5 (563) · $ 16.50 · In stock
Example 1: Reflect triangle GLQ across the x-axis. Then state the coordinates of the image. Then on the same coordinate plane reflect the ORIGINAL image across the y- axis. Reflected Across x-axis G = (3,4) G ’ =________ L = (1,2) L ’ = ________ Q = (4,-1) Q ’ =________ Reflected Across y-axis G = (3,4) G ’ =________ L = (1,2) L ’ = ________ Q = (4,-1) Q ’ =________
Reflection: an isometry (or rigid motion) in which a figure is flipped giving its image an opposite orientation.
Then state the coordinates of the image. Then on the same coordinate plane reflect the ORIGINAL image across the y- axis. Reflected Across x-axis G = (3,4) G ’ =________ L = (1,2) L ’ = ________ Q = (4,-1) Q ’ =________ Reflected Across y-axis G = (3,4) G ’ =________ L = (1,2) L ’ = ________ Q = (4,-1) Q ’ =________.
Example 2: Reflect the image across the line y = 1.
Example 3: Reflect the image with points F (2,2) W (2, 5) and K( 3, 3) across the line x= 3.
What s the rule for reflection across the line y =x. b) Reflect point B( 2, 3) across the line y =- x. What s the rule for reflection across the line y = - x .
Example 6: Reflect the figure below across the line y = x.
Test 3 Vocabulary Flashcards
Reflection: an isometry (or rigid motion) in which a figure is flipped giving its image an opposite orientation. - ppt download
transformations unit: isometries (rigid motions)
advances in architectural geometry 2016 by roland vasquez - Issuu
Unit 2: Rigid Motions, Triangle Congruency, Isosceles Triangle Flashcards
Lesson Explainer: Rotations on the Coordinate Plane
From Euclid to Riemann and Beyond: How to Describe the Shape of the Universe
CVPR 2023
UAH Global Temperature Update for January, 2022: +0.03 deg. C. « Roy Spencer, PhD
Transformation crossword puzzle - WordMint
Reflection: an isometry (or rigid motion) in which a figure is flipped giving its image an opposite orientation. - ppt download
How do groups represent geometric transformations? - Quora
Definition of isometry in math with example diagrams and non-examples
PDF) RigidyThroughAProjectiveEnvelop-applsci-11-11946