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Lesson  8.7 , For use with pages  439-444 How many lines of symmetry does the letter have? 2. 1.
Lesson  8.7 , For use with pages  439-444 How many lines of symmetry does the letter have? ANSWER 2 ANSWER 2 2. 1.
Translations and Rotations Section 8.7 P. 439 - 443
Essential Questions ,[object Object],[object Object],[object Object]
[object Object]
[object Object],[object Object],[object Object]
 
 
Translation ,[object Object],[object Object],[object Object],[object Object],[object Object]
[object Object],[object Object]
[object Object],[object Object],Left 4, up 3 Down 2
GUIDED PRACTICE for Example 1  1.   Describe  the translation  from the blue figure to the  red figure. SOLUTION Each point moves  5  units to the left and  4  units down. The translation is ( x ,  y ) ->  ( x  – 5,  y  – 4)  .
ANSWER R' (–3, 7),  S' (1, 7),  T' (0, 0) 1.     RST  has vertices  R (–1, 4) ,  S (3, 4) , and  T (2, –3) . Translate the figure.  ( x ,  y )  ->  ( x   – 2 ,  y   + 3). ∆
EXAMPLE 1 Using Coordinate Notation Translate the figure. A (-5,4)  B(-2,3)  C(-2,0)  D(-5,0) SOLUTION Each point moves  6  units to the right and  3  units down. The translation is ( x ,  y ) ->  ( x  + 6,  y  –3)
EXAMPLE 1 Using Coordinate Notation Translate the blue figure. A (-5,4)  B(-2,3)  C(-2,0)  D(-5,0) ( x ,  y ) ->  ( x  + 6,  y  –3)
Homework ,[object Object]

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8.7 translations and rotations 1

  • 1. Lesson 8.7 , For use with pages 439-444 How many lines of symmetry does the letter have? 2. 1.
  • 2. Lesson 8.7 , For use with pages 439-444 How many lines of symmetry does the letter have? ANSWER 2 ANSWER 2 2. 1.
  • 3. Translations and Rotations Section 8.7 P. 439 - 443
  • 4.
  • 5.
  • 6.
  • 7.  
  • 8.  
  • 9.
  • 10.
  • 11.
  • 12. GUIDED PRACTICE for Example 1 1. Describe the translation from the blue figure to the red figure. SOLUTION Each point moves 5 units to the left and 4 units down. The translation is ( x , y ) -> ( x – 5, y – 4) .
  • 13. ANSWER R' (–3, 7), S' (1, 7), T' (0, 0) 1. RST has vertices R (–1, 4) , S (3, 4) , and T (2, –3) . Translate the figure. ( x , y ) -> ( x – 2 , y + 3). ∆
  • 14. EXAMPLE 1 Using Coordinate Notation Translate the figure. A (-5,4) B(-2,3) C(-2,0) D(-5,0) SOLUTION Each point moves 6 units to the right and 3 units down. The translation is ( x , y ) -> ( x + 6, y –3)
  • 15. EXAMPLE 1 Using Coordinate Notation Translate the blue figure. A (-5,4) B(-2,3) C(-2,0) D(-5,0) ( x , y ) -> ( x + 6, y –3)
  • 16.