**15 squared**, (15)

^{2}, is the number you get when multiplying 15 times 15.

It can also be looked at as exponentiation involving the base 15 and the exponent 2.

The term is usually pronounced fifteen times fifteen or fifteen squared.

The square of 15 is a perfect square because the number is the product of the two equal integers 15.

It can be written as 15 × 15 or in exponential form.

Read on to learn everything about the number fifteen squared, including useful identities.

±

Reset

**(15)**

15 × 15 = 225

^{2}= 22515 × 15 = 225

The inverse operation of squaring fifteen is extracting the square root of 15, explained here.

In the next section we elaborate on

*what is 15 squared*and there you can also find our calculator.

## What is 15 Squared?

A square is a flat shape with four equal sides; every angle is 90°.Hence, a square with side length 15 has an area of 225.

15 squared equals the sum of the first 15 odd numbers:

In addition, the number can be calculated from 14 squared using the following identity:

n

^{2}= (n − 1)

^{2}+ (n − 1) + n = (n − 1)

^{2}+ (2n − 1)

(15)

^{2}= 14

^{2}+ 14 + 15 = 14

^{2}+ 29 = 225

It can be also be computed from 14 squared with this identity:

n

^{2}= 2 x (n − 1)

^{2}− (n − 2)

^{2}+ 2

(15)

^{2}= 2 x 14

^{2}– 13

^{2}+ 2 = 2 x 196 – 169 + 2 = 225

The difference between the perfect square of 15 and its predecessor, 14, can be calculated with the identity n

^{2}− (n − 1)

^{2}= 2n − 1:

2 x 15 – 1 = 29 = (15)

^{2}– 14

^{2}= 225 – 196 = 29

15 is odd, and the square numbers of odd numbers are also odd: (2n + 1)

^{2}= 4 × (n

^{2}+ n) + 1.

Squares of odd numbers like 15 are of the form 8n + 1, because (2n + 1)

^{2}= 4n × (n + 1) + 1;

n × (n + 1) is an even number.

If you want to calculate the square of any number, not only integers like 15, you can use our calculator above.

Enter your number; nothing else to be done.

A square similar to 15 is, for example: square of 17.

Ahead, we discuss the frequently asked questions.

## FAQs About 15 Squared

Click on the question which is of interest to you to see the collapsible content answer.### What is the Square of 15?

The square of 15 is 225.

### How do you Write 15 Squared?

15 squared can be written as (15)

^{2}(a small 2 is placed to the top right of 15) or 15^2.### Is There a Square Root of 15?

Yes, the square roots of 15 are ±3.8729833462.

### What is the Perfect Square of 15?

The perfect square of 15 is 15 × 15 = 225.

### How Do You Square 15?

You square 15 by multiplying 15 by itself.

### Is 15 a Square Number?

No, 15 is the square of the irrational number 3.8729833462.

### What is the Square of Negative 15?

The square of negative 15 is 225.

If something remains unclear do not hesitate getting in touch with us.

We are constantly trying to improve our site, and truly appreciate your feedback.

The following table contains the squares of numbers close to 15.

## Table

Number | Square |
---|---|

10 | 100 |

11 | 121 |

12 | 144 |

13 | 169 |

14 | 196 |

15 | 225 |

16 | 256 |

17 | 289 |

18 | 324 |

19 | 361 |

20 | 400 |

## Fifteen Squared

By reading so far you know all about squaring the number 15 and calculating it using recursive methods, or as sum, product or by exponentiation.15 squared is equivalent to 225.

If you were searching for

*what is 15 squared in math*or if you typed whats 15 squared in the search engine you now have all the answers, too.

The same goes for searches like square15, and 15 to the 2nd power, just to name a few more examples people are often looking for.

Note that you can also find many perfect squares including 15 squared using the search form in the sidebar of this page.

Ahead is the summary of our information.

## Conclusion

To sum up,15 squared = 15 × 15 = (15)

^{2}= 225.

The exponentiation form is mostly used to denote fifteen squared.

If this article about the square of 15 has been of help to you then please share it by means of the social buttons.

And should you want to leave a comment related to 15 squared use the form below.

Websites which are related to this one can be found in the “recommended sites” section in the sidebar.

Last, but not least, don’t forget to install our absolutely free app, or to bookmark us.

And come back soon!

Thanks for your visit.