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Formula: Road Base Fill Volume, Weight and Cost Calculator
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  1. Material weight

    Material weight: Road Base Fill Volume, Weight and Cost Calculator

    Volume in cubic meters multiplied by the bulk density (kg per cubic meter).

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Results

Road Base Fill Volume
863.44
cubic meters (compaction + waste included)
Volume (cubic yards) 1,129.33 yd³
Volume (cubic feet) 30,492 ft³
Weight 1,312,425 kg
Weight (US tons) 1,446.7 ton
Weight (tonnes) 1,312.42 t
Density used 1,520 kg/m³
Estimated Cost $33,880

What this calculator does

The Road Base Fill Volume, Weight and Cost Calculator estimates how much road base or sub-base material you need for a road, driveway, or parking lot. From the surface dimensions and a base depth it computes the fill volume (in cubic meters, cubic yards and cubic feet), the material weight, and an optional cost. It is a universal geometry + density tool, so it works in any country; the listed densities are typical published engineering reference values.

How to use it

Pick the shape that matches your project. Roadway and Rectangle multiply length by width; Circle treats the Length field as the diameter (area = \(\pi \times r^2\)); Triangle uses Length as base and Width as height (area = \(\tfrac{1}{2} \times \text{base} \times \text{height}\)). Enter each dimension and choose its unit — you can mix miles, feet and inches, which is common in roadway work, because everything is converted to meters internally. Choose a material to set the density, or pick Custom and supply a supplier figure. Add a compaction allowance (typically 5–30%) and a waste/overrun allowance (typically 5–15%), then optionally enter a unit price to get a cost.

The formula explained

First each dimension is converted to meters. The surface area A is found from the chosen shape, and the base volume is \(V_0 = A \times D\). The adjusted volume multiplies by \(\left(1 + \tfrac{c}{100}\right)\) and \(\left(1 + \tfrac{w}{100}\right)\) to add extra material.

$$V = A \times D \times \left(1 + \tfrac{c}{100}\right)\left(1 + \tfrac{w}{100}\right)$$

Weight = volume x density.

$$W_{kg} = V \times \rho$$

Cost = price x volume expressed in the chosen price unit (1 cubic yard = 0.764554857984 m³, 1 cubic foot = 0.028316846592 m³).

Bar comparison of loose volume growing with compaction and waste allowances added
Compaction and waste percentages increase the required ordered volume above the bare geometric volume.
Diagram of a rectangular road base layer showing length, width and depth dimensions
The base fill volume comes from length times width times depth of the layer.

Worked example

A 0.5 mile roadway, 20 ft wide, 6 in deep of loose gravel (1520 kg/m³) with 10% compaction and 5% waste: \(L = 804.672 \text{ m}\), \(W = 6.096 \text{ m}\), \(D = 0.1524 \text{ m}\). Area = 4,905.28 m³... base volume 747.56 m³, adjusted \(\times 1.155 = 863.44 \text{ m}^3\) (1,129.3 yd³). Weight = \(863.44 \times 1520 = 1{,}312{,}423 \text{ kg}\) (1,446.7 US tons). At $30/yd³ the cost is about $33,880.

FAQ

Why add a compaction percentage? Loose material settles and compresses when rolled, so you must order more than the finished volume.

Are the densities exact? No — bulk density varies with moisture and gradation. Use the Custom option with a supplier figure for a precise weight.

Can I mix units? Yes. Each dimension has its own unit selector and all values are normalized to SI meters before any multiplication.

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