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Bias Tape Yield Reference

What a square of fabric actually turns into once it goes through the continuous-bias method: the tape length yielded, the finished double-fold width, and how much edge that tape will bind — every figure computed by the same functions behind the bias tape calculator.

Square size & strip width → yield

Fabric squareCut strip widthContinuous-bias length yieldedFinished width (double-fold)Edge it binds
18in × 18in1.5in194in3/8in183in
18in × 18in2in145in1/2in137in
18in × 18in2.5in116in5/8in109in
24in × 24in1.5in345in3/8in327in
24in × 24in2in259in1/2in245in
24in × 24in2.5in207in5/8in196in
30in × 30in1.5in540in3/8in513in
30in × 30in2in405in1/2in384in
30in × 30in2.5in324in5/8in307in
36in × 36in1.5in777in3/8in739in
36in × 36in2in583in1/2in554in
36in × 36in2.5in466in5/8in442in
45in × 45in1.5in1215in3/8in1156in
45in × 45in2in911in1/2in866in
45in × 45in2.5in729in5/8in693in

Yield assumes the calculator’s default 10% waste allowance; binding length assumes its default 5% ease and 1in join allowance. Both figures round in the direction that won’t leave you short — yield rounds down, edge-bound rounds down again on top of that.

How each column is derived

The continuous-bias method turns one square of fabric into a single long spiral of tape: cut the square diagonally, rejoin the two triangles offset by one strip-width into a parallelogram, sew the long edges into a tube, and cut around that tube in one uninterrupted spiral. The length that comes off is approximately the square’s area divided by the strip width, less a waste allowance for the diagonal seam and the trimmed ends at either end of the spiral — exactly what biasLengthFromSquare()computes. A 36in square cut into 2in strips, for instance, yields 583in of tape once that 10% waste is subtracted from the raw 1,296in² of area.

The finished-width column divides the same strip width by 4, because double-fold bias tape is folded to the center from both raw edges and then folded again — two folds consume roughly three quarters of the cut width, leaving one quarter as the finished, visible tape. A 2in strip becomes 1/2in finished tape; a 1.5in strip becomes 3/8in.

The edge-bound column runs the calculator’s binding-length math in reverse. Going forward, the calculator adds 5% ease (so the tape can wrap a curve or a corner without pulling tight) and a 1in join allowance (to overlap and finish the two ends) on top of an edge’s raw length. Going backward from a length of tape you already have, this table subtracts that same 1in and divides by the same 1.05 — then floors the result, so the figure shown is always a length that tape will genuinely cover, never an optimistic rounding-up.

Frequently Asked Questions

Where do the numbers in this table come from?

Every yield figure is computed by the same biasLengthFromSquare() function behind the bias tape calculator's "tape obtainable from a square you already have" section — this page doesn't maintain a separate copy of the math. It applies the calculator's default 10% waste allowance for the tube seam and the trimmed ends at the spiral's two loose ends.

Why does the table only show double-fold finished width?

Double-fold bias tape (folded to the center twice) is the more common finished product, and its conversion is a clean divide-by-4. Single-fold tape (one fold, no second turn-under) needs roughly half the strip width plus a small seam allowance instead — see the calculator's single-fold note — so it isn't a clean multiple of these same strip widths and is left out of this table to avoid implying a false precision.

What does "edge this binds" actually mean?

It's the longest edge you could realistically bind with the tape a row yields, after backing out the same 5% ease and 1in join allowance the calculator's binding-length section adds when going the other direction (edge length → tape needed). It's a floor, not a promise — an estimate of usable capacity, the same conservative direction the calculator's own yield figure already takes.

My square isn't one of these sizes. What do I do?

Use the bias tape calculator directly — enter your actual square side and strip width in its third section ("tape obtainable from a square you already have") for an exact figure. This table exists for the handful of sizes people cut most often, not as a substitute for the calculator.

Educational reference only. Real yields vary with cutting accuracy, seam width, and fabric grain — cut a little extra rather than exactly to a table figure.

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