### Star Find

Can you see which tile is the odd one out in this design? Using the basic tile, can you make a repeating pattern to decorate our wall?

### Posting Triangles

If you can post the triangle with either the blue or yellow colour face up, how many ways can it be posted altogether?

### Watch Those Wheels

Have you ever noticed the patterns in car wheel trims? These questions will make you look at car wheels in a different way!

# Same Shapes

## Same Shapes

Look at this shape. The dotted line shows how it can be cut in half to make two shapes that are the same shape and size.

How can these shapes be cut in half to make two shapes the same shape and size?

Can you find more than one way to do it?

### Why do this problem?

This activity will be very useful when wishing to challenge and extend pupils' spatial awareness with 2D shapes. It can also be an exercise in perseverence.

### Possible approach

The problem Happy Halving might be suitable to start with, before tackling the shapes in this problem. There are detailed suggestions of an approach in the teachers' notes of Happy Halving.

If you would prefer to tackle this problem as it stands, it would be good to have a large image of one the shapes for all the pupils gathered around to see. This could give a good opportunity for a class discussion.

### Key questions

Are you able to show me that your two halves are the same shape and size?
Are there other ways of halving this shape?

### Possible extension

Some learners will enjoy inventing some shapes of a similar nature - THAT WORK!

### Possible support

It would be good if pupils could work in pairs. We must remember that some children excel in spatial work while being much poorer in arithmetic, and visa versa.