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Calcimator

Concrete Volume Calculator

Calculate concrete volume needed for your project. See cubic yards, cubic meters, and number of bags needed.

This calculator multiplies Length x Width x Depth (converted from inches to feet) to get volume, then converts to cubic yards, cubic meters, and 60/80 lb bag counts. Length, Width, and Depth sit on equal footing in the Rectangle and Slab formulas: each one is a plain multiplicand in a three-way product, with no exponent or offset favoring one over the others, so none of the three structurally outweighs the rest of the calculation. Shape changes the underlying formula rather than just scaling it: Rectangle and Slab use the identical Length x Width x Depth formula (a slab is just a rectangular pour by another name in this tool), while Circle instead treats Width as the diameter, computes area as pi x radius squared, and ignores Length entirely -- so for a circular pour, only Width and Depth matter, and changing Length has no effect on volume at all. That structural difference means switching shape can move the calculated volume more than a typical single-dimension tweak of ten percent or so: for a 10 ft x 10 ft square footprint, a circular pour of the same width uses about 21.5% less concrete than a rectangular one, since a circle inscribed in a square only covers pi/4 of its area -- a margin that's close to what a ~10% change in Length, Width, or Depth alone produces, so a larger single-dimension change can still outweigh the shape swap. Bag counts round up to the nearest whole bag, so always buy a small overage for waste.

Inputs

ft
ft
inches

Results

Volume (Cubic Yards)

1.23 yd³

≈ 6 bathtubs

80lb Bags Needed

56

Volume (Cubic Feet)33.33 ft³
Volume (Cubic Meters)0.94 m³
60lb Bags Needed75
How to Use This Calculator
  1. Select the shape of your concrete element — rectangle, circle, or slab.
  2. Enter the length and width in feet (or diameter for a circular pour).
  3. Enter the depth or thickness in inches.
  4. Read the volume in cubic yards and cubic meters, plus the number of 60 lb and 80 lb bags needed.

How the result changes with Depth

DepthVolume (Cubic Yards)80lb Bags Needed
123.7 yd³167
4212.96 yd³584
7824.07 yd³1,084
10833.33 yd³1,500

What each input means

Length
Length of the area
Width
Width of the area (or diameter for circle)
Depth
Thickness/depth
Shape
Select shape type

How this is calculated

Formula

Volume = Length × Width × Depth

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Length = 10, Width = 10, Depth = 4, Shape = 1 = 4 input(s) provided
  2. Calculate Volume
    Volume
    1.2345679012345678 = 1.2345679012345678
  3. Calculate 80lb Bags Needed
    80lb Bags Needed
    56 = 56
  4. Calculate Volume
    Volume
    33.33333333333333 = 33.33333333333333
  5. Calculate Volume
    Volume
    0.9438933333333331 = 0.9438933333333331

Engine last updated .

Frequently Asked Questions

Why does switching to Circle shape use less concrete than Rectangle for the same width?

For Circle, this calculator treats Width as the diameter and computes area as pi times radius squared, while Rectangle multiplies Length by Width directly. A circle inscribed in a square only covers about 78.5% of the square's area (pi/4), so a circular pour of the same width needs roughly 21.5% less concrete than a rectangular one of matching dimensions.

Does Length matter if I select Circle shape?

No -- for Circle, the volume formula uses Width as the diameter and Depth for thickness, and never references Length at all. If you're pouring a circular pad or footing, only Width and Depth affect the calculated volume; Length is ignored in that mode.

What's the difference between Rectangle and Slab shape?

In this calculator, none -- both use the exact same Length x Width x Depth formula. Slab is offered as a separate option for users describing a flat rectangular pour (like a patio or driveway section) by name, but it computes volume identically to Rectangle.

Why do Length, Width, and Depth all seem equally important?

Volume is a straight product of all three dimensions (Length x Width x Depth), so a 10% increase in any one of them increases total volume by roughly the same amount as a 10% increase in either of the other two -- none of the three linear dimensions structurally outweighs the others in the Rectangle or Slab formulas.

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