# How to Use the SQRT Function in Excel

*Joshua earned an MBA from USF and writes mostly about software and technology.*

## The Purpose of the SQRT Function

The SQRT function gives an Excel user the ability to find the positive decimal approximation of a square root. For example, this function can calculate the same problem shown in the illustration below.

## The SQRT Function Syntax

The SQRT function needs to be inputted into a cell like a formula for it work. To manually add this function the following steps need to be taken:

- A cell needs clicked type "=SQRT(".
- Lastly, add the number that you need to take the square root of following with a closed parenthesis.
- After the formula is created the formula can be entered.

See below in bold the syntax of the SQRT function.

**=SQRT(Number)**

Number - A positive number. If the number used with this function is not positive an error will appear as the result.

## SQRT Function

## SQRT Function Considerations

**Using a Cell Reference**

A cell reference with a value may my used instead of using a number in the formula.

=SQRT(A5)

**Always Display a Positive Number**

Since the number needs to be positive to avoid an error message using the ABS function helps you avoid this issue.

=ABS(SQRT(A5),"") or =ABS(SQRT(788),"")

**Using IFERROR**

IF you would like to avoid an error message from a negative number or from a cell reference with no value you may elect to use the IFERROR function.

=IFFERROR((A5),"")

## Inserting the SQRT Function

The SQRT function can be inserted into a cell by selecting a cell followed by clicking the formula tab. Next, click on the math and trig functions button and choose the SQRT function from the list.

After the formula builder appears, add the number that you need the to find the square root for. A great feature of the formula builder is that you may change the number field to see different results.

To execute the results into the cell chosen click on done.

*This content is accurate and true to the best of the author’s knowledge and is not meant to substitute for formal and individualized advice from a qualified professional.*

**© 2022 Joshua Crowder**