How many rolls of wallpaper do you need? Professional strip method with pattern-repeat math (straight vs half-drop), window & door deduction, a visual wall diagram, and single vs double roll cost comparison.
🔒 100% private — every calculation happens in your browser. No data ever leaves this page.Enter each wall, any openings, and your roll specs. Results update instantly.
| Roll | Strips cut | Paper used | Leftover |
|---|
Each strip coloured by the roll it is cut from. Hatched blocks are deducted openings.
Rolls counted? Price the full installed job — pro labor, material, pattern waste, and old-paper removal in one estimate.
The pattern repeat is the vertical distance between two identical motifs. To keep the design flowing across seams, every strip is cut longer than the wall so motifs line up — the offcut is pure waste.
Every strip aligns at the same height. Cut length = wall height rounded up to whole repeats. Waste: up to one repeat per strip.
Every other strip is offset by half a repeat for a diagonal flow. Cut length needs an extra half repeat per strip — typically 15–25% more rolls.
Diagram: same wall, same 53 cm repeat — the half-drop strip (right) must be cut half a repeat longer to keep the motif aligned.
Three fully worked calculations you can check by hand, including a single feature wall (accent wall). Trim allowance 10 cm (4 in), 1 spare strip unless noted.
One wall 4.0 × 2.5 m. Roll 0.53 × 10.05 m, repeat 53 cm, straight match.
Two walls 3.0 × 2.4 m, one full-height sliding door 1.8 × 2.4 m. Roll 0.53 × 10.05 m, repeat 64 cm, half-drop.
One wall 10 × 9 ft. Roll 27 in × 27 ft, repeat 0 (random match).
Measured your walls as described in \u201chow to measure a wall for wallpaper\u201d above? Every number then comes from these formulas — no black boxes.
Half-drop is modelled at worst case (every strip carries the extra half repeat), matching professional safe estimates. Openings always reduce net area; only near full-height openings reduce strip counts, because windows still need strips on both sides plus short pieces above and below. Imperial inputs are converted to metres (1 ft = 0.3048 m, 1 in = 0.0254 m) before calculation and converted back for display.
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