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Reflections.

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Presentation on theme: "Reflections."— Presentation transcript:

1 Reflections

2 Reflection Mirror image over the x axis or the y axis

3 Reflection Size does not change, shape may or may not change in orientation.

4 Reflected over y axis

5 Reflected over x axis

6 Reflected over y axis y coordinates stay the same

7 Reflected over y axis x coordinates are opposite

8 Reflected over x axis

9 Reflected over x axis x coordinates stay the same

10 Reflected over x axis y coordinates are opposite

11

12

13 Reflect over y axis

14 Reflect over x axis

15 A B C D

16 This Guy is a Jerk!

17 What do you notice about your new coordinates?
If reflecting over the y axis, the y coordinates will stay the same and the x coordinates will be opposite The same is true for reflecting over the x axis. The x coordinates will stay the same and the y coordinates will be opposite.

18 Write the coordinates of the new shape reflected over the x axis
Original Shape: A (-2, 5) B (-5, 5) C (-3, 2) Reflected Shape A’ ( , ) B’ ( , ) C’ ( , )

19 Write the coordinates of the new shape reflected over the y axis
Original Shape: A (-2, 5) B (-5, 5) C (-3, 2) Reflected Shape A’ ( , ) B’ ( , ) C’ ( , )

20 What if the shape is located on the line of reflection?

21 Reflect over the y axis

22 Reflect over the x axis

23 Reflecting Over Other Lines
x = 4 Note: When reflecting over a line that is not the x or y axis, we cannot use the opposite coordinate rule.

24 Reflecting Over Other Lines
y = -2 Note: When reflecting over a line that is not the x or y axis, we cannot use the opposite coordinate rule.

25 Closure What is the difference between a translation and a reflection?

26 Closure Is the resulting transformation of a shape similar or congruent?


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