Concrete Calculator

Concrete is most often sold based on cubic yards, so in order to find out how much concrete you need, it’s easiest to begin by calculating the cubic feet of your area.

Cubic feet formula: Length * width * depth/thickness

For example, if your slab is 10′ wide and 10′ long with 1′ of depth, the volume of your slab would be 100 cubic feet (10x10x1 =100). Next we’ll convert our cubic feet into cubic yards.

Cubic yard formula: total cubic feet * .037

It’s important to note that a cubic yard is different than a standard yard. While there are 3 feet to standard yard, there are 27 feet to a cubic yard (3 x 3 x 3). To find your total cubic yards, you can either divide 100 by 27 or multiply 100 by .037 as shown in the formula above (.037 = 1 / 27)

In this example, you end up with 3.70 cubic yards for your slab (100 x .037).

To estimate how many bags of cement you will need for a project, you’ll need to know two things:

1. The size of the cement bag

2. The cubic yards of your slab

With those two data points, you can easily estimate the number of bags you’ll need based on customary measurement standards of bags per cubic yard.

Cement bags needed: total cubic yards * cubic yards per bag

The standard measurements per bag for the three most common sizes are as follows:

40 lb bag: .011
60 lb bag: .017
80 lb bag: .022

Using the previous example of a 10 x 10 slab with a volume of 3.70 cubic yards, the number of bags you would need based on each bag size are as follows:

40 lb bag: 3.70 * .011 = 366 bags
60 lb bag: 3.70 * .017 = 218 bags
80 lb bag: 3.70 * .022 = 168 bags

Keep in mind that your result is an estimate based on standard measurements and doesn’t account for any potential waste or spillage.

Cement and concrete are both types of construction material. Cement is a powder that is mixed with water to form concrete. Concrete is a mixture of cement, sand, and gravel or crushed stone. The proportions of these ingredients determine the characteristics of the concrete.

Concrete is stronger than cement because the addition of sand and gravel increases its mass and creates more interlocking surfaces. Concrete also has more resistance to weathering than cement does.