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Cubic Yard Calculator

To calculate the volume in cubic yards, enter the custom dimensions in their respective fields. Also, you can enter the price per cu yd to estimate the total cost required to fill a yardage space.

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The cubic yard calculator helps you find the volume of cement, mulch, concrete, or other landscape material in cubic yards. You can enter dimensions in multiple units and the tool calculates cubic yards accurately. Inputs can be whole numbers or decimals.

How Much Is a Cubic Yard?

“A cubic yard is a cube with a length, width, and height of 1 yard.”

  • 1 Yard = 3 ft = 36 inches
  • 1 Cubic Yard = 27 Cubic Feet (3 ft × 3 ft × 3 ft)

Cubic Yard Measurements in Other Units

1 Cubic Yard = Equivalent Dimensions
1 cu yd 1 yd × 1 yd × 1 yd
1 cu yd 3 ft × 3 ft × 3 ft
1 cu yd 36 in × 36 in × 36 in
1 cu yd 0.9144 m × 0.9144 m × 0.9144 m
1 cu yd 91.44 cm × 91.44 cm × 91.44 cm

Besides these standard measurements, you can calculate cubic yardage for any custom dimensions using the calculator.

How to Calculate Cubic Yards Using Feet and Inches

  • Measure the length, width, and depth in feet.
  • Convert inches to feet by dividing by 12.
  • Multiply all dimensions in feet to get cubic feet.
  • Divide cubic feet by 27 to get cubic yards.
Mathematically: Cu yd = [Length (ft) × Width (ft) × Height (ft)] ÷ 27

Cubic Yard Formulas for Different Shapes

Rectangle
Area (ft²) = Length × Width
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Rectangle Cubic Yard
Square
Area (ft²) = Side²
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Square Cubic Yard
Rectangular Border Area
Inner Area = Length × Width
Total Area = (Length + 2 × Border width) × (Width + 2 × Border width)
Area = Total Area − Inner Area
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Rectangular Border Cubic Yard
Circle
Area = π × radius² (π = 3.14)
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Circle Cubic Yard
Circular Border
Outer Area = π × outer radius²
Inner Area = π × inner radius²
Area = Outer − Inner
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Circular Border Cubic Yard
Triangle
Area (ft²) = (1/4) × √[(a+b+c)(b+c−a)(c+a−b)(a+b−c)]
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Triangle Cubic Yard
Cube
Volume (ft³) = L³
Volume (yd³) = Volume (ft³) ÷ 27
Cube Cubic Yard
Cylinder
Area = π × radius² (π = 3.14)
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Cylinder Cubic Yard
Hollow Cylinder
Area = π × (R² − r²) (π = 3.14)
Volume (ft³) = Depth × Area
Volume (yd³) = Volume (ft³) ÷ 27
Hollow Cylinder Cubic Yard
Hemisphere
Volume (ft³) = (2/3) × π × r³
Volume (yd³) = Volume (ft³) ÷ 27
Hemisphere Cubic Yard
Pyramid
Volume (ft³) = (1/3) × Base Area × Height
Volume (yd³) = Volume (ft³) ÷ 27
Pyramid Cubic Yard

Example

Find cubic yards for a land space with:

  • Length = 9 ft
  • Width = 17 ft
  • Depth = 4 in

Solution:

Step 1: Convert Depth to Feet

4 ÷ 12 = 0.33 ft

Step 2: Calculate Cubic Feet

Cubic Feet = 9 × 17 × 0.33 = 50.49 ft³

Step 3: Convert to Cubic Yards

Cubic Yards = 50.49 ÷ 27 ≈ 1.87 yd³

Is 1 Yard the Same as 1 Cubic Yard?

No! 1 yard = 3 feet, while 1 cubic yard is a cube 3 feet × 3 feet × 3 feet.

How Many Yards of Concrete for a 24×24 Slab?

You need approximately 7.11 cubic yards of concrete.

Why Do We Need Cubic Yards?

Construction materials measured in cubic yards include:

Cubic Feet to Cubic Yard Conversion

Cubic Feet Cubic Yards
1 ft³ 0.037037 yd³
2 ft³ 0.074074 yd³
3 ft³ 0.111111 yd³
4 ft³ 0.148148 yd³
5 ft³ 0.185185 yd³
27 ft³ 1 yd³
40 ft³ 1.4815 yd³
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