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Fold A Sheet Of Paper To The Moon. Ive seen this question tackled before and the biggest mistake is to rush straight in and say if we fold the paper 50 times the paper will be 50 times thicker. In half 42 times to reach the moon by thickness but the. Initially we have a paper which is 01mm thick. The idea for this article and indeed the paper-folding analogy came from an issue of the Economist.
How To Fold A Piece Of Paper So It Reaches The Moon Paper Folding Fold Paper From pinterest.com
So the first time you fold it its about 2 mm thick. Okay So now lets use some Math. Initially we have a paper which is 01mm thick. Can folding a piece of paper 45 times get you to the moon. And incredibly it only takes 42 foldings of a paper to get from the Earth to the Moon and only about 94 foldings of a paper to make. Every time you fold a piece of paper you double its thickness.
Now every time we fold the paper its thickness.
Each time the paper is folded in half the number of sheets in the stack doubles. Every time you fold a piece of paper you double its thickness. If you fold it 103 times the thickness of your paper will be larger than the observable Universe. So what were talking about is powers of two. The thickness of the paper on the n th fold is 2 n t so we require 2 n t d n m i n log 2. By seeing what happens when folding just.
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So you can in theory fold a long 1mm thick sheet of paper. The current answer uses a paper width of 01mm for the thickness of a sheet of paper and a distance of 385000km or 385000000000 mm from the earth to the moon. How many times would you have to fold this paper onto itself to reach the moon. A sheet of paper is about 01 mm thick. Can folding a piece of paper 45 times get you to the moon.
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So the first time you fold it its about 2 mm thick. Every time you fold a piece of paper you double its thickness. A piece of paper is notionally 0004 inches thick. Answer 1 of 106. Ive seen this question tackled before and the biggest mistake is to rush straight in and say if we fold the paper 50 times the paper will be 50 times thicker.
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If you fold it in half 42 times and alternate directions youll get down to a length of 30 cm 221 1430 angstroms. Check out our Patreon page. I use the common 80gmm2 variety. Ive seen this question tackled before and the biggest mistake is to rush straight in and say if we fold the paper 50 times the paper will be 50 times thicker. If you fold it 103 times the thickness of your paper will be larger than the observable Universe.
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Learn how to fold an origami crescent moon from one sheet of paper. Ive seen this question tackled before and the biggest mistake is to rush straight in and say if we fold the paper 50 times the paper will be 50 times thicker. Okay So now lets use some Math. We can use machines to fold the paperSo you build such a machine. A sheet of A4 paper is 30 cm long.
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Based on this information here is the questionhook. Thats nearly four quadrillion sheets of paper stacked up to reach the moon. So what were talking about is powers of two. Lesson by Adrian Paenza animation by TED-Ed. Check out our Patreon page.
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How thick is a piece of paper folded 50 times. At the 23rd folding you will get the paper stack of a kilometer height. First of all lets get our facts straight so that we can proceed further towards calculations. 42 folds will get you to the moon. A piece of paper is notionally 0004 inches thick.
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However it could theoretically be done with a single piece of paper one with a surface area far far larger than the surface area of the earth. By seeing what happens when folding just. Answer 1 of 106. A sheet of A4 paper is 30 cm long. Even if the sheet of paper were infinitely foldable the answer is that no you cant reach the moon by folding a sheet of a4 paper any.
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If you fold it 103 times the thickness of your paper will be larger than the observable Universe. Every time you fold a piece of paper you double its thickness. If we fold it one more time it is now 08mm thick. D 384400 1e3 distance to moon m t 1e-4 paper thickness m mathlogd t 2 base-2 logarithm 41805745474760016. So I was at a friends house Sunday night playing a game when this odd fact came up in conversation.
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Hence the paper must be folded 42 times to reach to the moon. The idea for this article and indeed the paper-folding analogy came from an issue of the Economist. Every time you fold that sheet of paper you cut the area in half and double the thickness. If we fold it one more time it is now 04mm thick. L 10121021 m.
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Cut in half might be more accurate Your paper would mathematically reach the moon but since paper is made of long cellulose fibers thousands of units it wouldnt really be paper any. This of course could not be done with a standard sheet of paper because of its physical limits. This is representation of the circular moon with the shadow of the earth in-front creating the crescent of the moon. Initially we have a paper which is 01mm thick. The 30 folding can lead you to the space.
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And incredibly it only takes 42 foldings of a paper to get from the Earth to the Moon and only about 94 foldings of a paper to make. This is representation of the circular moon with the shadow of the earth in-front creating the crescent of the moon. Based on this information here is the questionhook. Can folding a piece of paper 45 times get you to the moon. This lesson will leave you wanting to grab a piece of paper to see how many times you can fold it.
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If you fold it 103 times the thickness of your paper will be larger than the observable Universe. Surprise Surpriseyou have built a machine that has reached the moonWhy fold a paper. The thickness of the paper on the n th fold is 2 n t so we require 2 n t d n m i n log 2. Every time you fold a piece of paper you double its thickness. If we fold it one more time it is now 04mm thick.
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However it could theoretically be done with a single piece of paper one with a surface area far far larger than the surface area of the earth. Several of those around the table scoffed at this exclaiming that a single sheet of paper was simply too thin to have its thickness reach any substantial amount after only a few dozen folds. Fold it 10 times and the thickness will be over the palm width. Now every time we fold the paper its thickness. Every time you fold that sheet of paper you cut the area in half and double the thickness.
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If we fold it one more time it is now 08mm thick. If you fold it 103 times the thickness of your paper will be larger than the observable Universe. Now every time we fold the paper its thickness. A sheet of paper is about 01 mm thick. The idea for this article and indeed the paper-folding analogy came from an issue of the Economist.
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I have represented the exponentiation operator with. Thats nearly four quadrillion sheets of paper stacked up to reach the moon. A sheet of paper is about 01 mm thick. If we fold it one more time it is now 08mm thick. Now every time we fold the paper its thickness.
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Answering the question part 1. This is representation of the circular moon with the shadow of the earth in-front creating the crescent of the moon. So you can in theory fold a long 1mm thick sheet of paper. If we fold it one more time it is now 08mm thick. Okay So now lets use some Math.
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L 10121021 m. The current answer uses a paper width of 01mm for the thickness of a sheet of paper and a distance of 385000km or 385000000000 mm from the earth to the moon. Answering the question part 1. 01 2 42 439804651110 mm. By seeing what happens when folding just one piece of paper we see the unbelievable potential of exponential growth.
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Answering the question part 1. D 384400 1e3 distance to moon m t 1e-4 paper thickness m mathlogd t 2 base-2 logarithm 41805745474760016. L 10121021 m. First of all lets get our facts straight so that we can proceed further towards calculations. This is representation of the circular moon with the shadow of the earth in-front creating the crescent of the moon.
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