Objectives: Find co-ordinates of points determined by geometric information. Understand and use the language and notation of reflections. Recognise transformation and symmetry of a 2-D shape: reflection in given mirror lines and line symmetry. Vocabulary:

x y

x y

y x Rhombus?

x y

x y

x y

x y

x y

Move one square only: horizontal line of symmetry

Move one square only: Vertical line of symmetry

Move one square only: diagonal, vertical and horizontal lines of symmetry

Move one square only: no lines of symmetry

Add two more squares to make the red line a line of symmetry:

A B C D E F Which triangles are reflections of triangle A?

A B C D E F B is a reflection of A

A B C D E F C is not a reflection of A It is a rotation of A

A B C D E F D is a reflection of A

A B C D E F E is not a reflection of A. It is a translation (slide).

A B C D E F F is a reflection of A

A B C D E F Are any of the other triangles reflections of each other? D is reflection of E ( or vice versa)

Thank you for your attention