#### Things You'll Need

Tape measure

Calculator

The weight of asphalt in tons required for a paving project may be readily calculated using a few simple tools and concepts. The weight of any substance in pounds is related to its weight density or compactness. Weight density is the number of pounds of a material contained in a specific volume of the material. Volume is a quantity describing how much space an object occupies, is measured in cubic feet, and depends on the dimensions of the space. One standard ton, sometimes called a short ton by engineers, is equivalent to 2,000 pounds.

## Step 1

Measure the length, width and depth in inches of the space you want to fill with asphalt. For example, you may have a driveway 150 inches long, 100 inches deep and 5 inches deep.

## Step 2

Convert the length, width and height measurements to feet by dividing by 12, since each foot contains 12 inches. Continuing the sample exercise leads to a length of 12.5 feet, a width of 8.33 feet and a depth of 0.42 feet.

## Step 3

Multiply the length times the width times the depth to obtain the volume in cubic feet of the space to be paved. Performing this step yields 12.5 feet times 8.33 feet times 0.42 feet or 43.7 cubic feet.

## Step 4

Multiply the weight density of the asphalt by the volume to arrive at the weight of the asphalt needed in pounds. Consult the asphalt manufacturers if you do not know the weight density of the asphalt. In the example, use a typical weight density of 145 pounds per cubic foot. Now you have 145 pounds per cubic foot times 43.7 cubic feet, which equals 6,336.5 pounds.

## Step 5

Convert the asphalt weight to tons by dividing by 2,000. Completing the sample exercise results in 6,336.5 pounds divided by 2,000 pounds per ton or 3.2 tons of asphalt.

William Hirsch

William Hirsch started writing during graduate school in 2005. His work has been published in the scientific journal "Physical Review Letters." He specializes in computer-related and physical science articles. Hirsch holds a Ph.D. from Wake Forest University in theoretical physics, where he studied particle physics and black holes.