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How many rolls of wallpaper would it take to wallpaper one wall at 11ft by 8ft?

It depends on the length and width of the wallpaper.


How do you measure a roll of paper towels?

To measure a roll of paper towels, you can determine its width, length, and diameter. The width is the distance across the roll, while the diameter is the measurement from one side of the roll to the other through the center. To find the length of the paper, you can multiply the number of sheets by the length of a single sheet. Additionally, checking the number of sheets per roll can help assess the total amount of paper available.


How many square feet does one roll of wallpaper have?

8,435 sq. feet


The width of a rectangle is one half its length the perimeter of the rectangle is 54 cm what are the width and length of the rectangle?

width=9 length=18


What is one different way to to find the perimeter of a rectangle?

Length + length + width + width = perimeter. Length + width x 2 = perimeter


WHAT DOES 1* MEAN IN LENGTH/WIDTH MEASUREMENTS?

It means one times the length and width


The width of a rectangle is one half its length The perimeter of the rectangle is 54cm What are the width and length of the rectangle?

The length of the rectangle is 18cm. The width of the rectangle is 9cm.


What is the length and width if the perimeter is 352 and the length is 10 times the width?

Length Plus width = half of perimeter = 176. Width is one-eleventh of this and length is ten-elevenths ie 16 and 160 respectively.


What is single dimension?

One dimension: Length Two dimensions: Length, Width Three dimensions: Length, Width, Height


Where can one purchase Yankees Wallpaper?

The best place to purchase Yankee Wallpaper is through the Yankee Wallpaper website. However, there are also local ran stores that can order in Yankee Wallpaper places like End of the Roll.


How do you figure length and width from sq ft?

You can't without one or the other. If you know length then width is the area divided by the length.


What is the length of a rectangle if the length is twice the size of the width increased by one?

Let the width of the rectangle be represented as ( w ). According to the problem, the length ( l ) can be expressed as ( l = 2w + 1 ). Thus, the length is dependent on the width, specifically being twice the width plus one unit. To find the exact length, the value of the width needs to be specified.