# Pyramid Volume Calculator

A pyramid is **one** of the most **complicated** figures in geometrical Mathematics. It requires proficiency in this **skill** to perform different calculations including **area** and volume **calculations**. As it is a three-dimensional figure, that’s why it **involves** an extra **step** to find its volume. If you are **not** proficient in this field, you should use this **Pyramid Volume Calculator**.

This **online** handy tool has been designed for this calculation particularly. With the help of this maths calculator, you can **easily** find the volume of the Pyramid within seconds and with **100% accuracy**. You can solve simple as well as complex problems using this **advanced** calculator.

**Table of Contents**

## What is Pyramid Volume?

A pyramid is a **three-dimensional** figure that has triangular dimensions from all **sides**. The volume of a pyramid is the region or area that comes under its **boundaries**. As it belongs to three dimensions, so, it covers length, **width**, and height in that region.

We can also say that the volume of a pyramid is the **region** that comes under its boundaries in all three dimensions. To find this measurement, we need to find the **base** and height of the figure. Like other volume measurements, it must be calculated in cubic units. **For example**, if we are given lengths in meters, the **volume** of that pyramid must be in cubic meters

## How to calculate Pyramid Volume?

To learn the method of pyramid **volume** calculation, you first need to learn the **formula **used for it. The formula for pyramid volume calculation keeps **varying **with the sides involved or the **shape** of the figure. In simple words, the formula for Triangular pyramid volume is different from square pyramid volume.

For the **sake** of your understanding, we have **written** the formula related to triangular pyramid **volume** here and solved an example too.

Triangular Pyramid Volume = √3/12 a^{2}h

Here:

- “a” represents the base measurement of the pyramid
- “h” represents the height of the pyramid that is measured from base to top corner perpendicular.

Here we have solved an example related to this problem that you can follow for learning how to find the volume of a pyramid.

**Example 1:**

Find the triangular pyramid volume having a base length equal to 7m and a height equal to 12m.

**Solution:**

As we know, By dividing, we get the following factors,

Volume of a Pyramid = √3/12 a^{2}h

So,

= √3/12 (7)^{2}(12)

= 84.9 sq. meter

### How to use Pyramid Volume Calculator?

Using the pyramid volume calculator isn’t difficult when you have this online tool by Calculator’s Bag. You can use this tool using the simple steps mentioned below:

- Choose the type of Pyramid first
- Insert the length of the base and choose its unit
- Insert the measurement of height and choose its unit
- This calculator will automatically show you a measurement of the volume of that pyramid.

### FAQ | Pyramid Volume Calculator

**How does the pyramid volume calculator work?**

This pyramid volume calculator has an advanced and pre-programmed algorithm using which it performs the calculation using the formula.

**What are the different types of pyramids that can be used with the pyramid volume calculator?**

You can solve problems related to triangular pyramids, square pyramids, pentagon pyramids, and all others

**Can the pyramid volume calculator be used for other 3-dimensional shapes?**

Yes, it has been designed for three-dimensional shapes.

**How accurate is the pyramid volume calculator? **

This pyramid volume calculator has an advanced algorithm with which it will provide you 100% accurate answers.

**Is the pyramid volume calculator suitable for use in engineering and construction projects? **

Yes, if you have a problem related to volume calculation, you can use this calculator. It will make your work easier and more accurate at the same time.

**Why is 1/3 used to find the volume of a pyramid? **

Because a pyramid is a three-dimensional shape and the volume is also a three-dimensional quantity, that’s why 1/3 is used to find its volume.