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If I understand the question, and if I am not mistaken, three or any number number of planes can intersect in one line.

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Q: Can three planes intersect in one line?
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Related questions

Can three planes all intersect in the same line?

Yes they can. In fact, infinitely many planes can intersect in one line, at least theoretically.


Can two planes in three-dimensional space intersect at one point?

No, they intersect at a line.


Two planes can intersect on exactly one point?

No, 2 planes may only intersect at a line, a plane, or not at all. THREE planes may intersect at a point though...


Can two planes in three dimensional space intersect at one point?

No, the two planes intersect at a line, which is an infinite number of points.


Is it true that three planes can intersect in only one point?

The intersection of three planes can be a plane (if they are coplanar), a line, or a point.


Can three planes intersect in a point?

yes, three planes can intersect in one point.


What would serve as a counter example to the statement Two planes intersect in exactly one line?

Two planes do not intersect at all if the planes are parallel in three-dimensional space.


When two planes intersect do they intersect in a straight line?

Yes. If two planes are not coincident (the same plane) and are not parallel, then they intersect in one straight line.


How many Two planes intersect in exactly?

Two distinct planes will intersect in one straight line.


If two planes intersect do they intersect in exactly one plane?

No, two planes do not intersect in exactly one plane unless the planes are exactly overlapping, making one plane. In Euclidean Geometry two planes intersect in exactly one line.


If two planes intersect than they intersect at exactaly one point?

Yes. If two planes are not coincident (the same plane) and are not parallel, then they intersect in one straight line.


Do two distinct planes intersect in a pair of lines?

No. The planes must either coincide (they are the same, and intersect everywhere), be parallel (never intersect), or intersect in exactly one line.