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If they are coplanar in a Euclidean space, then yes. If they are not coplanar or not in Euclidean space, then not necessarily.

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Where do two distinct parallel lines intersect?

A vertex? In non-euclidean geometry: A two distinct parallel lines intersect in the "Infinity zone"


How many points can 2 distinct lines intersect?

Two distinct lines can intersect at most at one point. If the lines are not parallel, they will cross at a single point. If they are parallel, they will never intersect. Therefore, the maximum number of intersection points for two distinct lines is one.


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Then they are not parallel, nor skew (in 3D).


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If two lines intersect then they intersect in exactly one what?

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When two lines are parallel, then they do not intersect.


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Are lines that never intersect parallel or perpendicular?

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Can two lines be parallel and have the same Y intersect?

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