# Area of a Kite Calculator

When you **think** about a **kite** in **mathematics**, it is not the **same** kite you **regularly** see in your **life**. In our daily **lives**, we see multiple kites having different **shapes** and **dimensions**. In Mathematics, the kite **refers** to a **2D** figure having a specific figure **similar** to a cone from the **bottom**. Finding its area can be a **complex** process because of its complex shape.

If you don’t want to **get** involved manually, you **should** use this area of a **kite calculator**. With the help of this maths calculator, you can **easily** calculate the area of a kite. It is **accessible** to every mathematics **student** because of its simple **interface** and efficient **work**. You will not **find** any mistake in this tool’s solution that makes it **suitable** for solving all types of **assignments**.

**Table of Contents**

## Area of a Kite Definition

To **understand** what is the **area of a kite**, you should first **learn** a little about this **figure**. A kite is a **2D plane** figure which has **four** total sides. It can be **divided** into two main sections that are **upper** section and the **lower** section. The two **opposite** sides in the upper part are the **same** and the two opposite **sides** in the **lower** portion are the **same** in length.

It **looks** like a **cone** from the bottom **part** while the **triangular** cap from the upper side. In **Mathematics**, the area of a kite is the **region** in **space** that it **covers**. When a kite is **placed** in space or on a **solid** surface, the region **covered** by this figure is called its **area**. Calculating this measurement can either be **hectic** or simple just **according** to the understanding you **have** with this figure.

### Area of a Kite Formula

As mentioned **earlier**, the **opposite** sides of a **kite** are the same in **length**. So, you might be **thinking** that calculating area might be **similar** to that of a **rectangle** because of this **common** property. But it is **not** right as it has a different shape.

Therefore, you **need** to **use** another **formula** for the area calculation of a **kite**. It involves the **distance** between the **upper** and lower **corner ** of the kite as well as the **distance** between the **left** and **right** corners of the kite. Here is the **formula** you need to use for **calculating** the area of a kite.

Area of a kite = (e x f) /2 square units

Here:

- “e” shows the distance between the left and right corners (horizontal diagonal) of the kite available in the upper part.
- “f” represents the distance between the upper and lower corners (vertical diagonal) of the kite and it is calculated vertically.

### How to calculate the area of a kite?

With the above **formula**, you must have got an **idea** of how to **calculate** the area of a kite. To let you understand **properly**, we have enlisted **some** points here and then solved an **example** too. Let’s have a **look** at both of these for a **better** understanding.

- Measure the distance between the left and right corners of the kite from the top portion.
- Measure the distance between the upper and lower corners of the kite.
- Multiply these measures.
- Divide the final answer by “2” to get the final answer.

Keep in **mind** that the **units** of the area of a **kite** must be **square** of the given lengths units. **For example**, if you have measurements in **meters**, the units for the area of a kite will be “meter^{2} or m^{2}”.

Here is a **solved** example for your **better** understanding.

**Example 1:**

Find the area of a kite if its horizontal diagonal is 3 meters long and its vertical diagonal is 8 meters long.

**Solution:**

As we know,

Area of a kite = (e x f) /2 square units

So,

= (3 x 8) /2 m^{2}

= 24/2 m^{2}

Area = 12 m^{2}

### How to use the area of a kite?

If you have **large** dimensions for a kite or are **unable** to **find** the area of a kite **manually**, you should use this online tool by Calculator’s Bag. You can use it simply just by giving **input** values you have and get the final answer.

- Insert the measure for the horizontal diagonal
- Put the measure for the vertical diagonal
- This calculator will automatically show the answer for the area of a kite.

### FAQ | Area of a kite

**How do you calculate the area of a kite?**

To calculate the area of a kite, you need to multiply the horizontal and vertical diagonals. Then, divide the final answer by “2” to get the area of that specific kite.

**How to find the area of the kite? **

To find the area of the kite, you need to use the following formula:

Area of a kite = (e x f) /2 square units

**What is the area and perimeter of a kite? **

The area of a kite is calculated by multiplying the diagonals and then dividing the answer by “2”. On the other side, you have to add all four sides to find the perimeter of the kite.

**Is the area of a rhombus the same as a kite? **

Yes, a rhombus is much similar in shape to a kite. That’s why, the area of a rhombus is the same as a kite.

**Do angles in a kite add up to 360? **

Yes, the interior angles of a kite will make 360 degrees when summed up.

**Is every kite a square? **

No, every kite is not a square.

**What are the angle rules for a kite? **

- The sum of all angles will be 360 degrees.
- The angles, where two different sides meet, will be equal to each other.