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Not necessarily. Two skew lines will not lie in the same plane.

For example, consider you are standing in a cuboid room facing a wall. Then think of line 1 = the line where the floor and opposite wall meet. Line 2 = the line where two other walls meet. These two lines are not in the same plane.

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Q: Do two lines and a point lie on the same plane?
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Related questions

When lines intersect at the same point are they on the same plane?

No because only co-linear lines lie on the same plane


A line and two points are guaranteed to be coplanar if?

they lie in the same plane


Three lines that intersect in a point but do not all lie in the same plane?

collinear plane


What lines cannot lie in the same plane?

Skew lines cannot lie in the same plane.


Do skew lines intersect if they are in the same plane?

No, skew lines cannot be in the same plane, since they do not have a point on common. Two lines intersect if they lie in a common plane, and by definition, these intersecting lines are not skew lines.


Will non parallel lines intersect?

If the 2 lines lie in the same plane, and they are not parallel, then they will intersect at some point. If the 2 lines are skew lines, then they are not in the same plane, and they will not intersect (but they are Not Parallel)


Do three lines that intersect at the same point have to be at the same plane?

No they can be Collinear - Points that lie on the same line.


If two lines lie in the same plane and have more than on point in common they must be?

the same line


Is any two lines lie in exactly one plane?

Two lines can lie in one plane. For example, parallel lines are lines that intersect and lie in the same plane.


What does intersecting lines mean?

Intersecting lines are those that lie in the same plane and cross each other at some point. Unless they are parallel, lines in the same plane always cross.


If two lines lie in the same plane and have more than one point in common?

yeah


when the biconditional statement is separated into a conditional and its converse which of these cannot be the converse Biconditional: Lines r coplanar if and only if they lie in the same plane.?

If lines lie in two planes, then the lines are coplanar.