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Yes, it is possible.

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6y ago
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Q: Is it possible for a line and a plane to have exactly one point in common?
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What term applies to two lines in the same plane if they have no common plane?

If they are in the same plane, then they share a common plane. Did you mean to say common point. If that's the case where they are in the same plane, but do not share a common point, then they are parallel lines.


What is two plane intersect in exactly one point?

point of intersection.


Point P is on plane?

It is possible.


If two lines lie in the same plane and have more than one point in common they must be parallel or intersecting?

Two straight lines in the same plane can't possibly have more than one point in common, unless they are both the same line. If they're parallel, they have no common points. If they're not parallel, then have exactly one common point. If they're the same line, then every point on one line is also on the other one.


A line not contained in a parallel to a plane intersects the plane in exactly one point?

You a goofy shoty B.


A line and a point not on the line lie in exactly one plane?

True.


What is A line and a point not on the line lie in exactly one plane?

It is a Geometry Theorem. "A line and a point not on the line lie in exactly one place" means what it says.


Two circles both of radii 4 have exactly one point in common If A is a point on one circle and B is a point on the other circle what is the maximum possible length for the line segment AB?

12


If a line intersects a plane that does not contain the line then the intersection is exactly one point?

Yes.


A line in the plane of a circle that intersects a circle at exactly one point is called a?

tangent


L is a line and E is a plane and L is not contained in E then L intersects E at exactly one point?

IncorrectThere is nothing in the above Statement of Conditions that indicate the orientation of the Line L to the plane E.Therefore: there are two possible solutions.If the Line is parallel to the plane they never intersect.If it is not parallel then the line would intersect at only one point.


Is it possible to have two distinct perpendicular segments from point A to l in a plane?

No, it is not.