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How to Calculate Atan Degrees in Excel

Reviewed by Calculator Editorial Team

The arctangent (ATAN) function in Excel calculates the angle whose tangent is a given number. This guide explains how to use Excel's ATAN function to get results in degrees, with practical examples and a built-in calculator.

What is ATAN in Excel?

The ATAN function in Excel returns the arctangent of a number in radians. However, most practical applications require degrees. This guide shows you how to calculate ATAN in degrees using Excel's built-in functions.

The arctangent function (ATAN) is the inverse of the tangent function. It returns angles between -90° and 90°.

Excel ATAN Formula

To calculate ATAN in degrees, you need to combine Excel's ATAN and DEGREES functions:

=DEGREES(ATAN(number))

Where "number" is the tangent value you want to find the angle for.

Key Points

  • The ATAN function returns results in radians
  • The DEGREES function converts radians to degrees
  • Results range from -90 to 90 degrees

Step-by-Step Guide

  1. Open your Excel spreadsheet
  2. Enter your tangent value in a cell (e.g., A1)
  3. In another cell, enter the formula: =DEGREES(ATAN(A1))
  4. Press Enter to see the result in degrees

For angles outside the -90° to 90° range, use the ATAN2 function which returns angles between -180° and 180°.

Worked Examples

Tangent Value Formula Result (Degrees)
1 =DEGREES(ATAN(1)) 45
0.5 =DEGREES(ATAN(0.5)) 26.565
-1 =DEGREES(ATAN(-1)) -45

These examples show how the ATAN function works with different input values.

FAQ

What is the difference between ATAN and ATAN2 in Excel?

ATAN returns angles between -90° and 90°, while ATAN2 returns angles between -180° and 180° based on the signs of both x and y coordinates.

Can I use ATAN with complex numbers in Excel?

No, the ATAN function in Excel only works with real numbers. For complex numbers, you would need to use additional calculations or a programming language.

What happens if I enter a very large number in ATAN?

For very large numbers, the result will approach 90° (or -90° for negative inputs) because the tangent function approaches infinity.