- Cut length per strip
- 100″ (8′ 4″)
- Whole strips per roll
- 3
- Strips needed
- 8 = 8
- Offcut per roll
- 96″ (8′ 0″)
Every strip is cut for the tallest wall. This is a conservative assumption and may overestimate the rolls needed when wall heights differ.
Plan your walls. Compare your costs.
Enter your walls and the roll details printed on the label. We count whole vertical strips — including trimming and pattern matching — then round up to whole rolls, so you can compare two papers by what you'll actually pay. The result is a conservative estimate for rectangular walls with plain/random or straight-match wallpaper.
Every strip is cut for the tallest wall. This is a conservative assumption and may overestimate the rolls needed when wall heights differ.
Every strip is cut for the tallest wall. This is a conservative assumption and may overestimate the rolls needed when wall heights differ.
Cost comparison (estimate)
Option B costs $18.00 less in total.
Based on cutting every strip for the tallest wall — a conservative assumption that may overestimate quantities when wall heights differ.
Always check the manufacturer's instructions before ordering.
The method
Wallpaper is hung in vertical strips, and a strip can only come from one roll. Dividing wall area by roll area ignores the offcut left at the end of every roll, so it often under-orders.
How matching creates waste: a large repeat can push the cut length just past a point where one fewer strip fits on each roll. That single lost strip per roll can add a whole extra roll or more — which is why a cheaper roll is not always the cheaper wallpaper.
Worked example
Example prices in USD
Two walls, 4.0 m and 3.2 m wide, both 2.4 m high. Both papers come in rolls 53 cm wide and 10.05 m long, with 10 cm trimming allowance per strip. Paper A is a plain match at $48 per roll. Paper B is a straight match with a 64 cm repeat at $42 per roll. Wall strips: 400 ÷ 53 = 7.55 → 8, and 320 ÷ 53 = 6.04 → 7.
| Step | A · plain, $48 | B · straight 64 cm, $42 |
|---|---|---|
| Cut length | 240 + 10 = 250 cm | 250 cm → 4 repeats of 64 = 256 cm |
| Whole strips per roll | 1005 ÷ 250 = 4.02 → 4 | 1005 ÷ 256 = 3.93 → 3 |
| Strips needed | 8 + 7 = 15 | 8 + 7 = 15 |
| Rolls | 15 ÷ 4 = 3.75 → 4 | 15 ÷ 3 = 5 |
| Total cost | 4 × $48 = $192.00 | 5 × $42 = $210.00 |
Paper B is $6 cheaper per roll, but its repeat costs one strip per roll, so it needs a fifth roll and costs $18 more overall.