Interior Angle of Regular Polygon in Regular Polygon Formulas

The Interior Angle of Regular Polygon is the angle between adjacent sides of a polygon. And is denoted by ∠_Interior. Interior Angle of Regular Polygon is usually measured using the Degree for Angle. Note that the value of Interior Angle of Regular Polygon is always positive. Typically, the value of Interior Angle of Regular Polygon lies in the range from 0 to 180.

Formulas to find Interior Angle of Regular Polygon in Regular Polygon

fxInterior Angle of Regular PolygonGo

fxInterior Angle of Regular Polygon given Sum of Interior AnglesGo

List of variables in Regular Polygon formulas

fx Number of Sides of Regular Polygon Go

fx Sum of Interior Angles of Regular Polygon Go

FAQ

What is the Interior Angle of Regular Polygon?

The Interior Angle of Regular Polygon is the angle between adjacent sides of a polygon. Interior Angle of Regular Polygon is usually measured using the Degree for Angle. Note that the value of Interior Angle of Regular Polygon is always positive. Typically, the value of Interior Angle of Regular Polygon lies in the range from 0 to 180.

Can the Interior Angle of Regular Polygon be negative?

No, the Interior Angle of Regular Polygon, measured in Angle cannot be negative.

What unit is used to measure Interior Angle of Regular Polygon?

Interior Angle of Regular Polygon is usually measured using the Degree[°] for Angle. Radian[°], Minute[°], Second[°] are the few other units in which Interior Angle of Regular Polygon can be measured.

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