Changes

The area of a rhombus can be easily calculated using the following formula:

The area of a rhombus can be easily calculated using the following formula:

\[

<math>\text{Area} = \frac{d_1 \times d_2}{2}</math>

Here, <math>(d_1)</math> and <math>(d_2)</math> represent the lengths of the two diagonals. Since the diagonals bisect each other at right angles, they essentially divide the rhombus into four right-angled triangles, and this formula reflects that division.

 

 

Here, \(d_1\) and \(d_2\) represent the lengths of the two diagonals. Since the diagonals bisect each other at right angles, they essentially divide the rhombus into four right-angled triangles, and this formula reflects that division.

== Differences ==

== Differences ==

Although a rhombus and a [[square]] both have four sides of equal length, there are key differences between the two. In a rhombus, the angles are not necessarily 90 degrees, whereas a square has four right angles. In fact, while a square is a special case of a rhombus (where all angles are 90 degrees), not all rhombuses are squares. This distinction makes the rhombus a more flexible shape, with a wider range of applications.

Although a rhombus and a [[square]] both have four sides of equal length, there are key differences between the two. In a rhombus, the angles are not necessarily 90 degrees, whereas a square has four right angles. In fact, while a square is a special case of a rhombus (where all angles are 90 degrees), not all rhombuses are squares. This distinction makes the rhombus a more flexible shape, with a wider range of applications.

File:Rhombictriacontahedron.svg|:Rhombictriacontahedron

File:Rhombictriacontahedron.svg|:Rhombictriacontahedron

File:Rhombic icosahedron.png|Image of Rhombic icosahedron

File:Rhombic icosahedron.svg|Image of Rhombic icosahedron

</gallery>

</gallery>

== References ==

== References ==

[[Category:Polygons]]

[[Category:Polygons]]

<references />{{Shapes}}

<references />{{Shapes}}