(a) A 6-year-old insists that a square drawn with its sides at an angle of 45 degrees to the edges of the page is a diamond and not a square.
Turn the paper round and talk about what happens. Get the child to cut out the shape and put it on the desk. Compare it with plastic squares from the shape box. Put the plastic square on a piece of paper and rotate it slowly. Is it still a square? Get the child to draw round it. Ask the child what they notice.
(b) A 7-year-old calls a sphere a circle and a cube a square.
Draw a circle on the sphere (largest possible). Draw round the edges of one of the faces of the cube to make a square. Copy the circle and square onto a piece of paper. Have a discussion about the difference between solid shapes (like spheres and cubes) and flat shapes drawn on a piece of paper (like circles and squares). Use various other examples of 2-D and 3-D shapes and ask children whether they are solid shapes or flat shapes. Get the children to identify all the flat shapes making up a solid shape, like a triangular prism.
(c) A 9-year-old says that the diagonals of a parallelogram are lines of symmetry.
Ask the child to cut out several parallelograms and fold them along their diagonals. Do the two halves fold exactly one on top of the other? No! So, is it a line of symmetry? Also, draw round a plastic or card parallelogram, then turn it over and see if it will now fit in its box. Or place a mirror along the diagonal; look in the mirror. Is the shape you can see the original parallelogram?
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