
A cubic-yard coverage chart connects the volume you already have with the area it can cover at a chosen depth. Use the tables to estimate uniform layers; use a project-specific calculator when the depth varies or the material will be compacted.
At a glance: Coverage in sq ft = 324 × cubic yards ÷ depth in inches.
Coverage formula: cubic yards to square feet
Coverage = cubic yards × 324 ÷ depth in inches. This formula follows directly from one cubic yard being equal to 27 cubic feet. Spread that volume one inch (one-twelfth foot) deep and it covers 27 ÷ (1/12) = 324 square feet.
For example, 2 cubic yards spread 3 inches deep cover 2 × 324 ÷ 3 = 216 square feet. At 4 inches deep, the same volume covers 162 square feet. Depth must be positive and measured in inches for this version of the formula. The result assumes a flat, uniform finished layer.
Coverage table for one cubic yard
The following values show the geometric coverage of exactly one cubic yard at common depths. It is useful for comparing a shallow mulch layer with a deeper gravel or soil layer, but it does not recommend a particular application thickness. Appropriate depth depends on the material and project.
| Depth | Coverage |
|---|---|
| 1 inch | 324 sq ft |
| 1.5 inches | 216 sq ft |
| 2 inches | 162 sq ft |
| 3 inches | 108 sq ft |
| 4 inches | 81 sq ft |
| 5 inches | 64.8 sq ft |
| 6 inches | 54 sq ft |
| 8 inches | 40.5 sq ft |
| 12 inches | 27 sq ft |
How many square feet can 2, 3, 5 or 10 yards cover?
To scale coverage for a larger delivery, multiply the one-yard figure by the number of cubic yards. For instance, five cubic yards at a uniform 3-inch depth cover 5 × 108 = 540 square feet. The following reference table is intended for quick volume-to-area comparisons before buying materials.
| Volume | 2 inches deep | 3 inches deep | 4 inches deep | 6 inches deep |
|---|---|---|---|---|
| 1 yd³ | 162 | 108 | 81 | 54 |
| 2 yd³ | 324 | 216 | 162 | 108 |
| 3 yd³ | 486 | 324 | 243 | 162 |
| 5 yd³ | 810 | 540 | 405 | 270 |
| 10 yd³ | 1,620 | 1,080 | 810 | 540 |
Reverse the chart: how many yards are needed for a known area?
If area and depth are known, calculate cubic yards = area in square feet × depth in inches ÷ 324. A 500-square-foot area at 3 inches deep requires 500 × 3 ÷ 324 = approximately 4.63 cubic yards. This is the inverse of the coverage formula, not a different method.
A 1,000-square-foot area at 2 inches deep takes about 6.17 cubic yards. At 4 inches it takes about 12.35. These calculations describe geometric space and should not be treated as supplier delivery quantities unless the delivery is measured in the same state.
Coverage examples for mulch, gravel and topsoil
A bed covered in bark mulch at a specified depth is a classic volume-and-area calculation. With 3 cubic yards of mulch at 3 inches deep, the theoretical coverage is 324 square feet. For a gravel path at 4 inches, 3 cubic yards cover about 243 square feet, before aggregate-specific compaction adjustment.
For a topsoil layer 2 inches deep, 3 cubic yards cover 486 square feet geometrically. But loose screened topsoil can settle, and a finished compacted base is different from the loose volume delivered by truck. Use dedicated material pages, such as the mulch calculator, gravel calculator and topsoil calculator, to check practical requirements.
How to calculate coverage for irregular beds
Split a curved bed into measurable sections or calculate the area of geometric shapes. A circular bed has an area of π × radius². A triangular region has an area of one-half base × perpendicular height. If there are holes or planting zones you will not cover, subtract those areas from the total before applying depth.
For a garden with a rectangular section and a circular section, calculate each square-foot area, add them together if the depths are identical, and convert to cubic yards. When depth differs, calculate the volume of each section separately. This avoids hiding meaningful differences in an unsupported average.
When the coverage chart is not a reliable order estimate
Actual coverage can differ because of uneven surfaces, installation waste, material settlement and compaction. A 4-inch-deep finished gravel base may need a larger loose quantity, but there is no universal conversion percentage for every aggregate. Wet soil and dry soil can also behave differently in delivery and placement.
Measure the actual finished depth required, ask whether the material is sold by loose cubic yard, compacted cubic yard or weight, and check supplier minimums. Do not interpret an approximate coverage chart as a site survey, engineering recommendation or guaranteed yield.
How the chart is calculated and checked
Every reference value is derived from the exact relationship of 27 cubic feet per cubic yard and 12 inches per foot. The general equation can also be written as area = cubic feet ÷ depth in feet. Both produce the same numerical answer when the units match.
Keep full numeric precision until the final displayed number. We document these measurement definitions in the calculation methodology, with the underlying unit standards in the NIST Guide to SI.
Frequently Asked Questions
How many square feet will one cubic yard cover at 2 inches?
One cubic yard covers 162 square feet at a uniform 2-inch depth.
How many square feet will two cubic yards cover at 3 inches?
Two cubic yards cover about 216 square feet at a uniform 3-inch layer.
How much area does five yards cover at 4 inches?
At 4 inches, 5 cubic yards cover 405 square feet mathematically.
How many yards do I need for 200 square feet at 3 inches?
200 × 3 ÷ 324 = about 1.85 cubic yards before any material-specific adjustment.
Does coverage change for mulch versus gravel?
The geometric coverage formula is identical, but real-world finished coverage can differ if the materials settle, compact or spread unevenly.
Can I use this chart for a sloped yard?
Only when the finished thickness is uniform and the area is measured correctly. Irregular topography or changing depth may require separate volume calculations or field survey data.
Related Calculators and Guides
Continue with a material-specific estimate, convert units, or review the calculation behind your result.