K-factor is the number that turns a 3D bend into an accurate 2D flat pattern. Get it wrong and every bent part comes out the wrong overall length — close enough to look right on a drawing, but off enough to cause misaligned holes and bad fits in the field.
Why K-factor matters for flat-pattern layout
When sheet metal bends, the outer surface stretches and the inner surface compresses. Between them sits a layer — the neutral axis — that stays at its original length. K-factor locates that layer as a fraction of thickness measured from the inside surface, and it feeds directly into the bend allowance formula: BA = angle x (pi/180) x (R + K x t). Get the K-factor wrong and the bend allowance is wrong, which means the flat pattern is cut too long or too short and the finished part's overall dimensions miss the print.
This calculator works two ways. If you're estimating ahead of a real bend test, pick a material and let the tool apply the standard air-bend rule of thumb. If you already have a bend allowance from a measured part or from flat-pattern software, switch to solve mode and the calculator rearranges the same formula to back out the K-factor that's actually being used.
Inputs and what they mean
Material (estimate mode only) selects which reference range the calculator uses — mild steel, stainless steel, or aluminum — since softer metals thin more at the bend and trend toward a lower K, while stiffer metals spring back more and trend toward a higher K.
Inside bend radius and thickness together set the R/t ratio that the air-bend rule of thumb keys off: below 2x thickness, K trends toward 0.33; at or above 2x thickness, K trends toward the high end of the material's range.
Bend angle is the included angle of the bend, and in solve mode, bend allowance is the measured or reported flat-pattern allowance you want to reverse-engineer a K-factor from.
Limits and edge cases
The estimate-mode K-factor is a rule of thumb, not a certified value — actual K-factor varies with tooling, material temper, grain direction, and lubrication, and it can only really be nailed down by bending a test piece and measuring the result. The calculator guards against a zero bend angle or zero thickness (both make the formula undefined) and flags a solved K-factor outside the roughly 0-1 physical range as worth double-checking your inputs. For production work, always validate against an actual test bend before committing a flat pattern to a full run.