Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power...

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Transformation Investigation Fischer

Transcript of Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power...

Page 1: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

Transformation Investigation

Fischer

Page 2: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid transformation. Visit the links in

the slide for additional practice.

1. The four types of transformations are: ______,_______,_______ and _______.

2. Dilations are a NON-RIGID transformation. NON-RIGID means:___________________

CLICK THE CLIPART TO PRACTICE THE DIFFERENT TRANSFORMATIONS VIA XL MATH

Page 3: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

3. A _______ ‘slides’ an object a fixed distance in a given direction. The original

object has the same____ and ____.

Page 4: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

4. The RULE to Map the pre-image ABCD to image A’B’C’D’ is (X ) (Y )

Page 5: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

5. A ______ is a rigid transformation that turns a figure about a point called the ____ of rotation.

Page 6: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

6. This rotation is ____degrees counterclockwise

Page 7: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

7. An object and it’s ____ have the same size and shape but they face ___ directions.

CLICK THE PICTURE ABOVE TO PLAY A MINI GAME ON THIS TRANSFORMATION

Page 8: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

8. The DISTANCE between the point to the ___ ___ ____ is the same as the distance from the point to the ___ ____ _____

Page 9: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

A DILATION is a transformation that produces an image that is the SAME shape

as the original BUT DIFFERENT SIZE.

Dilations can create a STRETCH or a SHRINK.9. If the point (4, 8) is dilated by (.5x,.5y) the NEW ordered pair is __________

Page 10: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

REVIEW THE SLIDE

Click the IMAGE to play the FREE version to review transformations.

Page 11: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

TEST YOUR SKILLS10.

Page 12: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

11. Dutch graphic artist MC Escher (1898-1972) is known for his work. What transformations can you see in the picture?

Page 13: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

12.

Click the MATH PLAYGROUND TO USE THE INTERACTIVE TRANSFORMATION TOOL

Page 14: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

13. A dilation maps (6,10) to (3,5) what are the coordinates of the image (12,4) under the same dilation?

CLICK THE PICTURE IF YOU WANT/NEED MORE PRACTICE

Page 15: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

Help Pythagoras w/ his bath tiles by clicking the link below (game)

• http://www.bbc.co.uk/schools/mathsfile/shockwave/games/bathroom.html

Page 16: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

14.

Page 17: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.

15. (BE SPECIFIC)

Page 18: Transformation Investigation Fischer. Directions: Fill in the blanks as you move through the power point to demonstrate mastery of rigid and non rigid.