# Arctangent

In this arctangent category you can find our posts discussing a particular value of the aforementioned trigonometric function for both, the unit radian as well as for degrees. Besides the result for a specific angle or x, we also provide you with identities and the derivative, along with the geometric significance. In every article, e.g. Arctan 0.6, we also give you directions for further information, and then shed a light on the specific frequently asked questions. However, at the bottom of each post you can fill in the comment form if something about the arctangent function remains unclear or if you like to give us feedback. In addition, how you may use our search box is always explained – the method is also recommended for looking a value or entry in this category up. On top of all is our arctangent calculator, which lets you choose whether you want the result in degrees or radians.

## Arctg -(2+sqrt3)

Welcome to arctg -(2+sqrt3), our post about the arctangent of -(2+sqrt3). For the inverse trigonometric function of tangent -(2+sqrt3) we usually employ the abbreviation arctg and write it as arctg -(2+sqrt3) or arctg(-(2+sqrt3)). If you have been looking for what is arctg -(2+sqrt3), either in degrees or radians, or if

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## Arctg -sqrt3

Welcome to arctg -sqrt3, our post about the arctangent of -sqrt3. For the inverse trigonometric function of tangent -sqrt3 we usually employ the abbreviation arctg and write it as arctg -sqrt3 or arctg(-sqrt3). If you have been looking for what is arctg -sqrt3, either in degrees or radians, or if

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## Arctg -1

Welcome to arctg -1, our post about the arctangent of -1. For the inverse trigonometric function of tangent -1 we usually employ the abbreviation arctg and write it as arctg -1 or arctg(-1). If you have been looking for what is arctg -1, either in degrees or radians, or if

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## Arctg -2+sqrt3

Welcome to arctg -2+sqrt3, our post about the arctangent of -2+sqrt3. For the inverse trigonometric function of tangent -2+sqrt3 we usually employ the abbreviation arctg and write it as arctg -2+sqrt3 or arctg(-2+sqrt3). If you have been looking for what is arctg -2+sqrt3, either in degrees or radians, or if

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## Arctg -sqrt(3)/3

Welcome to arctg -sqrt(3)/3, our post about the arctangent of -sqrt(3)/3. For the inverse trigonometric function of tangent -sqrt(3)/3 we usually employ the abbreviation arctg and write it as arctg -sqrt(3)/3 or arctg(-sqrt(3)/3). If you have been looking for what is arctg -sqrt(3)/3, either in degrees or radians, or if

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## Arctg 2+sqrt3

Welcome to arctg 2+sqrt3, our post about the arctangent of 2+sqrt3. For the inverse trigonometric function of tangent 2+sqrt3 we usually employ the abbreviation arctg and write it as arctg 2+sqrt3 or arctg(2+sqrt3). If you have been looking for what is arctg 2+sqrt3, either in degrees or radians, or if

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## Arctg sqrt3

Welcome to arctg sqrt3, our post about the arctangent of sqrt3. For the inverse trigonometric function of tangent sqrt3 we usually employ the abbreviation arctg and write it as arctg sqrt3 or arctg(sqrt3). If you have been looking for what is arctg sqrt3, either in degrees or radians, or if

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## Arctg sqrt(3)/3

Welcome to arctg sqrt(3)/3, our post about the arctangent of sqrt(3)/3. For the inverse trigonometric function of tangent sqrt(3)/3 we usually employ the abbreviation arctg and write it as arctg sqrt(3)/3 or arctg(sqrt(3)/3). If you have been looking for what is arctg sqrt(3)/3, either in degrees or radians, or if

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## Arctg 2-sqrt3

Welcome to arctg 2-sqrt3, our post about the arctangent of 2-sqrt3. For the inverse trigonometric function of tangent 2-sqrt3 we usually employ the abbreviation arctg and write it as arctg 2-sqrt3 or arctg(2-sqrt3). If you have been looking for what is arctg 2-sqrt3, either in degrees or radians, or if