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Point or vector with all three coordinates set to 0.
Point3D.add(double x,
double y,
double z)
Returns a point with the specified coordinates added to the coordinates
of this point.
Returns a point with the coordinates of the specified point added to the
coordinates of this point.
Computes cross product of the vector represented by this instance
and the specified vector.
Computes cross product of the vector represented by this instance
and the specified vector.
Computes cross product of the vector represented by this instance
and the specified vector.
Computes cross product of the vector represented by this instance
and the specified vector.
Point3D.midpoint(double x,
double y,
double z)
Returns a point which lies in the middle between this point and the
specified coordinates.
Returns a point which lies in the middle between this point and the
specified point.
Returns a point with the coordinates of this point multiplied
by the specified factor
Normalizes the relative magnitude vector represented by this instance.
Point3D.subtract(double x,
double y,
double z)
Returns a point with the specified coordinates subtracted from
the coordinates of this point.
Returns a point with the coordinates of the specified point subtracted
from the coordinates of this point.
Returns a point with the coordinates of the specified point added to the
coordinates of this point.
double
Computes the angle (in degrees) between the vector represented
by this point and the vector represented by the specified point.
double
Computes the angle (in degrees) between the three points with this point
as a vertex.
Computes cross product of the vector represented by this instance
and the specified vector.
double
Computes the distance between this point and the specified point
.
double
Computes dot (scalar) product of the vector represented by this instance
and the specified vector.
Returns a point which lies in the middle between this point and the
specified point.
Returns a point with the coordinates of the specified point subtracted
from the coordinates of this point.
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