Unit 1 Lesson 5 Coordinate Moves Page Lets

  • Slides: 12
Download presentation

Unit 1, Lesson 5: Coordinate Moves. Page Let’s transform some figures and see what

Unit 1, Lesson 5: Coordinate Moves. Page Let’s transform some figures and see what happens to the coordinates of points. 5. 1: Translating Coordinates Select all of the translations that take Triangle T to Triangle U. There may be more than one correct answer. Write your movements below each question. Translate Up 2, Right 4. 37

Page 39 A (0. 5, 4) 1. Here is a list of points: A

Page 39 A (0. 5, 4) 1. Here is a list of points: A = (0. 5 , 4) B = (-4 , 5) C = (7 , -2) D = (6 , 0) E = (0 , -3) On the coordinate plane: a. Plot each of the five points and label each with its coordinates. b. Using the x-axis as the line of reflection, plot the image of each point. *See red dashed line* c. Label the image of each point (A’, B’, C’, D’, E’. Include the coordinate for each new point). d. Include a label using a letter. For example, the image of point A should be labeled A’.

In just a moment, you will be working on two Problem Cards. Without knowing

In just a moment, you will be working on two Problem Cards. Without knowing where your transformation will end up, what would need to know if performing the following movements? TRANSFORMATION: o A translation ? o A rotation ? o A reflection ?

Step 1: Translation Two steps are required for Problem Card 1. Two steps are

Step 1: Translation Two steps are required for Problem Card 1. Two steps are required for Problem Card 2.

Talk with your partner. Discuss each of the five sequences shown. Determine which sequences

Talk with your partner. Discuss each of the five sequences shown. Determine which sequences could map Figure P to Figure Q.

If the move is not a rotation, describe the type of transformation you think

If the move is not a rotation, describe the type of transformation you think works: Rotation Translation Reflection

Rotation (180 degrees) Reflection (Vertical) Translation (Down 3, Right 3)

Rotation (180 degrees) Reflection (Vertical) Translation (Down 3, Right 3)

Page 44

Page 44

Page 44

Page 44

Page 45

Page 45