Wallpaper Calculator

Double Rolls of Wallpaper by the Strip Method, With Pattern Repeat, Trim Allowance and Door and Window Deductions

As an Amazon Associate I earn from qualifying purchases.

The Wallpaper Calculator counts double rolls the way paper is actually hung, strip by strip. It divides the room perimeter in inches by the roll width and rounds up to whole strips, makes each strip the wall height plus 4 in — Brewster's hanging instructions add 2 in at the top and bottom for trimming — rounded up to whole pattern repeats, and divides the roll length by the strip length, rounded down, for the full strips each roll gives. Strips divided by strips per roll, rounded up, is the rolls, less Brewster's deduction of 1 roll for every 4 ordinary doors or windows. The default roll is Brewster's US double roll, or bolt, 20.5 in × 33 ft = 56 sq ft; any other roll size can be entered. A 12 × 12 ft room with 8 ft walls needs 29 strips of 100 in, 3 per roll: 10 double rolls, or 9 with two doors and two windows. Brewster's quick chart, which tracks wall area ÷ 56 sq ft, lists 7 for the same room; the page shows both.

Brewster lists a US double roll (bolt) as 20.5 in × 33 ft = 56 sq ft. Strips = room perimeter in inches ÷ roll width, rounded up. Each strip is the wall height plus 4 in for trimming (Brewster), rounded up to whole pattern repeats; full strips per roll = roll length ÷ strip length, rounded down. Rolls = strips ÷ strips per roll, rounded up, less 1 roll for every 4 ordinary doors or windows (Brewster).

Double rolls by room size

Strip method, 20.5 in × 33 ft rolls, random match, no deductions — next to Brewster's quick chart
Room8 ft walls: strips8 ft: Brewster chart9 ft walls: strips9 ft: Brewster chart
8 × 10 ft8586
10 × 10 ft8686
10 × 12 ft9697
10 × 14 ft107107
12 × 12 ft107107
12 × 14 ft117118
12 × 16 ft118119
12 × 18 ft129129
12 × 20 ft1391310
14 × 14 ft118119
14 × 16 ft128129
14 × 18 ft1391310
14 × 20 ft1491410
14 × 22 ft15101511
16 × 16 ft1391310
16 × 18 ft1491410
16 × 22 ft15101512

Worked example: 12 × 12 ft room, 8 ft walls

Frequently asked questions

How many rolls of wallpaper do I need?

Count the strips and how many fit on each roll. Divide the room perimeter in inches by the roll width for the strips, add 4 in to the wall height for trimming (Brewster's instructions), and divide the roll length by that strip length, rounded down. A 12 × 12 ft room with 8 ft walls needs 29 strips of 100 in; a 33 ft double roll gives 3, so 10 double rolls before deductions.

How many square feet does a roll of wallpaper cover?

Brewster lists a US double roll, which it calls a bolt, as 20.5 in × 33 ft = 56 sq ft. Not all of that ends up on the wall, because each strip is cut longer than the wall and the off-cut at the end of the roll is often too short for a full strip.

Do I subtract doors and windows when ordering wallpaper?

Brewster's rule is to deduct 1 bolt for every 4 ordinary-size doors or windows. A 12 × 12 ft room with 8 ft walls and two doors and two windows drops from 10 double rolls to 9.

How does pattern repeat affect how much wallpaper I need?

Every strip has to start at the same point in the pattern, so its length is rounded up to a whole number of repeats. With a 21 in repeat an 8 ft wall's 100 in strip becomes 105 in. Large repeats can drop a roll from 3 strips to 2 and add several rolls, which is why Brewster notes that larger pattern repeats need more rolls.

Why is my roll count higher than the wallpaper chart?

Brewster's quick chart lists 7 bolts for a 12 × 12 ft room with 8 ft ceilings, which is close to the wall area divided by 56 sq ft. The strip count is the conservative figure when every full-height strip has to come from a single roll; short off-cuts can then go above doors and below windows. Buy every roll from the same dye lot.

Need the floor area as well? The house square footage calculator handles L-shaped rooms and converts to square meters.

Need the whole roof at once? The free roofing calculator works out roof area, squares, shingle bundles, underlayment, drip edge, ridge cap and installed cost from one set of measurements.