A rhombus is a four-sided form whose sides are all equal and also whose contrary sides are parallel. If you add the dimension of just one side, then you additionally know the measurement of all the other sides, given that they are all equal. Let’s learn more about the area of a rhombus.

A rhombus has five added dimensions that we can think about. I have marked them down on the rhombus below so you can see them. If you look at the red dashed line going straight backward and forwards, that is the altitude or the height of the rhombus. It is not the length of time the side is yet how high the rhombus is if it was sitting on a level surface. Keep in mind just how the bottom side is level. The next two dimensions are the diagonals, the lines linking the opposite angles per other. I’ve attracted the diagonals making use of blue dashed lines. Do you see them? I have identified one diagonal p and the other q, so you understand which is which.

Table of Contents

**Example of a rhombus with its labeled components**

The red s is the measurement for the size of a side. If one side is marked s, after that, all the opposites are additionally s since all the sides of a rhombus are equivalent in size to every various other. The 4th and also fifth dimensions we can note are the dimensions of the angles. We can call one pair of contrary angles Angle An, and the various other opposite pair of angles Angle B. It matters not exactly how you classify these as long as you type one pair one name and the other pair an additional name.

Now that we have every one of the different measurements that we can take into consideration, let’s look at the three various methods to discover the location of a rhombus. I encourage you to devote these three formulas to memory. Use flashcards or whatever memory help that helps you.

**Area of a Rhombus**

A rhombus is a parallelogram with four equivalent sides, a set of opposing equal intense angles, and also a set of opposing equivalent obtuse angles. The formula for the area of a rhombus given as:

A = pq/2

Where A is the location, p is the brief diagonal, and q is the long diagonal.

A parallelogram is a flat form with opposite sides that are parallel and also equivalent in length. It is a parallelogram with four equal sides, such as a ruby. Squares and also rectangles are also sorting of parallelograms. You can work out the elevation of a rhombus if you understand other values, such as the location, base, or diagonals.

Read Also: Horizontal Asymptote – Learn the Rules

Regardless of how large a rhombus is, particular policies continuously use it. All its sides are equal, its contrary angles are similar, and its two diagonals are vertical. The elevation of a rhombus is the quickest perpendicular range from its opposite side to its base. Depending on how the rhombus placed the base can be any of its four sides.

**Example Problems to find the area of Rhombus**

__Problem 1:__

A rhombus gauged to have an area of 72 square meters and a brief diagonal of 6 meters. The length of time is the long diagonal in meters?

__Response:__

Let’s connect the offered measurements into the location formula and then address for the long diagonal q.

A = pq/2

72 = (6)q.

q = 12.

The long diagonal is 12 meters long.

__Problem 2:__

Locate the area of a rhombus with diagonal sizes of 5 and also 10.

** Response**:

Plugging the given dimensions right into the location formula, we get:

A = pq/2.

A = (5)(10)/ 2 = 50/2 = 25.

The area is 25.