Pages 35-36 Draw a Point at the center of dilation (Point P).

Slides:

Advertisements

Similar presentations

7-2 Similarity and transformations

Advertisements

Transformations on the Coordinate Plane

2.4: Rotations.

 Transformations Describe the single transformation that will map triangle A onto each of the triangles B to J in turn.

Objectives Define and draw lines of symmetry Define and draw dilations.

An operation that moves or changes a geometric figure (a preimage) in some way to produce a new figure (an image). Congruence transformations – Changes.

Chapter 12.  For each example, how would I get the first image to look like the second?

Copyright © Ed2Net Learning Inc.1. 2 G (4, -1) F (-1, 0) A (-5, 5) P (-4, -1) M (0, 5) B (-5, -3) Warm Up.

Describe the transformation K L M M' L' J' K' JKLM has been rotated 90o about the origin (0,0) in a counterclockwise direction. We could also say that.

Transformations LESSON 26POWER UP FPAGE 169. Transformations The new image is read as “A prime, B prime, C prime”

TRANSFORMATIONS Objective:  To identify isometries  To find reflection images of figures.

4-1 Congruence and transformations. SAT Problem of the day.

Lesson 2.7 Objective: To complete dilations on a coordinate plane.

Translations Lesson 6-1.

CONGRUENCE AND TRANSFORMATIONS (GET GRAPH PAPER WHEN YOU ENTER CLASS) SECTION 4.4.

Types of Rigid Motion Translation Rotation Reflection Objective - To describe and interpret translations and reflections in the coordinate plane.

Chapter 5 Notes. 5.6 Reflections ▪ Reflection (flip) – a transformation in which a figure is reflected over a line of reflection (the x and y axes are.

8 th grade Vocabulary Word, Definition, model Unit 3.

UNIT 10 NOTES Dilations. Rigid Transformations ⇢ Congruence Reflections Rotations Translations Compositions Isometry!!!!!

Parallel Lines and a Transversal Parallel Lines and a Transversal

12-7 Dilations.

Warm Up A figure has vertices A, B, and C. After a transformation, the image of the figure has vertices A′, B′, and C′. Draw the pre-image and the image.

Congruence and Transformations on the coordinate plane

Constructions of Basic Transformations

Similarity and Transformations

Transformations Chapter 4.

Unit 1: Transformations Lesson 3: Rotations

Module 11 So Far… Dilation is a transformation that makes an image that is the same shape, but may be a different size “Length” could be side length or.

DO NOW W ( , ) X ( , ) Y ( , ) Z ( , ) YES NO YES NO YES NO

DO NOW Directions (Part 1):

Warm-up Test Review.

Warm up Reflect the figure ABCD across the line y=x. List the new coordinates of the points A’B’C’D’.

8.2.7 Dilations.

7-2 Similarity and transformations

Translation Rotation reflection Dilation Pre Image Image Rigid Motions

Transformations Example Draw the line Draw 1 at , ,

9.1 Translations -Transformation: a change in the position, shape, or size of a geometric figure -Preimage: the original figure -Image: the resulting figure.

A movement of a figure in a plane.

MATH 8 – UNIT 1 REVIEW.

A movement of a figure in a plane.

Perform the following transformations on the point (4,−8):

Congruence and Transformations

Comprehensive Test Friday

Warm Up Tell whether the shaded figure is a reflection of the non-shaded figure

Section 17.3: Rotations.

A’ B’ D’ C’ Draw a Point at the center of dilation (Point P).

Geometry A Final Review

Students will be able to dilate shapes

Unit 5 Transformations in the Plane

Unit 4 Transformations.

Warm-Up 9/12/18.

Rotate clockwise 900. Rotate clockwise 900 Rotate this shape clockwise 90 0 about the point c.

Transformations: Enlargements

Maintenance Sheet 25 Due Friday Comprehensive Test- Friday

Similarity and Transformations

Warm up Dilate P(-12, -12) using Rotate Q(-1, -3) 90

Unit 1: Transformations in the Coordinate Plane

Transformations Translation Reflection The FRAME Routine

Homework Due Tomorrow.

8th Grade: Chapter 6 TRANSFORMATIONS

Geometric Transformations

Transformations Review

Congruent Figures Day 2.

What Rigid Transformation will take Pentagon PTSRQ to Pentagon VZYXW?

UNIT 1B REVIEW Triangle Theorems, dilations, congruence, Parallel lines cut by a transversal.

Presentation transcript:

Pages 35-36 Draw a Point at the center of dilation (Point P). Draw rays from Center P extending through Points A, B, C, and D. What does scale factor of 2 mean? Will A’B’C’D’ be an enlargement or a reduction of the pre-image? A’ B’ D’ C’

 Plot new points then label image as Q’R’S’ Page 36 Q’ Q’’ R’’ S’’ R’ S’

Page 36 Find the Center of Dilation D. Draw Rays from this point, through Points A / A’, B / B’, and C / C’.

Perform the following dilation Perform the following dilation. Draw rays from the center of dilation through each of the points P, Q, R, and S. PART ONE: After performing this dilation, plot and label each of your points P’, Q’, R’, and S’. Page 40

Perform the following dilation Perform the following dilation. Draw rays from the center of dilation through each of the points P, Q, R, and S. PART TWO: After performing this dilation, plot and label each of your points P’’, Q’’, R’’, and S’’. Page 40

Perform the following dilation Perform the following dilation. Draw rays from the center of dilation through each of the points P, Q, R, and S. PART THREE: After performing this dilation, plot and label each of your points P’’’, Q’’’, R’’’, and S’’’. Page 40

Page 40 NOTE: The following lines are NOT Parallel. Circles have an angle sum of 360 degrees. Supplementary Angles have an angle sum of 180 degrees. Vertical Angles are congruent in their angle measure.

Page 41 When describing your rigid transformations, your descriptions should include: Translation: Number of units traveled Direction of travel Rotation: Number of degrees turned Clockwise or Counter-clockwise Center point of rotation Reflection: Line of reflection

Page 46

Pages 46-47

Page 48

Page 48 A = _______ B = _______ C = _______ o o o What must be true about the angle sum for ANY triangle? Find the measures of the other two angles? A = _______ B = _______ C = _______ Page 48 o o o