Quadrilaterals come in different types. The most common types of quadrilaterals are a square, rectangle, *rhombus*, *parallelogram*, trapezium, and kite.

Many people get confused with *rhombus* and p*arallelogram*s and wonder if they are similar or if the terms are used interchangeably.

Rhombus and Parallelograms are different, although they have four sides and four vertices and look almost similar.

## Key Takeaways

- A rhombus is a quadrilateral with all four sides equal in length and opposite sides parallel, forming a symmetrical diamond shape.
- A parallelogram is a quadrilateral with opposite sides parallel and equal in length, encompassing various shapes such as rectangles, squares, and rhombi.
- The main distinction between a rhombus and a parallelogram is the equality of side lengths. All sides of a rhombus are equal, whereas a parallelogram only requires opposite sides to be equal and parallel.

**Rhombus vs Parallelogram**

Rhombus is a different kind of square that is slanted, and all of the sides are equal, but the diagonals are all at 90 degrees at the point of interaction. Parallelogram is a unique kind of rectangle that has parallel sides, but the diagonals and the opposite sides all have equal lengths in size.

However, the above is not the only difference. A comparison between both the terms on specific parameters can shed light on subtle aspects:

## Comparison Table

Parameter of Comparison | Rhombus | Parallelogram |
---|---|---|

Meaning | Type of square having equal neighbouring sides | Type of rectangle having parallel sides equal in length |

Origination | From the word “to turn round and round.” | From word “Parallelogrammon” |

Equality | All four sides will have the same length | Only opposite sides are equal in length |

Similarity | Rhombus is very similar to a square, with the only difference being square is not in a slanting position while a rhombus is in a sloping place. | Parallelogram is very similar to a rectangle, with the only difference being rectangle is not in a slanting position while a parallelogram is in a sloping place. |

Perimeter/ Circumference measurement | The perimeter of a rhombus is measured by formula 4a, where “a” represents the side of the rhombus. | The perimeter of a parallelogram is measured by the formula 2 (a+b), where “a” represents the side, and “b” represents a base. |

Area Measurement | The area of a rhombus is measured by the formula (PQ)/2, where “p” and “q” represent the diagonals. | The area of a parallelogram is measured by the formula bh, where “b” represents the base, and “h” means the height. |

Diagonals | Diagonals of a rhombus are at 90 degrees to each other at the intersection point. | Diagonals of a parallelogram are not at 90 degrees to each other at the intersection point. |

Overall Scope | Rhombus can be considered as a Parallelogram | Every parallelogram cannot be considered a rhombus |

## What is Rhombus?

*Rhombus* is derived from the Greek word “rhombos” and the verb “rhembō.” *Rhombus* is a concept that originated from Euclidean geometry. *Rhombus,* in literal terms, means something that whirls or spins around quickly.

*Rhombus* is a type of square because all the sides of a *rhombus* are equal. However, the *rhombus* is a slanting (sloping) square. That means the sides are not at right angles. All *rhombus* cannot be considered as a square, but vice versa can be true.

*Rhombus* has specific characteristics. The first one will be all sides will be equal in length. Secondly, the diagonal will cross each other at 90 degrees.

Other features include opposite sides being parallel, opposite angles being equal, having 2 dimensions, and having a closed shape. Finally, adjacent angles will sum up to 180°.

*Rhombus* is also known as an equilateral quadrilateral or diamond. *Rhombus* can be considered a type of *parallelogram *or a specific type of *parallelogram *as it fulfils the requirements of a *parallelogram*.

In real-life scenarios, *rhombus* can be seen in various aspects, the common being a kite. Other things include building structures, ornament structures, and mirrors.

## What is Parallelogram?

A *parallelogram *is a concept derived from Euclidean geometry. *Parallelogram *is derived from multiple words such as the French word ‘Parallelogramme’, the Greek ‘Parallelogrammon’, and the Latin word ‘Parallelogrammum’.

A *parallelogram *is a type of rectangle. A *parallelogram *means something which is surrounded by parallel lines. *Parallelogram*, where all the angles are perpendicular, will be considered a rectangle.

The *parallelogram *has two pairs of parallel sides. The parallel sides are of equal length. The opposite angles of the *parallelogram *will be of equal measure.

*Parallelogram *angles total 180° and hence can be called supplementary angles. An exciting feature of a *parallelogram *is that if one angle is right, all angles will be in the correct position.

*A parallelogram with *opposite sides is parallel and will never cross each other. The area of a *parallelogram *will be double the area of a triangle created by one of its diagonals.

The diagonals of the *parallelogram *will cross each other at the middle point. Each diagonal will separate a *parallelogram *into two triangles which are identical in form.

*Parallelogram *area is measured by multiplying a base by the height. The perimeter, the distance around the edges, is calculated by multiplying 2 by (base + side length).

A *parallelogram *which has all sides congruent can be considered a rhombus. A parallelogram with all angles at right angles and equal diagonals will be regarded as a rectangle.

A *parallelogram *that has all sides equal sides with all angles perpendicular to each other can be considered a square.

**Main Differences Between Rhombus and Parallelogram**

*Rhombus*is a type of square. A*parallelogram*is a type of rectangle.*Rhombus*will have all four sides equal in length. The*parallelogram*will only have opposite sides equal.*Rhombus*has all four sides parallel to each other. The*parallelogram*has only opposite sides similar.- 4a and a=side measure the perimeter of the rhombus. The perimeter of the
*parallelogram*is measured by 2 (a+b) and a=side, b=base. - Diagonals of the
*rhombus*are perpendicular to each other at crossing points. Diagonals of the*parallelogram*are not perpendicular to each other at the crossing point. - The area of the
*rhombus*is measured by pq/2, where p and q are the diagonals. The size of the*parallelogram*is measured by bh where b= base and h= height.

**References**

Last Updated : 11 June, 2023

Emma Smith holds an MA degree in English from Irvine Valley College. She has been a Journalist since 2002, writing articles on the English language, Sports, and Law. Read more about me on her bio page.

I appreciate the detailed comparison table, it really helps in understanding the differences better.

Yes, the comparison table really simplifies the distinctions.

Ironic how people mistake a rhombus for a square when in fact, it’s a different concept altogether.

The irony is quite amusing.

The article explains the mathematical properties of rhombus and parallelogram very well, it’s very clear to understand.

Yes, I feel the same way, very well-explained.

The concepts are well-defined in this article, it would be better if it was more argumentative about certain points.

I think the point is to inform rather than argue about the concepts.

I don’t think the comparison between rhombus and parallelogram is necessary, everyone should know how different they are.

Actually, a lot of people do get these two shapes mixed up, a comparison can be quite helpful.

The article could use some real-life scenarios, without them, it feels too theoretical.

I understand what you mean, some practical scenarios would make it more relatable.

I appreciate the attention to detail in this article, the detailed descriptions really help in understanding the topic better.

I couldn’t agree more, the detailed descriptions make it very clear.

I think the tone of this article is a little too comical, it should be more serious considering the subject.

I agree, it’s a serious topic, the tone could be more neutral.

This article could use some more engaging examples of real-life applications of these shapes instead of just stating them.

I agree, some real-world examples would make it more interesting.

This article is very informative and clears up any misconceptions about the difference between a rhombus and a parallelogram.

I agree, I’ve always been confused about the two shapes.