How thick is a piece of paper folded 45 times?

If we fold a paper 30 times, the thickness reaches 6.67 miles which is about the average height that planes fly. 40 times, the thickness is nearly 7000 miles or the average GPS satellite’s orbit. 45 times, the thickness is now over 250,000 miles and the distance between earth and moon is around 239,000 miles.

Can a piece of paper folded 50 times reach the sun?

Suppose that you start with an standard A4 sheet of paper – about 300 mm long, and about 0.05 mm thick. In fact, if you had a sheet of paper, and folded it in half 50 times, how thick would it be? The answer is about 100 million kilometres, which is about two thirds of the distance between the Sun and the Earth.

What if you fold a paper 51 times?

Keep folding it. 42 folds will get you to the Moon. With 51 you will burn in the Sun. Now fast forward to 81 folds and your paper will be 127,786 light-years, almost as thick as the Andromeda Galaxy, estimated at 141,000 light-years across.

How thick would a paper folded 100 times be?

With just over 100 folds, the thickness of the paper would be equal to 93 billion light-years.

What’s the maximum times you can fold a piece of paper?

But thanks to an American high school student, Britney Gallivan, we now know that paper can be folded more than seven times, but not much more – Gallivan currently holds the world record for paper-folding at 12 folds in a single sheet of (toilet) paper.

How many time can a piece of paper be folded?

How many times can u fold a paper in half?

It is commonly claimed that you cannot fold a piece of paper in half more than seven times. That may be true for a standard piece of paper of A4 dimensions, but according to US teenage (at the time) mathematician Britney Gallivan the maximum number of folds is in fact dependent on the initial size of the sheet.

What would happen if you folded a piece of paper 42 times?

If you were to fold a piece of paper in half 42 times, it would reach the moon. 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.