Symmetry Figures are identical upon an operation Reflection Mirror Line of symmetry.

Slides:

Advertisements

Similar presentations

TRANSFORMATIONS SPI SPI

Advertisements

Transformation in Geometry Created by Ms. O. Strachan.

What is similar about the shapes in each row? 1. AHOTW 2. CEHO 3. HINO Z.

Homework Discussion Read pages 372 – 382 Page 394: 1 – 6, 11 – 12,

Symmetry Viviana C. Castellón East Los Angeles College MEnTe Mathematics Enrichment through Technology.

Symmetry Viviana C. Castellón East Los Angeles College MEnTe Mathematics Enrichment through Technology.

3-D figures. Reflectional Symmetry For 2D figure: If a plane figure can be divided by a line into two identical parts and these parts are mirror images.

Object Reflections and Symmetry Module 9. Session Topics ● Reflection of an object ● Planes of symmetry ● Reflections through 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.

GEOMETRY (HOLT 9-5) K. SANTOS Symmetry. A figure has symmetry if there is a transformation (change) of the figure such that the image coincides with the.

Unit 5: Geometric Transformations.

Describing Rotations.

Line symmetry 1. Line Symmetry (can be called reflectional symmetry)– if you can fold a shape and have the edges meet  The place where you fold is called.

Symmetry Smoke and mirrors. Types of Symmetry  X-axis symmetry  Y-axis symmetry  Origin symmetry.

Transformations A rule for moving every point in a figure to a new location.

Warm up What type of transformation is shown? Write the algebraic representation. Write the coordinates of the original triangle after reflection over.

Chapter 9.5 Symmetry.

Rotational Symmetry Rotational Symmetry If, when you rotate a shape, it looks exactly the same as it.

Transformations Review M7G2: Students will demonstrate understanding of dilations, translations, rotations, and reflections of figures.

9.3 – Perform Reflections. Reflection: Transformation that uses a line like a mirror to reflect an image Line of Reflection: Mirror line in a reflection.

Symmetry LESSON 58DISTRIBUTIVE PROPERTY PAGE 406.

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

Transformations and Symmetry

11.3 Reflections 1/11/17.

Transformation in Geometry

Do-Now Find the value of x. A = 20 A = 35 x 4 x – 2 2x 3x A =

Do-Now Solve the system of equations. (2, –20) and (–1, –2)

Rotations Teacher Twins©2014.

Reflections of graphs along various lines.

Symmetry What is reflectional symmetry? What is rotational symmetry?

Find the coordinates of A(3, 2) reflected in the line y = 1.

Line Symmetry and Rotational Symmetry

Rotations Teacher Twins©2014.

Warm Up Tell whether the shaded figure is a translation of the non-shaded figure. If it is a translation, use an arrow to represent the direction of the.

Transformations and Tesselations

Fill out Translations Portion of Foldable!

Unit 2: Functions.

A movement of a figure in a plane.

A movement of a figure in a plane.

Warm up A function is even. Point A(-3, 4) is on the even function. Name another point. A function is even. Point B(9, 2) is on the even function.

1/22/14 Watch the following videos

Transformation in Geometry

Symmetries of Solids.

TRANSFORMATION. TRANSFORMATION Foldable PRIME Original New IN MATH TERMS…. P -> P’

Transformations Geometry

Unit 2: Functions.

Rotate Around (0,0) By 180 Stretch Scale factor ½ In x and y directions Stretch Scale factor 2 In x and y directions Reflect In line y=x Stretch Scale.

TRANSFORMATIONS Translations Reflections Rotations

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

9.6 Identify Symmetry Mrs. vazquez Geometry.

Properties or Rules of Transformations

Module 1 Topic C – Lesson 14 – Reflections

Module 1 Topic C – Lesson 14 – Reflections

Choose the correct translation from pre-image to image B

Transformations: Translations Rotations Reflections

Transformations: Translations Reflections Rotations Dilations.

11.4 Translations and Reflections

9.4 Symmetry Brett Solberg AHS ‘11-’12.

Maps one figure onto another figure in a plane.

Goal: The learner will reflect a figure in any given line.

Graphing Points on The Coordinate Plane

Symmetry Objective: To identify reflectional (line), rotational, and point symmetry using reflections and rotations.

Chapter 5 Congruent Triangles.

Trashketball EOCT Review Unit 5.

Presentation transcript:

Symmetry Figures are identical upon an operation Reflection Mirror Line of symmetry

Symmetry Figures are identical upon an operation Rotation Rotational Axis

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Rotation Rotational Axis Original

Symmetry Figures are identical upon an operation Original Reflection:

Symmetry Figures are identical upon an operation Original Reflection:

Symmetry Figures are identical upon an operation Original Reflection:

Symmetry Figures are identical upon an operation Click to advance

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry The line of symmetry, but not the mirror symmetry. Figures are identical upon an operation

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Line of symmetry

Symmetry Figures are identical upon an operation Click to advance

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation Click to advance

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation

Symmetry Figures are identical upon an operation There are  lines of symmetries!