infinety
Zero; parallel lines never intersect.
None. Parallel lines do not intersect in Euclidean geometry.
Parallel lines will never intersect. They will stay an equal distance apart at all points.
false
The points where the cone and plane intersect will form a circle.
Zero; parallel lines never intersect.
Parallel lines NEVER touch, so zero.
None. Parallel lines do not intersect in Euclidean geometry.
Parallel lines never intersect. This is a parallel line. _______________________________________________________ _______________________________________________________ True ;
Parallel lines will never intersect. They will stay an equal distance apart at all points.
None. In conventional geometry, any intersection of two planes defines a line, which is an infinite number of points. Many planes may intersect along a single line, or any pair of planes may intersect creating a unique line, but however they intersect, the number of shared points is infinite. If the the planes do not intersect (if they are parallel), then they share zero points.
Two lines intersect at one point. If in two dimensions, and they do not intersect they are parallel. The other option in two dimensions is they are the co-linear, that is they are the same line, in which case they intersect at all points.
The word "parallel" can function as both an adjective and a noun. As an adjective, it describes things that are side-by-side and equally distant at all points. As a noun, it refers to lines or planes that run alongside each other and never intersect.
No, perpendicular planes intercept at only one point. Parallel planes do not intersect at all.
Parallel lines lying in a plane do not intersect each other. They share exactly zero points in common.
Coplanar lines that do not intersect (have no common point) are parallel.Two objects are coplanar if they both lie in the same plane, they must either intersect or be parallel.
Assuming that the none of the lines are parallel, they can intersect (pairwise) at three points. Otherwise, the question is tautological.