Angle Command
From GeoGebra Manual
- Angle[ <Vector>, <Vector> ]
- Returns the angle between two vectors (between 0° and 360°).
- Example:
Angle[Vector[(1, 1)], Vector[(2, 5)]]
yields 23.2°.
- Angle[ <Line>, <Line> ]
- Returns the angle between the direction vectors of two lines (between 0° and 360°).
- Example:
Angle[y = x + 2, y = 2x + 3]
yields 18.44°.
- Angle[ <Point>, <Apex>, <Point> ]
- Returns the angle which is defined by the points (between 0° and 360°).
- Example:
Angle[(1, 1), (1, 4), (4, 2)]
yields 56.31°.
- Angle[ <Point>, <Apex>, <Angle> ]
- Returns the angle of size α drawn from point with apex.
- Note: The point Rotate[A, α, B] is created as well.
- Angle[ <Conic> ]
- Returns the angle of twist of a conic section’s major axis (see command Axes) .
- Angle[ <Vector> ]
- Returns the angle between the x‐axis and given vector.
- Angle[ <Point> ]
- Returns the angle between the x‐axis and the position vector of the given point.
- Angle[ <Number> ]
- Converts the number into an angle (result between 0 and 2pi).
- Angle[ <Polygon> ]
- Creates all angles of a polygon in mathematically positive orientation (i.e., counter clockwise).
- Note: If the polygon was created in counter clockwise orientation, you get the interior angles. If the polygon was created in clockwise orientation, you get the exterior angles.
- Note: See also Angle and Angle with Given Size tools .
Following text is about a feature that is supported only in GeoGebra 5.0.
Note: From GeoGebra 5, this command will work in 3D as well |