Embed
Email

SUPPORT

Document Sample
SUPPORT
Shared by: HC11121406115
Categories
Tags
Stats
views:
0
posted:
12/13/2011
language:
pages:
3
SUPPORT Y7 SUMMER TERM

UNIT: Geometry and Measures 4 - Transformations

TIME ALLOCATION: 6 Hours

PRIOR KNOWLEDGE KEY WORDS STARTER

Shape, mirror line, line of KS3 Y7 Intervention

symmetry, reflection ~ Consolidation lesson 10

symmetry, object, image,

reflect, reflection,

horizontal, vertical,

coordinates, grid, quadrant,

vertices, translate,

translation, rotate, rotation,

degree º, direction,

transform, transformation.

LEARNING OBJECTIVES LEARNING OUTCOMES

LEVEL 3 To be able to reflect a 2-D shape in a vertical

 Recognise reflection symmetry. or horizontal mirror line (in all 4 quadrants),

 Recognise where a shape will be after also by reading & plotting coordinates.

reflection. To be able to use language and notation of

reflection.

Eg: Reflect each shape in line a.

Coordinates of image?

Repeat with line b. line a







line b









LEVEL 4

 Understand and use the language and To be able to translate a 2-D shape in all 4

notation associated with reflections, quadrants, also by reading & plotting

translations and rotations. coordinates.

 Recognise where a shape will be after a Eg: Translate shape C 1 left & 3 down or

translation.

1 to left

 Recognise and visualise the transformation 3 down



and symmetry of a 2-D shape: To be able to use language and notation of

- reflection in given mirror lines, and line translation.

symmetry;

- translation;

explore these transformations and

symmetries using ICT.







LEVEL 5

 Recognise and visualise the transformation To be able to rotate a 2-D shape given

and symmetry of a 2-D shape: - 1 corner as centre of rotation;

-rotation about a given point, and rotation - direction of rotation (clockwise or

symmetry; explore these transformations anti-clockwise);

and symmetries using ICT. - angle (90º and 180º).

To be able to use language and notation of

rotation.



To be able to recognise and visualise all 3

types of symmetry in 2-D shapes.





ACTIVITIES ICT RESOURCES

Take digital pictures of Cabri Springboard 7 - Symmetry

various everyday objects, ~ Quadrilaterals by reflecting and angles.

identifying symmetries. triangles ITP (symmetry)

What's the transformation? ~ Reflecting triangles KS3 Y7 Intervention

Give pupils several examples ~ Quadrilaterals by rotating ~ S4.1

of objects and their images triangles ~ S4.2

following reflections and ~ Translating triangles ~ S4.3

rotations. Ask them to sort Geometry Sketchpad

them into those that are KS3/ICT

reflections and those that ~ 7S4 Recognising rotation

are rotations. Get pupils to symmetry

explain how they know. MyMaths – Transformations

Analyse the objects and game. Shape/Symmetry/Lines of

images and get pupils to symmetry and rotation

describe what they see as symmetry.

the differences between

reflections and rotations.





FUNCTIONAL SKILLS and MPA OPPORTUNITIES

Rangoli patterns.

Design a logo with a given number of lines of symmetry for a sports centre.

Investigate how many symmetrical arrangements there are placing four squares edge to edge.

Research famous landmarks that have symmetry or in local area.

Rich Learning Task: The Structure Game

PLENARIES AND KEY QUESTIONS

What do you look for when trying to decide whether a shape has at least one line of

symmetry?

Talk me through what you notice in these shapes.

How do you go about finding lines of symmetry in a shape?

Make up a reflection or a rotation that is easy to do.

Make up a reflection or a rotation that is hard to do.

What makes it hard?

Sketch me a quadrilateral that has one line of symmetry; or two lines, three lines, no lines,

etc. Can you give me any others?

What is the order of rotational symmetry of each of the quadrilaterals you sketched?

What clues do you look for when deciding whether a shape has been formed by reflection or

rotation?

Make a polygon which is symmetrical but not regular

Draw a hexagon with 6 / 3 / 2 / 1 / 0 lines of symmetry. Why can’t you draw one with 4 / 5

lines of symmetry?

How many lines of symmetry can a quadrilateral have?


Related docs
Other docs by HC11121406115
Click On:
Views: 6  |  Downloads: 0
Coversheet
Views: 1  |  Downloads: 0
COPY FOR APPROVAL
Views: 0  |  Downloads: 0
�ORLU K�LT�R VE SANAT DERNEGI
Views: 2  |  Downloads: 0
#1 Circle the correct way to start Salah
Views: 0  |  Downloads: 0
Chapter 2
Views: 6  |  Downloads: 0
Prime Time Online Review Games
Views: 7  |  Downloads: 0
By registering with docstoc.com you agree to our
privacy policy

You are almost ready to download!

You are almost ready to download!