Cubic Yards (yd³): ?
Cubic Feet (ft³): ?
Cubic Meters (m³): ?
Cost: ?
Accurately calculating material volumes in cubic yards is essential for construction, landscaping, and home improvement projects. It ensures you order the correct quantity of materials, avoid waste, and stay within budget. One cubic yard equals 27 cubic feet or approximately 0.7646 cubic meters.
Using this calculator, you can quickly determine volumes for shapes like squares, rectangles, circles, triangles, and trapezoids. It also handles complex designs such as borders or annulus, allowing precise planning for garden beds, patios, or concrete foundations.
The tool supports multiple measurement units, making it versatile for both metric and imperial systems. Enter dimensions in inches, feet, yards, centimeters, or meters, and receive immediate results in cubic yards, cubic feet, and cubic meters.
Different projects require different units. Material volume can be expressed in cubic feet, cubic yards, or cubic meters. Cubic yards are standard in the US construction industry, while cubic meters are used internationally.
Remember, 1 cubic yard = 27 cubic feet. Converting manually can be prone to error, so using a calculator simplifies the process. Always double-check your inputs for precision.
Key points to remember:
| Shape | Volume Formula | Notes |
|---|---|---|
| Square | Side × Side × Depth | Simple area multiplied by depth |
| Rectangle | Length × Width × Depth | Most common for gardens or slabs |
| Circle | π × (Diameter/2)2 × Depth | Useful for planters or circular patios |
| Triangle | Area = sqrt(s(s-a)(s-b)(s-c)) × Depth where s = (a+b+c)/2 | Heron's formula for irregular triangles |
| Trapezoid | ((Base1 + Base2)/2) × Height × Depth | Average base times height then depth |
| Rectangle Border | Outer Volume − Inner Volume | For garden or patio borders |
| Annulus | π × (OuterRadius² − InnerRadius²) × Depth | Ring-shaped areas like circular beds |
Enter the price per cubic yard or cubic meter to get the total cost. This is useful for budgeting and comparing supplier quotes. For example, concrete costs between $110–150 per cubic yard.
Typical ranges:
| Material | Price per Cubic Yard ($) | Common Use |
|---|---|---|
| Concrete | 110–150 | Foundations, slabs, driveways |
| Gravel | 30–50 | Drainage, landscaping |
| Topsoil | 15–40 | Gardening, lawns |
| Mulch | 20–60 | Landscaping, weed control |
| Sand | 25–40 | Concrete mix, fill |
| Crushed Stone | 30–60 | Road base, drainage |
| Soil Mix | 20–45 | Planting beds, landscaping |
| Unit | Equivalent | Conversion Factor |
|---|---|---|
| 1 Cubic Yard | 27 Cubic Feet | 1 yd³ = 27 ft³ |
| 1 Cubic Foot | 1728 Cubic Inches | 1 ft³ = 1728 in³ |
| 1 Cubic Meter | 35.3147 Cubic Feet | 1 m³ = 35.3147 ft³ |
| 1 Cubic Yard | 0.7646 Cubic Meters | 1 yd³ = 0.7646 m³ |
| 1 Inch | 0.0833 Feet | 1 in = 0.0833 ft |
| 1 Foot | 0.3333 Yards | 1 ft = 0.3333 yd |
| 1 Meter | 3.28084 Feet | 1 m = 3.28084 ft |
| Shape | Formula | Application |
|---|---|---|
| Square | Side² × Depth | Garden beds |
| Rectangle | Length × Width × Depth | Patios, slabs |
| Circle | π × (D/2)² × Depth | Planters |
| Triangle | Heron formula × Depth | Flower beds |
| Trapezoid | ((B1+B2)/2) × Height × Depth | Landscaping shapes |
| Rectangle Border | Outer − Inner Volume | Edging |
| Annulus | π × (Outer² − Inner²) × Depth | Ring beds |
Volume (yd³) = (Length × Width × Depth) / 27 Where dimensions are in feet and 1 yd³ = 27 ft³