Select a shape to see diagram
Use this cubic yard calculator to quickly find the volume of landscape materials like mulch, topsoil, fill dirt, gravel, crushed stone, and concrete. Enter your dimensions in US units (inches, feet, yards) or metric units (centimeters, meters) to instantly convert to cubic yards (yd³), cubic feet (ft³), and cubic meters (m³). You can also estimate total material cost by entering a price per cubic yard, per cubic foot, or per cubic meter.
The calculator supports common project shapes—square, rectangle, rectangle border, circle, circle border, annulus/ring, triangle, and trapezoid—so you can model garden beds, driveways, paths, pads, posts, or circular features with precision. Just select a shape, enter your measurements, and the cubic yard calculator handles the math and unit conversions automatically.
Enter measurements in inches (in), feet (ft), yards (yd),
centimeters (cm), or meters (m). Decimals are supported.
Examples: 7′ 3″ is 7.25 ft (because 3 ÷ 12 = 0.25);
245 cm is 2.45 m. If you only know an area in square feet,
you can still compute cubic yards: choose Rectangle, put your square feet in
Length, set Width to 1, enter desired
Depth, and click Calculate.
cm ÷ 30.48 = ft, m × 3.28084 = ft.m³ = ft³ ÷ 35.3146667.Using measurements in feet:
Area (ft²) = Side × Side = s²
Volume (ft³) = Area × Depth
Volume (yd³) = Volume (ft³) ÷ 27
Use this for square pads, sandbox bases, or square garden beds.
Using measurements in feet:
Area (ft²) = Length × Width
Volume (ft³) = Area × Depth
Volume (yd³) = Volume (ft³) ÷ 27
Ideal for lawns, parking pads, rectangular flower beds, or driveways.
Using measurements in feet:
Inner Area (ft²) = Lin × Win
Total Area (ft²) = (Lin + 2b) × (Win + 2b)
Border Area (ft²) = Total Area − Inner Area
Then compute volume and convert to yd³ as above.
Use for planter rings around patios, stepping-stone borders, etc.
Using measurements in feet:
Area (ft²) = π × (Diameter ÷ 2)²
Volume (ft³) = Area × Depth
Volume (yd³) = Volume (ft³) ÷ 27
Use for circular fire pits, tree rings, round pads, and circular flower beds.
Using measurements in feet:
Outer Diameter = Inner Diameter + (2 × Border Width)
Outer Area = π × (Outer Diameter ÷ 2)²
Inner Area = π × (Inner Diameter ÷ 2)²
Ring Area = Outer Area − Inner Area
Then compute volume and convert to yd³ as above.
Great for edging rings around trees, posts, and round features.
Using measurements in feet:
Outer Area = π × (Do ÷ 2)²
Inner Area = π × (Di ÷ 2)²
Ring Area = Outer Area − Inner Area
Then compute volume and convert to yd³ as above.
Useful for donut-shaped beds or rings with specific inner and outer diameters.
Using measurements in feet (Heron's Formula):
s = (a + b + c) ÷ 2
Area (ft²) = √[ s(s − a)(s − b)(s − c) ]
Then compute volume and convert to yd³ as above.
Great for triangular beds and corners. Ensure a + b > c, b + c > a, c + a > b.
Using measurements in feet:
Area (ft²) = ((a + b) ÷ 2) × h
Then compute volume and convert to yd³ as above.
Common for sloped beds, tapered paths, or irregular edges approximated as trapezoids.
A cubic yard (yd³) measures volume equal to a cube 3 ft × 3 ft × 3 ft (27 ft³). Suppliers for mulch, gravel, soil, and concrete typically price by cubic yard, which is why estimating cubic yards helps you budget accurately.
You can enter each dimension in in, ft, yd, cm, or m. The calculator converts everything to feet internally, computes area and volume in ft³, then converts to yd³ (÷27) and m³ (÷35.3146667). You’ll see all three results.
Typical mulch is 2–3 inches (0.17–0.25 ft). Gravel base layers are often 4–6 inches (0.33–0.5 ft). Garden soil depths vary by plant type—check your project needs and enter the depth in the calculator.
Yes. Enter your material price per cubic yard, cubic foot, or cubic meter. The calculator multiplies the volume by your price. Increase Quantity if you’re buying for multiple identical areas.
You can either type decimal feet (e.g., 7.25 ft for 7′3″) or switch the unit to inches
and enter 87 in. The cubic yard calculator handles the conversion.
Rectangle bed: 20 ft × 6 ft × 0.25 ft depth → Area = 120 ft², Volume = 30 ft³ = 1.11 yd³.
Circle ring: Outer Ø 10 ft, inner Ø 2 ft, depth 0.33 ft → Ring area = π(5² − 1²) = 75.40 ft², Volume ≈ 24.88 ft³ = 0.92 yd³.