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14y ago

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Related Questions

Are any two lines always coplanar?

No, not always. Skew lines are never coplanar, but parallel lines are.


Is two lines that are transversal always never or sometimes coplanar?

They are always coplanar in Euclidean geometry.


Are 2 lines with a transversal always never or sometimes coplanar?

Two lines with a transversal are always coplanar. By definition, a transversal is a line that intersects two or more lines in the same plane. Therefore, since the transversal and the two lines it intersects share the same plane, they are always coplanar.


Are two parallel lines always coplanar?

Yes.


Can two lines be coplanar?

yes, two lines can be coplanar.


Are two parallel lines never coplaner?

Parallel lines are ALWAYS coplanar.


Are parallel lines same as coplanar?

Parallel lines are a specific type of coplanar lines that never intersect and are always the same distance apart. While all parallel lines are coplanar, not all coplanar lines are parallel; coplanar lines can also intersect at some point. Therefore, while the two concepts are related, they are not synonymous.


Can two lines be coplanar always?

No. Skew lines are never coplanar. Stand in a cuboid room and consider the line where the opposite wall and the floor meet. Consider also the line where the walls behind you and to your right meet. Those two lines are not coplanar.


Is intersecting lines always coplanar?

Yes. The two lines define a plane which they both belong to.


Are two lines that are not parallel coplanar and do not intersect?

are two lines that are not parallel, coplanar, and do not intersect


Do non coplanar lines intersect?

No. If two lines intersect, then they're definitely coplanar.


Are two skew lines always coplanar?

No, two skew lines are not coplanar. Skew lines are defined as lines that do not intersect and are not parallel, meaning they do not lie in the same plane. Since they cannot be contained within a single plane, they are always found in different spatial positions relative to each other.