⚖️ Bowl Blank Weight Estimator

Enter your blank's diameter and thickness and pick a wood species to estimate the blank's weight — handy for planning shipping or mounting hardware.

A cylinder, then a density lookup

The blank is treated as a solid disc. The script takes its volume in cubic inches, then converts the species density from pounds per cubic foot:

volume  = π × (D/2)² × T
weight  = volume × (density / 1728)

D = diameter in, T = thickness in
density in lb/ft³, 1728 in³ = 1 ft³

The defaults - 10 in across, 3 in thick, maple at 40 lb/ft³ - give 235.6 in³, which is 0.136 ft³, so 5.5 lb. Swap maple for osage orange at 55 lb/ft³ and the same disc comes out at 7.5 lb.

Picking a species and reading the answer

The dropdown carries seven averages, from basswood at 25 lb/ft³ to osage orange at 55. On that 10 × 3 in blank they span:

Specieslb/ft³Weight
Basswood253.4 lb
Cherry344.6 lb
Maple405.5 lb
White oak476.4 lb
Osage orange557.5 lb

Round the blank first, or accept that the figure is low: a 10 in square left square holds 300 in³ against the disc's 235.6, about 27 per cent more wood. Thickness is the whole blank, not the finished wall.

These are seasoned-wood averages, and density varies within a species as much as between trees. Treat the result as a planning estimate for postage or a shelf, not as a rating for a chuck, faceplate screw or lathe - those limits come from the people who made them.

Frequently asked questions

How much does a 12 inch maple bowl blank weigh?

At 3 in thick, about 7.9 lb: π × 6² × 3 is 339 in³, and 339 / 1728 × 40 gives 7.85. Weight rises with the square of the diameter, so going from 10 in to 12 in adds nearly half again.

Why is my green blank heavier than the estimate?

The species figures are dry densities. Freshly felled wood holds water on top of that, and it leaves slowly as the blank seasons, so a wet blank weighed today will not match this number.

Can I use this for a square blank?

Not directly. The formula assumes a round disc. For a square blank multiply the result by 4/π, about 1.27. Entering the corner-to-corner diagonal instead gives you an upper bound.