Consider the following in hyperbolic geometry: In Euclidean geometry, it is not possible for a line to be completely contained in the interior of an angle. In hyperbolic geometry, this sort of containment is possible. So... Given a line and a point P that is 2023 units from line . Describe how it is possible to make an angle with vertex at P such that is completely contained in the interior of the angle. Describe how you know you are right.