Other Examples:
- When shown a group of shapes, a child names common shapes such as squares and rectangles, as well as less common shapes such as trapezoids.
- A child notices that a shape cannot be a rectangle because “it’s corners aren’t right.”
Help your student become a(n) Shape Identifier
Explorations and discussions involve more than the shapes typically named in our culture, such as many different shapes of hexagons (any polygon with 6 sides), rhombuses (four equal sides; includes squares), and trapezoids (1 pair of parallel sides), pentagons with 5 sides, octagons with 8, quadrilaterals or all 4-sided shapes, parallelograms (two pairs of parallel sides (includes rectangles, rhombuses, and squares) and so forth.
Practice-based Research: What if a child presents a square when asked to find a rhombus? That is good! A square is a special kind of rhombus; it is a rhombus because it has four equal sides, and it is special because it has all right angles. Similarly, a square is a special type of rectangle whose sides are of equal length.

Feely Box [Shape Identifier]
Small Group

Mr. MixUp [Shape Identifier]
Whole & Small Group

Name that Shape!
Whole Group
Explorations and discussions involve more than the shapes typically named in our culture, such as many different shapes of hexagons (any polygon with 6 sides), rhombuses (four equal sides; includes squares), and trapezoids (1 pair of parallel sides), pentagons with 5 sides, octagons with 8, quadrilaterals or all 4-sided shapes, parallelograms (two pairs of parallel sides (includes rectangles, rhombuses, and squares) and so forth.
Practice-based Research: What if a child presents a square when asked to find a rhombus? That is good! A square is a special kind of rhombus; it is a rhombus because it has four equal sides, and it is special because it has all right angles. Similarly, a square is a special type of rectangle whose sides are of equal length.

Feely Box [Shape Identifier]
Small Group

Mr. MixUp [Shape Identifier]
Whole & Small Group

Name that Shape!
Whole Group



