Mendoza
NSC's Most Stalked
Rectangular or square ones?
SQUARE of the 75mm x 75mm variety
which is 13 quadrillion post it notes
Rectangular or square ones?
If you could fold a standard piece of A4 paper 50 times, it would be as long as from the earth to the sun.
No word in the English dictionary rhymes with month, orange, silver and purple.
Withdean Wanderer is a cock... Oh, wait... that's a useful fact.
It will take 13,000,000,000,000,000 post it notes to cover planet earth
If you could fold a standard piece of A4 paper 50 times, it would be as long as from the earth to the sun.
what the f***ing HELL are you talking about?
Every time you fold a piece of paper, you double it's thickness. So fold a piece of paper once, it is 2 sheets thick. Fold the paper again, it is 4 sheets thick. And again, 9 sheets. etc etc
The formula for calculating the thickness of a piece of paper (initial thickness i) folded n times is
i* 2^n.
If a piece of paper is 1mm thick (it is less than that, but I want to simplify the maths!), and folded 50 times, the thickness is
1*2^50 = 1*1125899906842627
which is 112589990684262.7 cm, or 1125899906842.627 m, or 1125899906.842627km.
The average distance from the earth to the sun is 149597890km. So according to that maths, unless I've missed out a factor of 10 somewhere, it will get you to the sun approximately 7 and a half times.
edit: of course, the error in my calculation is my assertion for the thickness of a piece of paper. Assume it to be 1/10th of a millimetre (which is probably an underestimate), and it gets you 3/4s of the way to the sun.
Every time you fold a piece of paper, you double it's thickness. So fold a piece of paper once, it is 2 sheets thick. Fold the paper again, it is 4 sheets thick. And again, 9 sheets. etc etc
The formula for calculating the thickness of a piece of paper (initial thickness i) folded n times is
i* 2^n.
If a piece of paper is 1mm thick (it is less than that, but I want to simplify the maths!), and folded 50 times, the thickness is
1*2^50 = 1*1125899906842627
which is 112589990684262.7 cm, or 1125899906842.627 m, or 1125899906.842627km.
The average distance from the earth to the sun is 149597890km. So according to that maths, unless I've missed out a factor of 10 somewhere, it will get you to the sun approximately 7 and a half times.
edit: of course, the error in my calculation is my assertion for the thickness of a piece of paper. Assume it to be 1/10th of a millimetre (which is probably an underestimate), and it gets you 3/4s of the way to the sun.