 Example 1
    14. CCGPS AG 3.3.1 Example 3

1.

Chapter 1

  • 1. CCGPS AG 1.1.1 Example 1
  • 2. CCGPS AG 1.1.1 Example 3
  • 3. CCGPS AG 1.1.2 Example 2
  • 4. CCGPS AG 1.1.2 Example 3
  • 5. CCGPS AG 1.2.1 Example 3
  • 6. CCGPS AG 1.2.1 Example 4
  • 7. CCGPS AG 1.2.2 Example 2
  • 8. CCGPS AG 1.2.2 Example 4
  • 9. CCGPS AG 1.2.3 Example 3
  • 10. CCGPS AG 1.2.3 Example 4
  • 11. CCGPS AG 1.3.1 Example 3
  • 12. CCGPS AG 1.3.1 Example 4
  • 13. CCGPS AG 1.3.2 Example 1
  • 14. CCGPS AG 1.3.2 Example 3
  • 15. CCGPS AG 1.3.3 Example 1
  • 16. CCGPS AG 1.3.3 Example 2
  • 17. CCGPS AG 1.4.1 Example 2
  • 18. CCGPS AG 1.4.1 Example 4
  • 19. CCGPS AG 1.4.2 Example 1
  • 20. CCGPS AG 1.4.2 Example 2
  • 21. CCGPS AG 1.5.1 Example 1
  • 22. CCGPS AG 1.5.1 Example 2
  • 23. CCGPS AG 1.5.2 Example 1
  • 24. CCGPS AG 1.5.2 Example 2
  • 25. CCGPS AG 1.6.1 Example 1
  • 26. CCGPS AG 1.6.1 Example 2
  • 27. CCGPS AG 1.6.2 Example 2
  • 28. CCGPS AG 1.6.2 Example 4
  • 29. CCGPS AG 1.7.1 Example 2
  • 30. CCGPS AG 1.7.1 Example 3
  • 31. CCGPS AG 1.7.2 Example 1
  • 32. CCGPS AG 1.7.2 Example 4
  • 33. CCGPS AG 1.7.3 Example 2
  • 34. CCGPS AG 1.7.3 Example 3
  • 35. CCGPS AG 1.7.4 Example 1
  • 36. CCGPS AG 1.7.4 Example 3
  • 37. CCGPS AG 1.8.1 Example 4
  • 38. CCGPS AG 1.8.1 Example 5
  • 39. CCGPS AG 1.8.2 Example 3
  • 40. CCGPS AG 1.8.2 Example 4
  • 41. CCGPS AG 1.9.1 Example 1
  • 42. CCGPS AG 1.9.1 Example 2
  • 43. CCGPS AG 1.9.2 Example 2
  • 44. CCGPS AG 1.9.2 Example 4
  • 45. CCGPS AG 1.9.3 Example 1
  • 46. CCGPS AG 1.9.3 Example 3
  • 47. CCGPS AG 1.9.4 Example 3
  • 48. CCGPS AG 1.9.4 Example 4
  • 49. CCGPS AG 1.10.1 Example 1
  • 50. CCGPS AG 1.10.1 Example 2
  • 51. CCGPS AG 1.10.2 Example 1
  • 52. CCGPS AG 1.10.2 Example 2
  • 53. Graph of Cosine fromWrapping Function
  • 54. Graph of Cosine fromWrapping Function

1.1.

CCGPS AG 1.1.1 Example 1

Is the following transformation a dilation? Justify your answer using the properties of dilations.

[list=1] [*]Verify that shape, orientation, and angles have been preserved from the preimage to the image. [*]Verify that the corresponding sides are parallel. [*]Verify that the distances of the corresponding sides have changed by a common scale factor, [math]k[/math]. [*]Verify that corresponding vertices are collinear with the center of dilation, [math]C[/math]. [*]Draw conclusions. [/list]
– Walch Education, GeoGebra Materials Team

1.2.

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1.3.

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1.4.

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1.5.

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1.6.

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1.7.

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1.8.

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1.9.

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1.10.

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1.11.

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1.12.

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1.13.

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1.14.

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1.15.

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1.16.

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1.17.

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1.18.

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1.19.

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1.20.

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1.21.

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1.22.

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1.23.

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1.24.

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1.25.

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1.26.

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1.27.

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1.28.

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1.29.

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1.30.

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1.31.

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1.32.

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1.33.

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1.34.

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1.35.

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1.36.

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1.37.

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1.38.

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1.39.

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1.40.

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1.41.

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1.42.

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1.43.

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1.44.

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1.45.

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1.46.

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1.47.

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1.48.

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1.49.

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1.50.

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1.51.

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1.52.

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1.53.

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1.54.

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2.

Chapter 2

  • 1. CCGPS AG 2.1.1 Example 1
  • 2. CCGPS AG 2.1.1 Example 3
  • 3. CCGPS AG 2.1.2 Example 1
  • 4. CCGPS AG 2.1.2 Example 3
  • 5. CCGPS AG 2.2.1 Example 2
  • 6. CCGPS AG 2.2.1 Example 4
  • 7. CCGPS AG 2.2.2 Example 1
  • 8. CCGPS AG 2.2.2 Example 3
  • 9. CCGPS AG 2.2.3 Example 2
  • 10. CCGPS AG 2.2.3 Example 3

2.1.

CCGPS AG 2.1.1 Example 1

Find the sine, cosine, and tangent ratios for [math]\angle{A}[/math] and [math]\angle{B}[/math] in the triangle [math]\bigtriangleup{ABC}[/math]. Convert the ratios to decimal equivalents.

[list=1] [*]Find the length of the hypotenuse using the Pythagorean Theorem. [*]Find the sine, cosine, and tangent of [math]\angle{A}[/math]. [*]Find the sine, cosine, and tangent of [math]\angle{B}[/math]. [/list]
– Walch Education, GeoGebra Materials Team

2.2.

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2.3.

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2.4.

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2.5.

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2.6.

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2.7.

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2.8.

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2.9.

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2.10.

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3.

Chapter 3

  • 1. CCGPS AG 3.1.1 Example 3
  • 2. CCGPS AG 3.1.1 Example 5
  • 3. CCGPS AG 3.1.2 Example 1
  • 4. CCGPS AG 3.1.2 Example 2
  • 5. CCGPS AG 3.1.3 Example 2
  • 6. CCGPS AG 3.1.3 Example 4
  • 7. CCGPS AG 3.2.1 Example 1
  • 8. CCGPS AG 3.2.1 Example 2
  • 9. CCGPS AG 3.2.2 Example 1
  • 10. CCGPS AG 3.2.2 Example 2
  • 11. CCGPS AG 3.2.3 Example 1
  • 12. CCGPS AG 3.2.3 Example 2
  • 13. CCGPS AG 3.3.1 Example 1
  • 14. CCGPS AG 3.3.1 Example 3

3.1.

CCGPS AG 3.1.1 Example 3

A car has a circular turning radius of 15.5 feet. The distance between the two front tires is 5.4 feet. To the nearest foot, how much farther does a tire on the outer edge of the turning radius travel than a tire on the inner edge?

[list=1] [*]Calculate the circumference of the outer tire’s turn. [*]Calculate the circumference of the inside tire’s turn. [*]Calculate the difference in the circumference of each tire’s turn. [/list]
– Walch Education, GeoGebra Materials Team

3.2.

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3.3.

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3.4.

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3.5.

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3.6.

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3.7.

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3.8.

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3.9.

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3.10.

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3.11.

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3.12.

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3.13.

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3.14.

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Information