Cuboid Volume Calculator

Are you struggling in math and need help calculating the volume of a cuboid? Do you know the volume but need help finding the measurement of one of the edges? You have come to the right place. Our cuboid volume calculator is easy to use and has a great deal of information that will help you in Mathematics.

This article covers:

• Definition of a cuboid;
• The volume of a cuboid formula;
• How to calculate the volume of a cuboid;
• The number of vertices and edges a cuboid has; and more.

A cuboid is a three-dimensional shape that has much in common with your average box 📦. It has six rectangular surfaces. Its height, width, and length have different measurements.

To use our cuboid volume calculator, you simply need to enter the length, width, and height of the given cuboid, and the volume will be calculated for you in real-time.

Additionally, you may also enter two of these measurements (say the length and height) along with the volume, and our calculator will calculate the measurement for the unknown side.

As a bonus, our calculator also gives you the diagonal of the cuboid.

To find the volume of a cuboid, you first need to know the length (l), width(w), and height (h) of the cuboid. We use the following volume of a cuboid formula to calculate the volume of a cuboid:

So if you are given the problem:
Find the volume of a cuboid-shaped box whose height, length, and width are 8, 9, and 7 cm, respectively, and calculate the volume.

We begin by substituting the values above:

Are you interested in similar calculators? Check out the tools below:

• Rectangular prism calculator;
• Cuboid surface area; and
• Cuboid calculator.

To find the volume of a cuboid from its length, height, and width, we need to:

1. Get the formula for calculating the volume of a cuboid:
   volume = l × w × h
2. Substitute the values for length, width, and height, say 5, 4, and 6, respectively.
   volume = 5 × 4 × 6
3. Work out the volume:
   volume = 120

Assuming the cuboid's length, width, and volume are 9, 8, and 360 inches, respectively.

1. Using the cuboid volume formula:
   volume = l × w × h cube units

2. Make h the subject of the formula:
   h = volume/(l × w) cube units

3. Substitute the given values:
   h = 360/(9 × 8) in³

4. Solve the equation:
   h = 6 in³