The rhombus is a two-dimensional figure where the shape is closed. Some experts consider it to be as a parallelogram. Because of its unique properties, a **rhombus** is a quadrilateral. It is also known as an equilateral triangle since all the sides of an equilateral triangle is equal in length. The word had its inception from the ancient **word** rhombus and it would point to something that would spin Before we proceed ahead let us understand about rhombus, its properties, and how to calculate its perimeter.

**In-depth analysis of rhombus**

A rhombus is considered to be a special form of a parallelogram. It is known to comply with the requirements of a parallelogram that is a quadrilateral with a couple of parallel sides. Apart from this, a rhombus would be having equal four sides, though it is still a form of a parallelogram with four equal concurrent sides. So it is obvious that a rhombus may fit all the properties of a parallelogram. The four sides are of equal length whereas the opposite sides turn out to be parallel.

Each and every rhombus that you come across will be a parallelogram, but for every parallelogram that you witness, it is not going to be a square. Moreover, in the case of a square, it is a special type of parallelogram. Though the angles do not have to be right angles in any **case.** Hence it is possible to arrive at the following conclusions

- All rhombus are parallelograms, but the same cannot be said about all squares
- All the rhombus may not be squares, but all the squares turn out to be a rhombus

There are additional names for a rhombus like diamond, rhomb, and lozenge

**The properties of a rhombus**

It has to be conferred that the rhombus happens to be a special type of parallelogram. Even it would be having the properties of a parallelogram. A rhombus has a couple of lines as symmetry. Coming to an axis of symmetry it would divide the object into two equal halves. A mirror-like reflection is developed on both sides of the object. It is known to have a reflection symmetry over both diagonals.

- The opposite angles are concurrent and equal to each other
- The opposite sides are equal and are known to bisect each other
- The diagonals would be bisecting each other

A rhombus just like geometric shapes would have something unique to it. You need to have an idea about the properties of a rhombus. The diagonals are known to bisect each other and it would be perpendicular to each. If the length of a diagonal is 10 whereas the other diagonal would bisect it, then you may divide it into 5 cm diagonals.

**The area and the perimeter of the rhombus**

When we arrive as **area of the rhombus formula** it is the amount of space that is enclosed by the rhombus that is a two-dimensional space. Pretty much just like a square, the four sides of a rhombus would be equal, so the perimeter is going to be the length of one side with 4a. Some interesting points tend to emerge with a rhombus

- The adjacent angles that are present in a rhombus would be supplementary to each other.
- The diagonals are known to bisect each other and this is at equal length
- All squares are rhombus, but not all rhombus may not turn out to be square

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