Assuming each donut has a thickness of 1 cm, a mole of donuts would cover the earth to a thickness of approximately 6.3 miles (10.1 kilometers).

## Extensive response

A mole of any substance is equivalent to Avogadro’s number, which is approximately 6.02 x 10^23. For donuts, this would mean 6.02 x 10^23 donuts. But how thick would they be if spread across the entire surface of the Earth?

Assuming each donut has a thickness of 1 cm, we can calculate the total volume of 6.02 x 10^23 donuts. The formula for volume is V = n x d^3, where n is Avogadro’s number and d is the diameter of the donut. The diameter of a typical-sized donut is around 8 cm, so the radius would be 4 cm.

Using these values, we can calculate the volume of a single donut as V = π x r^2 x d = 3.14 x (4 cm)^2 x 1 cm = 50.24 cm^3. Multiplying this by Avogadro’s number, we get the total volume of 6.02 x 10^23 donuts as 3.02 x 10^25 cm^3.

To convert this volume to a thickness, we need to divide it by the surface area of the Earth. The Earth’s surface area is approximately 510,072,000 km^2 or 5.1 x 10^14 cm^2. Dividing the volume of donuts by the surface area gives us a thickness of approximately 6.3 miles (10.1 kilometers).

While the concept of covering the Earth in donuts may be amusing, it is important to note the potential consequences of consuming such a large amount of food. As Michael Pollan, an American author and food activist, once said, “Eat food, not too much, mostly plants.”

Interesting facts on donuts:

- The word “donut” is an American term. In most other English-speaking countries, they are called “doughnuts.”
- The first doughnut machine was invented in New York City in 1920 by Adolph Levitt.
- The largest doughnut ever made weighed 3,739 pounds and measured 16 feet in diameter. It was created in Utica, New York in 1998.
- National Doughnut Day is celebrated in the United States on the first Friday of June each year, and was established in 1938 to honor the “doughnut lassies” who served doughnuts to soldiers during World War I.

Table:

Number of donuts | 6.02 x 10^23 |
---|---|

Diameter | 8 cm |

Radius | 4 cm |

Volume of a single donut | 50.24 cm^3 |

Total volume of donuts | 3.02 x 10^25 cm^3 |

Earth’s surface area | 5.1 x 10^14 cm^2 |

Thickness of donuts covering Earth | 10.1 km |

## See related video

This video introduces the mole, a concept in chemistry used to count molecules, atoms, and other small objects. Mole is equal to 6.02 times 10 to the 23rd particles, or a quantity that is at the magnitude of 602 sextillion. Chemists use molar quantities to refer to this magnitude. When buying food, chemists use the mole as a unit of measure to buy things by the pound or by the number of items.

## Other options for answering your question

A mole of doughnuts would cover the earth in a layer

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A mole of doughnuts would cover the earth in a layer

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five milesdeep.

**You will most likely be interested in this**

**How much space would a mole of donuts take up?**

If you had a mole of doughnuts, they would cover the entire Earth in a doughnut-layer five miles deep. If you had a mole of basketballs, you could create a new planet the size of the Earth!

Beside above, **What is a mole of donuts?** So the mole is the title used for the amount 6.022 x 1023 much the same way the word "dozen" is used for the amount 12. So if you had a mole of donuts you would have 6.022 x 1023 donuts and a serious stomach ache.

**Can we cover the Earth with one mole of pennies?** 1 mol of pennies distributed around the Earth would give everyone 1 million trillion dollars. 1 mol of sheets of paper stacked on top of each other would reach from the Earth to the Sun 1 million times.

Similarly, **How much space would a mole of sand take up?**

Response will be: If we devide one mole with 1 x 10 ^ 18, we get that we need 602200 patches of one square kilometer each to have a mole of sand.

Correspondingly, **How many doughnuts are in a mole?**

Answer will be: It’s just a number of things (a big number!). Example: How many doughnuts are in 4.0 moles of doughnuts? 4.0 moles * 6.022 x 10^23 doughnuts/1 mole = 2.4 x 10^24 doughnuts Notice that this is simply a unit conversion. All mole calculations are. 6.022 x 10^23 is an identity of the number of doughnuts in one mole.

**How many holes does a donut have?**

The response is: Nearly 40 years ago, the mathematicians Phillip Griffiths and Joseph Harris proved a relationship between the number of holes that the shape has (a donut, for instance, has one hole) and the simplest equations required to describe that shape in space.

Beside this, **How many Earths could a mole of cereal boxes form?**

A mole of cereal boxes stacked end to end would reach from the Sun to Pluto 7.5 million times. A mole of turkeys could form sixteen earths. Okay, so now that we know why a mole has 6.02 x 10 23 things in it, what can we do with that information?

**How many things are in a mole?**

As a response to this: You can have a mole of molecules or people or cheeseburgers. But there are a lot more than twelve things in a mole — there are 6.02 x 10 23. That’s 602,000,000,000,000,000,000,000 things. Because the mole contains so many units, they’re most often used in chemistry is a way of measuring really really small things like atoms or molecules.

Thereof, **How many doughnuts are in a mole?** The answer is: It’s just a number of things (a big number!). Example: How many doughnuts are in 4.0 moles of doughnuts? 4.0 moles * 6.022 x 10^23 doughnuts/1 mole = 2.4 x 10^24 doughnuts Notice that this is simply a unit conversion. All mole calculations are. 6.022 x 10^23 is an identity of the number of doughnuts in one mole.

**How many holes does a donut have?**

Response: Nearly 40 years ago, the mathematicians Phillip Griffiths and Joseph Harris proved a relationship between the number of holes that the shape has (a donut, for instance, has one hole) and the simplest equations required to describe that shape in space.

One may also ask, **How many Earths could a mole of cereal boxes form?** The reply will be: A mole of cereal boxes stacked end to end would reach from the Sun to Pluto 7.5 million times. A mole of turkeys could form sixteen earths. Okay, so now that we know why a mole has 6.02 x 10 23 things in it, what can we do with that information?

Considering this, **How many things are in a mole?**

Response to this: You can have a mole of molecules or people or cheeseburgers. But there are a lot more than twelve things in a mole — there are 6.02 x 10 23. That’s 602,000,000,000,000,000,000,000 things. Because the mole contains so many units, they’re most often used in chemistry is a way of measuring really really small things like atoms or molecules.