1. How far apart are these points?

2. A (6,4) B (6,0) A B 4 units

3. C (5,-6) D (0,-6) C D 5 units

4. How far apart are these two points? C (-4,3) D (-4,-5) C D

5. How Far apart are these two points?  (6,0) (-4,0)  ( 9, 5) (9, 4)  (-2, 5) (6, 5)  (-8, 9) (-2, 9)  (4, 0) (7, 0)  (-5, -9) (-4, -9)

6. E (0,4) F (6,4) F E 6 units

7.  What is the distance between (2,-3) and (0,-3)?  What is the distance between (0,9) and (0,-4)?  What is the distance between (4, 6) and (7,6)?  What is the distance between (-5, -7) and (-5, -4)?

8. Which of the following coordinate pairs has a distance that is 8 units long? a. (0,-4) (-4, -4) b. (-3,6) (-3, 0) c. (0,-5) (8, -5)

9. What is Perimeter of a rectangle with the points (-8,-4) (3,-4) (-8, 5) (3,5)

10. Which of the following coordinate pairs has a distance that is 12 units? a. (-8,-4) (-8, 5) b. (-2,-4) (-3, -4) c. (-4,-5) (8, -5)

11. Which of the following coordinate pairs has a distance of 9 units? a. (-8,-4) (-8, 5) b. (-2,-4) (-3, -4) c. (-4,-5) (8, -5)

12. What is Perimeter of a rectangle with the points (5, 6) (5,-2) (12, 6) (12,-2)

13. In this part of the lesson you will learn to graph and solve real- world problems by using a coordinate plane.

14. F (-8,-4) G (3,-4) FG Distance is 11

15. Key School Home Pond Car Tennis Court (-6,6) (4,3) (-6,-6) (4,-4) (-3,3)

16. (4,3) (-3,3) What is the distance between home and the tennis courts?

17. (4,3) (4,-4) What is the distance between home and the car?

18. (-3,6) (-3,3) (4,3) What is the distance between the school and home if you pass by the tennis courts?

19. Using the map of the community below, what is the distance between the tennis court and the car? Pretend the grid lines are roads and you must stay on them – no driving diagonally. Key School Home Pond Car Tennis Court A) 11 units B) 21 units C) 24 units D) 9 units

20. Key School Home Pond Car Tennis Court Using the map of the community below, what is the distance between the tennis court and the pond?