In 3d space, two planes will always intersect at a line...unless of course they are the same plane (they coincide). Because planes are infinite in both directions, there is no end point (as in a ray or segment). So, your answer is neither, planes intersect at a line.
Two planes do not intersect at all if the planes are parallel in three-dimensional space.
They are called skew lines. Explanation: In 3 space, parallel lines must never intersect AND must be in the same plane. If they fail to intersect and are in different planes we call them skew lines.
A line cannot intersect in space. Space is a wide open space.
Infinitely many.
No, the two planes intersect at a line, which is an infinite number of points.
In 3d space, two planes will always intersect at a line...unless of course they are the same plane (they coincide). Because planes are infinite in both directions, there is no end point (as in a ray or segment). So, your answer is neither, planes intersect at a line.
Two planes do not intersect at all if the planes are parallel in three-dimensional space.
No. By definition, planes can be extended in all directions to infinity. If they are not parallel, they will intersect somewhere.
If there are two unique, non-parallel planes in space, they will intersect, and their intersection will be a line.
In three-dimensional space, two planes can either:* not intersect at all, * intersect in a line, * or they can be the same plane; in this case, the intersection is an entire plane.
two lines intersect at a single point in a 2D space assuming they are not parallel. in 3D space they can intersect again at a single point, or an infinite amount of points.
Yes... if they never intersect, then they are in fact, parallel.
They are called skew lines. Explanation: In 3 space, parallel lines must never intersect AND must be in the same plane. If they fail to intersect and are in different planes we call them skew lines.
A line cannot intersect in space. Space is a wide open space.
Infinitely many.
In Euclidean space, they could intersect along their whole lengths (in the lines are identical), at a point if they are coplanar and not parallel, or nowhere if they are parallel or skew.