The general properties of a parallelogram are as follows: A rhombus is said to have reflection symmetry over both of its diagonals. It creates a mirror-like reflection of both sides of the object. Axis of symmetry can be considered as a line that divides an object into two equal halves.

A rhombus has its two diagonals as its two lines of symmetry. All rhombi or rhombuses are not squares, but all squares are rhombuses.Ī rhombus can have three additional names:Ī rhombus is considered to be one of the special parallelograms as it has all the properties of a parallelogram.All rhombi or rhombuses are parallelograms, but all parallelograms are not rhombuses.And, hence a rhombus with right angles can be considered a square.

All the angles of a square are right angles, but the angles of a rhombus need not necessarily have to be right angles. A square can be considered as a special case of a rhombus because it has four equal sides. In the above figure, we can notice that every rhombus we see will also be a parallelogram, but not every parallelogram is a rhombus. Look at the image below to understand the relationship of rhombus shape with parallelogram and square. That is why it is also known as a tilted square. In addition to this, a rhombus has all four sides equal just like a square. a quadrilateral with two pairs of parallel sides. A rhombus can be defined as a special parallelogram as it fulfills the requirements of a parallelogram, i.e.

Diagonal properties of a rectangle