A kerf calculator tells you exactly how many finished pieces you can cut from a single length of board, how much material the blade will consume as dust, what the off-cut remainder will be, and how many boards you need to buy for your whole project. Whether you are building furniture, laying decking, cutting aluminium extrusions or preparing a cabinet cut list, running these numbers before you start prevents the frustration of running short mid-project.
What is kerf and why does it matter?
Every saw blade has a physical thickness. As it passes through timber, metal or sheet material it grinds away a thin strip equal to the kerf width — typically 1–4 mm for woodworking saws. That material becomes sawdust and is gone. On any single cut the loss seems negligible, but on a project with many identical pieces it adds up fast.
Consider twenty 400 mm cabinet shelves from a 2,400 mm board with a 3.2 mm blade. The 19 internal cuts consume 60.8 mm — more than a full extra shelf’s worth of waste. Miss that in your shopping list and you will be one board short on delivery day.
How the calculator works
The tool applies the standard kerf-accounting formula to find the maximum number of pieces n that fit on one board of length L, given piece length p and kerf width k:
n = floor( (L + k) / (p + k) )
The logic behind the formula: each piece “slot” on the board is (p + k) wide because the blade must pass after every cut — except the very last piece, which needs no trailing kerf. Adding one virtual kerf to the board length makes all slots symmetric, so a single floor-division gives the answer in one step.
The total kerf loss per board is then (n − 1) × k (one fewer cut than pieces), and the off-cut remainder is L − n × p − (n − 1) × k.
To find the number of boards needed for a whole project, the calculator simply divides the total quantity by pieces-per-board and rounds up.
Worked example
You are building a bookcase and need 14 shelves each 380 mm deep. Your timber comes in 2,400 mm lengths. Your circular saw blade has a kerf of 3.2 mm.
- Pieces per board: floor( (2400 + 3.2) / (380 + 3.2) ) = floor( 2403.2 / 383.2 ) = floor( 6.27 ) = 6 shelves
- Total kerf loss per board: (6 − 1) × 3.2 = 16 mm
- Off-cut: 2400 − 6 × 380 − 5 × 3.2 = 2400 − 2280 − 16 = 104 mm
- Boards needed for 14 shelves: ceil( 14 / 6 ) = 3 boards
- Total kerf loss across 3 boards: 3 × 16 = 48 mm
Without accounting for kerf you might have guessed floor(2400 / 380) = 6 per board anyway, but the benefit of the tool compounds when piece or kerf dimensions are less tidy, or when you are nesting multiple different lengths from the same stock.
| Board (mm) | Piece (mm) | Kerf (mm) | Pieces | Off-cut (mm) |
|---|---|---|---|---|
| 2400 | 400 | 3.2 | 5 | 387.2 |
| 2400 | 380 | 3.2 | 6 | 104 |
| 2400 | 300 | 3.2 | 7 | 280.8 |
| 3000 | 500 | 2.4 | 5 | 490.4 |
| 96 in | 18 in | 0.125 in | 5 | 5.5 in |
Formula note
The formula n = floor((L + k) / (p + k)) is equivalent to asking: if the board were extended by exactly one kerf, how many (piece + kerf) slots would fit? That extension is then removed mathematically by the floor, yielding the correct count without a loop. For non-uniform cut lists (different piece lengths), the greedy first-fit algorithm is more appropriate, but for identical pieces this closed-form solution is exact and fast.