CalConstruct

Cubic Feet Calculator

Calculate the volume of a rectangular space in cubic feet using its length, width, and depth.

Rectangular volume showing length, width, and depth dimensions

How to Use This Calculator

  1. 1Measure the length of the space or object.
  2. 2Measure the width.
  3. 3Measure the depth or height.
  4. 4Enter each measurement into the calculator.
  5. 5Select the appropriate unit for each measurement.
  6. 6Click Calculate.
  7. 7Review the calculated volume in cubic feet.

Common Uses

  • Construction volume calculations
  • Concrete volume
  • Gravel volume
  • Soil and topsoil volume
  • Mulch volume
  • Landscaping projects
  • Excavation and fill
  • Rectangular spaces and containers
  • Converting cubic feet to cubic yards

What Is a Cubic Foot?

A cubic foot is a unit of volume representing a space that measures 1 foot long, 1 foot wide, and 1 foot deep.

A cubic foot describes three-dimensional space, so calculating cubic feet requires three dimensions rather than just length and width.

For a rectangular space, multiply the length, width, and depth together. When all three dimensions are expressed in feet, the result is measured in cubic feet.

For example, a space measuring 10 feet long, 5 feet wide, and 2 feet deep has a volume of 100 cubic feet.

Cubic Feet = Length × Width × Depth

How to Calculate Cubic Feet

For a rectangular space, multiply the three dimensions together.

When measurements are provided in different units, convert them to compatible units before performing the calculation.

For example, if the length and width are measured in feet but the depth is given in inches, convert the depth to feet first by dividing the inch measurement by 12.

The calculator performs the applicable unit conversions automatically based on the supported units.

Cubic Feet = Length × Width × Depth

Cubic Feet Calculator From Inches

Measurements are often provided in inches, particularly for smaller construction, woodworking, and home-improvement projects.

If all three dimensions are measured in inches, multiply them to obtain cubic inches first. Then divide by 1,728 to convert the volume to cubic feet.

One cubic foot contains 1,728 cubic inches because 12 × 12 × 12 = 1,728.

If the calculator accepts inches as an input unit, enter the measurements directly and allow the calculator to perform the conversion.

Cubic Feet = Cubic Inches ÷ 1,728

Square Feet to Cubic Feet

Square feet measure area, while cubic feet measure volume. To convert a square-foot measurement into cubic feet, you also need the depth.

If the area is already known in square feet and the depth is measured in feet, multiply the square footage by the depth in feet.

If the depth is measured in inches, multiply the square footage by the depth in inches and divide by 12.

For example, an area of 500 square feet with a depth of 3 inches has a volume of 125 cubic feet.

Square footage alone cannot determine a volume without a depth or height.

Cubic Feet = Square Feet × Depth in Inches ÷ 12

Cubic Feet Calculator for Soil

Soil, topsoil, and other landscaping materials can be measured by volume.

For a rectangular soil area, multiply the length, width, and depth to calculate the geometric volume.

Measure the length and width of the area and determine the depth of soil to be added. Enter those dimensions into the calculator to determine the resulting volume.

Actual material requirements can vary because of settling, uneven surfaces, and other project conditions.

For a soil-specific calculation, use the Soil Calculator.

Cubic Feet = Length × Width × Depth

Cubic Feet Calculator for Concrete

Concrete can also be measured in cubic feet.

For a rectangular concrete project, multiply the length, width, and thickness after converting the dimensions to compatible units.

For example, a project measuring 20 feet by 10 feet with a thickness of 4 inches first requires converting 4 inches to 0.333 feet. The resulting volume is approximately 66.67 cubic feet.

For calculations involving additional concrete-specific quantities supported by the Concrete Calculator, use the Concrete Calculator.

This calculator does not determine structural concrete thickness, reinforcement, building-code requirements, or engineering requirements.

Cubic Feet = Length × Width × Thickness

Cubic Feet and Cubic Yards

Cubic feet and cubic yards are both units of volume.

One cubic yard contains 27 cubic feet. To convert a cubic-foot measurement to cubic yards, divide the cubic-foot volume by 27.

For example, 27 cubic feet equals 1 cubic yard, 54 cubic feet equals 2 cubic yards, and 81 cubic feet equals 3 cubic yards.

If you need to work specifically with cubic-yard measurements, use the Cubic Yard Calculator.

Cubic Yards = Cubic Feet ÷ 27

Cubic Feet for Gravel, Mulch, and Other Materials

Cubic feet can be used to describe the volume of many construction and landscaping materials.

For a rectangular area, the calculation remains length × width × depth. The formula determines the volume of the space rather than the weight of the material.

Materials such as gravel, soil, and mulch can have different densities and may be sold using different measurement systems.

Do not convert cubic feet directly into pounds or tons without material-specific density information.

Volume = Length × Width × Depth

Measuring a Project for Cubic Feet

Accurate measurements are important because volume depends on all three dimensions.

For a rectangular area, measure the length from one end to the other, the width across the area, and the depth or height of the space.

Keep track of the units used for each measurement. If the measurements are in different units, the calculator can perform the applicable conversions supported by its interface.

For larger or irregular projects, divide the space into smaller rectangular sections when practical. Calculate each section separately and add the results together.

Total Volume = Volume 1 + Volume 2 + Volume 3 + ...

  • Length: Measure the distance from one end of the space to the other.
  • Width: Measure the dimension across the space, perpendicular to the length.
  • Depth or height: Measure the third dimension needed to determine the volume.

Cubic Feet for Rectangular Spaces

The cubic-foot calculation is particularly straightforward for rectangular spaces.

Common applications include storage areas, excavation and fill areas, rectangular garden beds, construction spaces, material volumes, rectangular containers, concrete forms, and gravel or landscaping areas.

For each rectangular section, calculate length × width × depth. If a project contains several rectangular sections, calculate each section separately and add the volumes together.

Cubic Feet = Length × Width × Depth

Common Cubic Feet Calculation Mistakes

  • Using area instead of volume: Square feet measure two-dimensional area. Cubic feet measure three-dimensional volume, so a depth or height is required.
  • Mixing units without converting them: Multiplying feet by inches without first converting the measurements can produce an incorrect result. Convert measurements to compatible units before calculating.
  • Forgetting the third dimension: Length and width alone calculate area, not volume. A depth, height, or thickness is required.
  • Confusing cubic feet with cubic yards: There are 27 cubic feet in one cubic yard. Make sure you are using the volume unit required for your project.
  • Rounding too early: Keep enough precision during the calculation and round the final result rather than rounding each measurement prematurely.
  • Assuming volume equals weight: A cubic-foot measurement describes volume. It does not automatically tell you how many pounds or tons a material weighs.

Checking a Cubic Feet Calculation Manually

You can verify a rectangular calculation with a few simple steps.

First calculate the area by multiplying length × width. Then convert the depth if necessary by dividing inches by 12.

Multiply the square-foot area by the depth in feet to calculate cubic feet.

For example, 20 feet × 10 feet equals 200 square feet. At a depth of 6 inches, the depth is 0.5 feet. The resulting volume is 200 × 0.5 = 100 cubic feet.

If the manual result differs substantially from the calculator, check the dimensions, units, and depth entered.

Square Feet × Depth in Feet = Cubic Feet

Cubic Feet Calculation Quick Reference

CalculationFormula
Rectangular volumeLength × Width × Depth
Cubic feet using feetLength × Width × Depth
Depth from inchesInches ÷ 12
Square feet to cubic feetSquare Feet × Depth in Feet
Square feet + inches to cubic feetSquare Feet × Depth in Inches ÷ 12
Cubic feet to cubic yardsCubic Feet ÷ 27
Cubic yards to cubic feetCubic Yards × 27
Cubic inches to cubic feetCubic Inches ÷ 1,728

Cubic Feet vs. Square Feet

Square feet and cubic feet describe different measurements.

Square feet measure area, while cubic feet measure volume.

For example, a 10-foot × 10-foot floor has an area of 100 square feet. If that same area has a 2-foot depth, its volume is 200 cubic feet.

A square-foot measurement alone cannot determine cubic feet without a depth or height.

Square Feet × Depth = Cubic Feet

When to Use Cubic Feet

Cubic feet are useful when the volume of a space or material needs to be expressed as a three-dimensional measurement.

Common applications include construction volume calculations, concrete volume, gravel volume, soil and topsoil volume, mulch volume, excavation and fill, rectangular containers and spaces, and conversions between cubic feet and cubic yards.

The appropriate volume unit depends on the size and type of project.

Internal Calculator Resources

Use the dedicated material calculators when you need calculations specific to concrete, gravel, mulch, or soil.

If you need to calculate the area before determining volume, use the Square Footage Calculator.

For cubic-yard measurements, use the Cubic Yard Calculator.

Frequently Asked Questions

How do I calculate cubic feet?
For a rectangular space, multiply the length, width, and depth after converting the measurements to compatible units. When all three dimensions are in feet, use Length × Width × Depth.
How many cubic feet are in a cubic yard?
One cubic yard contains 27 cubic feet.
How do I convert cubic feet to cubic yards?
Divide the cubic-foot volume by 27. Cubic Yards = Cubic Feet ÷ 27.
How do I calculate cubic feet from inches?
If all three dimensions are measured in inches, multiply them to obtain cubic inches and divide by 1,728 to convert to cubic feet. Cubic Feet = Cubic Inches ÷ 1,728.
How do I convert square feet to cubic feet?
You need the depth as well as the square footage. Cubic Feet = Square Feet × Depth in Feet. If depth is measured in inches, use Square Feet × Depth in Inches ÷ 12.
How many cubic feet are in 1,000 square feet?
It depends on the depth. For example, at 3 inches deep, 1,000 × 3 ÷ 12 = 250 cubic feet.
Can I use the cubic feet calculator for soil?
Yes. Cubic feet can be used to measure the volume of a rectangular soil area. Enter the length, width, and soil depth. For a soil-specific calculation, use the Soil Calculator.
Can I use the cubic feet calculator for concrete?
Yes. A rectangular concrete volume can be calculated using length, width, and thickness. For concrete-specific material calculations, use the Concrete Calculator.
Can I use the cubic feet calculator for gravel or mulch?
Yes. Cubic feet can be used to express the volume of a rectangular gravel or mulch area. The material's weight is not determined from volume alone.
Is cubic feet the same as square feet?
No. Square feet measure area, while cubic feet measure volume. A depth or height is required to convert an area measurement into a volume.
Does one cubic foot always weigh the same?
No. Cubic feet measure volume, while weight depends on the material's density. Different materials can have very different weights for the same volume.
Can I calculate cubic feet for an irregular shape?
The basic calculation applies to rectangular dimensions. For an irregular project, divide it into smaller measurable sections where practical and calculate each section separately.
Why is my cubic feet result different from another calculator?
Differences can occur when calculators use different input units, conversion methods, dimensions, or rounding rules. Check that the same measurements and units are being used.