Every square is a rectangle — but not every rectangle is a square!
Two-dimensional shapes can be organized in a hierarchy based on their properties. A shape that fits into a more specific category also belongs to all the broader categories above it. Squares belong to rectangles, rectangles belong to parallelograms, and so on.
Quadrilateral Hierarchy (most specific → most general)
Specific shapes inherit ALL properties of the shapes above them.
Parallelogram
Rectangle
A square has ALL properties of a rectangle, rhombus, and parallelogram.
Remember This!
Use a Venn diagram to visualize the hierarchy. Every inner category is a subset of the outer category — smaller sets are more specific.
Which statement is ALWAYS true?