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What is the area of AO paper?

Updated: 9/19/2023
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AO paper measures 1189 x 841 mm. Area size therefore 999,949 square mm

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Q: What is the area of AO paper?
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What is the Ao paper size?

1189mm x 841mm


What is the area of a piece of paper?

The standard size of paper used for computer printouts and other uses is A4. A4 paper is 210 × 297 mm. It has an area of 1/16 metres². It is one of a series of paper sizes starting with A0, which has an area of 1 square metre.


The tenths digit of a two-digit number is 3 more than the units' digit. The number is 8 more than six times the sum of the digits. Find the number.?

74 Let a1 represent the tens digit and ao represent the unit digit. From the problem, we have two equations: 10a1+ao = 8+6(a1+ao) a1=3+ao Substitute a1from the second equation into the first equation and solve for a0: 10(3+ao)+ao = 8+6((3+ao)+ao) 30+10ao+ao = 8+18+6ao+6ao 30+11ao = 26+12ao a0=4 Substituting this back into the second equation, we get: a1=3+4=7


What is the area of an A4 piece of paper?

A sheet of A4 paper has an area of 1/16 square metres. Its dimensions are approximately 297 mm x 210 mm.


Area of a4 paper?

It is 62,370 mm2. ==== The first respondent is correct. But here is a little more information... Notice how the area of A4 paper is approximately 1/16 of a square meter (62,500 mm2), or just under that amount. This is no coincidence. Take the number 4 in "A4" paper and that is the power, or exponent to the fraction 1/2. So (1/2)4, or 1/16, as measured in square meters, is the "definition" of how much paper there should be there. It was defined many years ago that A0 paper is to have exactly 1 m2 of area. It was also defined that for each number after A0, the size, area and dimensions of the paper is exactly that of the preceding sheet, but cut in half across the longest side. So A1 paper has 1/2 the area of A0 paper, and A2 paper has 1/2 the area of A1 paper, so on. Thus A4 paper has 1/2 of 1/2 of 1/2 of 1/2 (or 1/16) of the area of A0 paper. But just as importantly are the dimensions of the sheet itself. The longest side of A2 paper has the same length as the shortest side of A1 paper. The shortest side of A2 paper is 1/2 the length of the longest side of A1 paper. It was defined this way so that scaling paper was easier. As it turns out, the longest side of any sheet is √2 times the shortest side of that same sheet. These are the standards and definitions set for the A-Series paper. So the question then is, "if A4 paper is supposed to have 62,500 mm2 of area, then why does it have 62,370 mm2 of area?" The answer to that question lies in rounding. By definition A0 paper has 1 m2 of area and the ratio between longest and shortest sides is √2 to allow for this halving scaling process. It turns out this is not an exact scaling process for the actual manufactured papaer. If we kept with these definitions then A0 paper should have 840.8964... mm by 1,189.207... mm. But these values were rounded to the nearest millimeter. A0 paper actually has the dimensions of 841 mm by 1189 mm (and so an area of 0.999949 m2). This error exists for each paper size (and more than likely gets compounded as you work your way up the numbers to A4 paper). Each paper size is measured, rounded and cut to whole millimeter dimensional lengths. Ultimately arriving at A4 paper at exactly 210 mm by 297 mm (and an exact area of 62,370 mm2).

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