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

Slides:



Advertisements
Similar presentations
TRANSLATIONS AIM: To understand translation vectors and translate shapes accurately.
Advertisements

Reflection AReflection BReflection C Rotation ARotation BRotation C Translation ATranslation BTranslation C Enlargement AEnlargement BEnlargement C Pick.
Math 10F Transformational Geometry Examples. Translations Translations are “slides” Described by a length and direction Eg. translate the following shape.
MURRIO. Our game manufacturers are designing a 9 hole golf course based on the mathematical principles of transformations, but we need your help putting.
Transformations Moving a shape or object according to prescribed rules to a new position. USE the tracing paper provided to help you understand in the.
Symmetry 1. Line Symmetry - A shape has line symmetry if it can fold directly onto itself. - The line of folding (mirror line) is called an axis of symmetry.
TRANSFORMATIONS Reflections Rotations Enlargements Translations.
REFLECTIONS, ROTATIONS AND TRANSLATIONS. Reflections.
Reflection symmetry If you can draw a line through a shape so that one half is the mirror image of the other then the shape has reflection or line symmetry.
Transformation. A We are given a shape on the axis…shape A And we are told to move the whole shape 4 squares to the right, and 6 squares up translation.
Targeting Grade C Shape and Space Unit 6 Transformations GCSE Mathematics.
2.4: Rotations.
Penair School Menu x y x x - x Transformations. Penair School Menu Transformations 1. Examples of different Transformation 2. Transformation “Jungles”
Penair School Menu x y x x - x Transformations. Penair School Menu Transformations 1. Examples of different Transformation 2. Transformation “Jungles”
1 of 66 KS4 Mathematics S6 Transformations. 2 of 66 A A A A A A Contents S6.1 Symmetry S6 Transformations S6.2 Reflection S6.3 Rotation S6.4 Translation.
Transformations Learning Outcomes  I can translate, reflect, rotate and enlarge a shape  I can enlarge by fractional and negative scale factors  I can.
Transformations Teacher Version Level
Transformations Objective: to develop an understanding of the four transformations. Starter – if 24 x 72 = 2016, find the value of: 1)2.8 x 72 = 2)2.8.
Rotation On a coordinate grid. For a Rotation, you need An angle or fraction of a turn –Eg 90° or a Quarter Turn –Eg 180° or a Half Turn A direction –Clockwise.
Transformations.
Transformations LESSON 26POWER UP FPAGE 169. Transformations The new image is read as “A prime, B prime, C prime”
Rotations Shape and Space. Rotation Which of the following are examples of rotation in real life? Can you suggest any other examples? Opening a door?
Transformations Review M7G2: Students will demonstrate understanding of dilations, translations, rotations, and reflections of figures.
4-7 Congruence Transformations. A transformation is an operation that maps an original geometric figure, the preimage, onto anew figure called the image.
To reflect harder shapes, we reflect each of their corners separately and then join the reflected points O I Reflection produces congruent shapes.
Types of Rigid Motion Translation Rotation Reflection Objective - To describe and interpret translations and reflections in the coordinate plane.
Go Back > Question 1 Describe this transformation. A reflection in the line y = x. ? Object Image.
Starter Fill in all the blank boxes.
Transformations for GCSE Maths Enlargement Translation Reflection Rotation.
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.
By Satendra Pratap Singh. Brain storming What is a transformation??? In mathematics, a transformation in elementary terms is any of a variety of different.
Transformations ENLARGEMENTS A Enlarge: Scale factor 2 5cm 3cm 2cm 4cm 10cm 6cm A´A´
YEAR 11 MATHS REVISION Transformations.
REVIEW OF MAPPING RULES
TRANSFORMATION GEOMETRY
Rotate the triangle, 900 clockwise, about the centre of rotation.
The Unit Square Saturday, 22 September 2018.
Transformations Example Draw the line Draw 1 at , ,
Transformations Draw and label axes from 0 to +10 on square paper
Transformations for GCSE Maths
Perform the following transformations on the point (4,−8):
Rotation On Cartesian grid.
Transformations and Matrices
A’ B’ D’ C’ Draw a Point at the center of dilation (Point P).
Algebraic Representations of Transformations
Transformations for GCSE Maths
Rotation On a coordinate grid.
Transformations y - x x x x.
9.3 ROTATIONS.
Unit 4 Transformations.
Transformations: Enlargements
ROTATIONS INTRODUCTION ROTATION Turns a shape about a fixed point
Transformations my dear Watson.
Maintenance Sheet 25 Due Friday Comprehensive Test- Friday
Tuesday, 30 April 2019 Transformations Rotations.
Maths Unit 12 – Transformations
Transformations.
Geometric Transformations
Transformations Review
Unit 37 Further Transformations
Starter B C D A Follow the instructions on the starter sheet to transform this trapezium in a variety of ways.
Transformations: Enlarging a shape on axes - positive scale factors
Transformations – Combinations – Worksheet B
Describing Transformations
Transformations: Describing rotations
Maths Unit 10 (F) – Transformations
Pages Draw a Point at the center of dilation (Point P).
Presentation transcript:

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

TransformationFull description of the transformation A to B A to C A to D A to E A to F A to G A to H A to I A to J Reflection in the y-axis Rotationcentre (0, 0) through 90° clockwise Translation centre (-2, 0) scale factor 3 vector ( ) Enlargement centre (0, 1) vector ( ) Translation Rotation Reflection in the line y = -2 Rotation through 90° anticlockwise through 180° Reflection in the line y = -x centre (-1, -1)

Transformatio n Full description of the transformation Inverse transformatio n A to B A to C A to D A to E A to F A to G A to H A to I A to J Reflection in the y-axis Rotation, centre (0, 0) through 90° clockwise Rotation, centre (0, 0) through 90° anticlockwise Rotation, centre (-1, -1) through 180° Reflection in the line y = -2 Rotation, centre (-2, 0) through 90° anticlockwise Translation, vector ( ) Enlargement, centre (0, 1) scale factor 3 Rotation, centre (-2, 0) through 90° clockwise Translation, vector ( ) Enlargement, centre (0, 1) scale factor ⅓ Translation, vector ( ) Reflection in the line y = -2 Rotation, centre (-1, -1) through 180° Reflection in the line y = -x