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Linear Algebra Problem 3.4

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Presentation on theme: "Linear Algebra Problem 3.4"— Presentation transcript:

1 Linear Algebra Problem 3.4
Monday, September 8

2 Problem 3.3 answers

3 Problem 3.3 ACE answers #6, #7

4 Learning Target I will recognize that lines and their images under translations and half turns are related to one another.

5 3.4 What we have observed about transformations so far….
Read page 56. Our study of flips, turns and slides showed that those transformations do not change the size or shape of a figure – they are congruent. Line segments move to line segments. Angles move to angles Translations and half-turn rotations have a special effect on lines.

6 Problem 3.4 Special Properties of half-turns and translations
What is the special relationship among the corresponding sides of the three figures? How can you use the coordinates of the vertices to prove your conjecture?

7 Problem 3.4 A Look at line segment AB and its image after a translation, line segment FG. In investigation 1, you observed that a segment and its image after a translation appear to be congruent and parallel. Use the coordinates of the endpoints and slopes of lines to prove this observation is correct. A B C D E Coordinate pair (-1,5) (1,1) (5,2) (4,6) (1,7) F G H I J (-8,4) (-6,0) (-2,1) (-3,5) (-6,6)

8 Answer for 3.4 A

9 Problem 3.4 B

10 Answer for Problem 3.4 B

11 Problem 3.4 C and Answer

12 Problem 3.4 D and answer

13 Rate Your Learning I will recognize that lines and their images under translations and half turns are related to one another.

14 Homework for Problem 3.4 ACE p. 61 #10


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