Transformations on the Coordinate Plane

Slides:

Advertisements

Similar presentations

TRANSFORMATIONS SPI SPI

Advertisements

MOTION IN GEOMETRY: TRANSFORMATIONS

Translations I can: Vocabulary: Define and identify translations.

GEOMETRY SLIDESHOW 2:.

Presentation by: Tammy Waters Identify, predict, and describe the results of transformation of plane figures: A) Reflections, B) Translations, C)

(7.7) Geometry and spatial reasoning The student uses coordinate geometry to describe location on a plane. The student is expected to: (B) graph reflections.

MCC8.G.1, 2, and 3 Translation Reflection Rotation.

Answer the following questions using yesterday’s Translation Task: 1.What is a transformation? 2.What are vertices? 3.When does it mean when geometric.

Reflections Lesson 6-2 Page 461.

Transformations on the Coordinate Plane

2.4: Rotations.

Created by Barbara Fugitt Vocabulary Transformations Sketches $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 Final Jeopardy.

Translations, Reflections, and Rotations

Transformation a change of position, shape or size of a figure Three types of transformation A slide called a translation A flip, called a reflection The.

Unit 5: Geometric Transformations.

In mathematics, a transformation

Unit # 1 Vocabulary Review 1. coordinate plane 2.

1.(2,4) 2. (-3,-1) 3. (-4,2) 4. (1,-3).  The vertices of a triangle are j(-2,1), K(-1,3) and L(0,0). Translate the triangle 4 units right (x+4) and 2.

8-10 Translations, Reflections, and Rotations Course 2 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.

Transformations 5-6 Learn to transform plane figures using translations, rotations, and reflections.

Term Transformation Describe The change in the position of a geometric figure, the pre-image, that produces a new figure called the image Representation.

4.8 – Perform Congruence Transformations

Congruency, Similarity, and Transformations By: Emily Angleberger.

8-10 Translations, Reflections, and Rotations Course 2 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.

Answer the following questions using yesterday’s Translation Task: 1.What is a transformation? 2.What are vertices? 3.When does it mean when geometric.

10-1(B) and 10-2(D) Translations and Reflections on the Coordinate Plane.

Objective: Students will be able to represent translations, dilations, reflections and rotations with matrices.

8-10 Transformations Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.

TRANSFORMATIONS SPI SPI TYPES OF TRANSFORMATIONS Reflections – The flip of a figure over a line to produce a mirror image. Reflections.

Transformational Geometry

Lesson 10-3 Pages Transformations on the Coordinate Plane Lesson Check 10-2.

 2.3: Reflections. What is a Reflection?  Reflection or flip is a transformation in which a figure is reflected on a line called the line of reflection.

4-7 Congruence Transformations. A transformation is an operation that maps an original geometric figure, the preimage, onto anew figure called the image.

8-7 Transformation Objective: Students recognize, describe, and show transformation.

Rotation Translation Reflection. Review of Cartesian Plane.

Chapter Transformations Part 1. Objective: Use a translation, a reflection, and a rotation Describe the image resulting from a transformation.

SOL 5.15 The student, using two-dimensional (plane) figures (square, rectangle, triangle, parallelogram, rhombus, kite, and trapezoid) will e) recognize.

Translations, Reflections, and Rotations. Vocabulary Transformation- changes the position or orientation of a figure. Image- the resulting figure after.

Geometry Transformation s.  There are 3 types of rigid transformations:  Translation – shapes slide  Rotation – shapes turn  Reflection – shapes flip.

Using Properties of Transformations to Show Congruence VOCABULARY.

Transformations & Symmetry Math Vocabulary Geometry M5.C Aligning with Pennsylvania Department of Education Assessment Anchors and enVision Math Textbook.

2.2: Translations.

Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.

11.3 Reflections 1/11/17.

Module 2 Lesson 2 Reflections Reflections.

Transformations Main Idea Notes Transformation

Warm Up Find the coordinates of the image of ∆ABC with vertices A(3, 4), B(–1, 4), and C(5, –2), after each reflection. 1. across the x-axis 2. across.

MATH 8 – UNIT 1 REVIEW.

A movement of a figure in a plane.

Lesson 2.1 Congruent Figures

Transformations.

Transformation in Geometry

Transformations Created by Barbara Fugitt.

9.1: Reflections.

7-10 Transformations Warm Up Problem of the Day Lesson Presentation

TRANSFORMATIONS Translations Reflections Rotations

What is a transformation? What are vertices?

Rotation: all points in the original figure rotate, or turn, an identical number of degrees around a fixed point.

9.2 REFLECTIONS.

Transformations Lesson 13.1.

Congruence Transformations

When you are on an amusement park ride,

Transformations: Translations Rotations Reflections

Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.

Objective Identify and draw reflections..

Maps one figure onto another figure in a plane.

Transformations Project

Presentation transcript:

Transformations on the Coordinate Plane I can tell you what it’s not!!! WHAT IS THAT? TRANSFORMATION?

Translation Sliding a figure in a straight line is called a translation.

Reflection Flipping a figure over a line is called a reflection.

Reflection Just like a baby seeing themselves in a mirror, the image of a triangle will be reflected when it crosses another line.

Rotation Turning a figure around a point or vertex is called rotation.

Rotation

Transformation What will change when you transform a figure on the coordinate plane? its position What will not change? its size and shape

Translate, rotate, or reflect Transformation What three ways can you transform a figure on a coordinate plane? Translate, rotate, or reflect

Transformation I have a triangle on a coordinate plane. I plan to transform it by translating it and reflecting it. How will the triangles be the same? Both transformations result in a new congruent triangle. A translations slides the new figure to a new location. A reflection flips the new triangle over a line to a new location.