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# Square Root of 60

The square root of 60 is the number, which multiplied by itself 2 times, is 60. In other words, this number to the power of 2 equals 60.

Besides the real values of

along with an explanation, on this page you can also find what the elements of the square root of 60 are called.

In addition to the terminology, we have a calculator you don’t want to miss:

## Calculator

Reset

²√60 = ±7.7459666924
If you have been looking for the square root of sixty, then you are right here, too.

## Second Root of 60

In this section we provide you with important additional information about the topic of this post:

The term can be written as ²√60 or 60^1/2.

As the index 2 is even and 60 is greater than 0, 60 has two real square roots:

²√60, which is positive and called principal square root of 60, and -²√60 which is negative.

Together, they are denominated as

Although the principal square root of sixty is only one of the two square roots, the term “square root of 60” usually refers to the positive number, that is the principal square root.

If you want to know how to find the value of this root, then read our article Square Root located in the header menu.

There, we also discuss the properties for index n = 2 by means of examples: multiplication, division, exponentiation etc.

Next, we have a look at the inverse function.

### Inverse of Square Root of 60

Extracting the square root is the inverse operation of ^2:

In the following paragraph, we are going to name the elements of this √.

## What is the Square Root of 60?

You already have the answer to that question, and you also know about the inverse operation of 60 square root.

Keep reading to learn what the parts are called.

• ²√60 is the square root of 60 symbol
• 2 is the index
• Square root = ±7.7459666924

Second root of 60 = ±7.7459666924

As a sidenote: All values on this page have been rounded to ten decimal places.

Now you really know all about ²√60, including its values, parts and the inverse.

If you need to extract the 2nd root of any other real number use our calculator above.

Simply insert the number of which you want to find the square root (e.g. 60); the calculation is done automatically.

If you like our information about ²√60, then a similar square root you may be interested in is, for example: square root of 62.

In the following table you can find the n-th root of 60 for n = 2,3,4,5,6,7,8,9,10.

## Table

The aim of this table is to provide you with an overview of the nth roots of 60.

260Square Root of 60²√60±7.7459666924
360Cube Root of 60³√603.9148676412
460Forth Root of 60⁴√60±2.7831576837
560Fifth Root of 60⁵√602.2679331553
660Sixth Root of 60⁶√60±1.9786024465
760Seventh Root of 60⁷√601.7948229214
860Eight Root of 60⁸√60±1.6682798577
960Nineth Root of 60⁹√601.5760586001
1060Tenth Root of 60¹⁰√60±1.5059658546

A few lines down from here we review the FAQs.

## Square Root of Sixty

If you have been searching for what’s the square root of sixty or 2nd root of 60, then you are reading the right post as well.

The same is true if you typed 2 root of 60 or 60 2 root in the search engine of your preference, just to name a few similar terms.

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.

Ahead is the wrap-up of our information.

## Summary

To sum up, the square roots of 60 are ±7.7459666924; the positive real value is the principal.

Finding the second root of the number 60 is the inverse operation of rising the ²√60 to the power of 2. That is to say, (±7.7459666924)2 = 60.

Further information about the root of a number like ²√60 can be found on our page n-th Root.

Note that you can also locate roots of real numbers such as ²√60 by means of the search form in the menu and in the sidebar of this site.

If our article about the square √ 60 has been useful to you , then press some of the share buttons located at the bottom of this page.

BTW: A term closely related to square roots is perfect square. We tell you everything about perfect squares in our article Square Numbers.

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