In the grid below,

Slides:



Advertisements
Similar presentations
Do Now 1) Draw a coordinate grid (like below) and label the axes 2)Graph the point (2,1) 3) Translate (2,1) 4 units up and 1 unit left 4)Write the translation.
Advertisements

EQ: How can you investigate transformations? Lesson 13-5b Transformations pp Vocabulary to watch out for this lesson: Transformation Translation.
Transformations Review. Recall: Types of Transformations Translations Reflections Rotations.
Lesson 11.4 Translations and Reflections
S ECTION 9.2 Translations. In Lesson 4.7, you learned that a translation or slide is a transformation that moves all points of a figure the same distance.
9-2 Translations You found the magnitude and direction of vectors. Draw translations. Draw translations in the coordinate plane.
Holt Geometry 1-7 Transformations in the Coordinate Plane Warm Up 1.Which describes a translation? a) Turnb) Flipc) Slide 2. Which describes a rotation?
4.8 – Perform Congruence Transformations
Perform Congruence Transformations. A __________________ is an operation that moves or changes a geometric figure to produce a new figure called an __________.
Holt McDougal Geometry 1-7 Transformations in the Coordinate Plane Identify reflections, rotations, and translations. Graph transformations in the coordinate.
Coordinate Grids Ms. Cuervo.
Small Group: Take out equation homework to review.
9-2 Reflections Objective: To find reflection images of figures.
1-7 transformations on the coordinate plane
Lesson 10-3 Pages Transformations on the Coordinate Plane Lesson Check 10-2.
Types of Rigid Motion Translation Rotation Reflection Objective - To describe and interpret translations and reflections in the coordinate plane.
3.7 Translations. A) Translation: when we SLIDE a figure to a different location. Transformation: an operation that maps or moves a figure onto an image.
Unit 5 Transformations in the Coordinate Plane. Translations.
Chapter Transformations Part 1. Objective: Use a translation, a reflection, and a rotation Describe the image resulting from a transformation.
Translations Geometry – Unit 2. Translations using Digital Technology 
Warm-Up Triangle ABC has the following vertices A(7, 2), B(1, 2), C(4, 5). 1.Give the coordinates of the image after is has been translated 3 units left.
Introduction to Transformations / Translations. By the end of this lesson, you will know… Transformations in general: A transformation is a change in.
Introduction to Transformations. What does it mean to transform something?
2.2: Translations.
I can draw reflections in the coordinate plane.
Click the mouse button or press the Space Bar to display the answers.
Unit 1: Transformations Lesson 3: Rotations
3B Reflections 9-2 in textbook
Translations and Reflections
DO NOW Directions (Part 1):
Objectives Identify reflections, rotations, and translations.
Math II: Unit 1: Transformations
Warm-up Test Review.
Learning Objective We will determine1 how to use Reflections to draw a preimage and image of a figure on the coordinate plane. What are we going to do?
Learning Objective We will determine1 how to use Rotation to draw a preimage and image of a figure on the coordinate plane. What are we going to do? What.
To find reflection images of figures
9-2 Translations Rigor – Given a geometric figure, students will translate the figure using graph paper and will represent the translation using function.
PROMPTS: TURN TO PAGE S.31 IN YOUR WORKBOOK
A ( , ) W ( , ) H ( , ) L ( , ) 0 2 A’ ( , ) W’ ( , ) H’ ( , )
Bellwork What is the coordinate rule for the translation that maps A (-7, 2) onto A’ (3, -1)? What is the image of F(72, - 4) after the following transformations?
Notes Translations.
A movement of a figure in a plane.
A movement of a figure in a plane.
Graphing & Describing “Translations”
Geometry: Unit 1: Transformations
A movement of a figure in a plane.
A movement of a figure in a plane.
9-1 Reflections Rigor – Students will correctly reflect images over a given line of reflection and understand the definition of a reflection Relevance.
Transformation Notes 6.07.
Translations Lesson #4 Pg. 39.
DRILL If A is in between points B and C and AC is 4x + 12 and AB is 3x – 4 and BC is 57 feet how long is AB? Angles A and B are Supplementary if.
Translations Lesson #4 Pg. 39.
7.4 Translations and vectors
TRANSFORMATIONS Translations Reflections Rotations
Warm Up Graph the pre-image and image of ΔABC with vertices A(4, 0), B(2, -1) and C(-1, 2) that is translated along vector 2. Graph the lines:
DO NOW ? 20 ft Directions (Part 1): Directions (Part 2):
Warm- Up #2 #1.
Bellwork Complete the Reflections worksheet on the counter
How can you tell if an object is reflected?
Unit 1 Transformations in the Coordinate Plane
Chapter 2: Transformations
Happy Tuesday!!! Take out your homework assignment and be ready to turn it in when the bell rings. Take out paper to write notes.
8th Grade: Chapter 6 TRANSFORMATIONS
Translations Lesson #4 Pg. 39.
Parallel and Perpendicular Lines
Unit 1 Transformations in the Coordinate Plane
Page 37 Unit 1, Lesson 5: Coordinate Moves
The Isometric Grid. Page 21. The Isometric Grid. Page 21.
Please enter the room quietly place backpacks under the screen.
Which one doesn’t belong?
Presentation transcript:

In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′. Tuesday, September 5, 2017 NAME: ____________________________________ PERIOD: _________ In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′.

In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′. Tuesday, September 5, 2017 NAME: ____________________________________ PERIOD: _________ In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′. a. This type of transformation is called a translation. Describe in your own words the movement of a figure that has been translated. b. Show on the picture how you would move on the coordinate plane to get from 𝐴 to 𝐴’, 𝐵 to 𝐵’, 𝐶 to C’, and 𝐷 to D’ (Use a dashed line or a highlighter if you have one)

In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′. Tuesday, September 5, 2017 NAME: ____________________________________ PERIOD: _________ In the grid below, 𝐴𝐵𝐶𝐷 has been transformed to obtain 𝐴′𝐵′𝐶′𝐷′. d. The coordinate rule for this translation is (𝑥, 𝑦) → (𝑥 + 6, 𝑦 + 3). Connect this notation to your answer for part b. and to the coordinates of corresponding vertices in the table from part c.. 𝐴𝐵𝐶𝐷 is called the pre-image and 𝐴′𝐵′𝐶′𝐷′ is called the image. The pre-image is the figure prior to the transformation and the image is the figure after the transformation. 𝐴 and 𝐴′, 𝐵 and 𝐵′, 𝐶 and 𝐶′, and 𝐷 and 𝐷′ are corresponding vertices.

2. In the grid below, Δ𝑅𝑆𝑇 has been translated to obtain Δ𝑅′𝑆′𝑇′.

3. Draw and label the image of the figure below for the translation (𝑥, 𝑦) → (𝑥 + 5, 𝑦 − 3) Which direction(s) will you translate to create the image? How many units in each direction?

4. Draw and label the image of the figure below for the translation (𝑥, 𝑦) → (𝑥 − 7, 𝑦) Which direction(s) will you translate to create the image? How many units in each direction?

Using a Ray as a Vector UP 2 or (y + 2) LEFT 4 or (x – 4)

VECTOR EF translates as (𝑥, 𝑦) → (𝑥 - 4, 𝑦 + 2)  Open your Engage NY workbooks to page S.12 VECTOR EF translates as (𝑥, 𝑦) → (𝑥 - 4, 𝑦 + 2)

Turn to Page S.13 in your Engage NY workbook. 2. Which figure(s) were not moved to a new location on the plane under this transformation?

Turn to Page S.14 in your Engage NY workbook

 Turn to Page S.15 in your Engage NY workbook

 Turn to Page S.16 in your Engage NY workbook

 Turn to Page S.25 in your Engage NY workbook

P ( -4, 3 ) P’ ( 4, -3 )