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Tangential circles.

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Q: What describes coplanar circles that intersect in exactly one point?
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What are two coplanar circles that intersect at exactly one point?

Tangent circles.


What different relationships can occur between two coplanar lines?

-- They can be parallel, with no points in common, or -- They can intersect in exactly one point.


What is a tangent internally?

Two circles in the same plane are externally tangent if they intersect in exactly one point and their intersection of their interiors is empty.


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.


A plane figure formed by coplanar segments such that each segment intersects exactly two other segments and no two segments with a common endpoint are collinear?

If each segment intersects exactly two other segment but could, if extended, intersect the third, then the figure is a quadrilateral. Otherwise it is a parallelogram.


Do planes intersect in exactly two points?

No. Either they do not intersect at all, or they intersect in a straight line or are the same.


Are all points of a cube coplanar?

Individual points on one side of the cube are coplanar. Points on one side might not nessasarily be coplanar with points on another side. The corners of a cube are exactly coplanar to three planes, but not all planes of the cube. In fact, no point on the cube is coplanar to all other points on the cube.


To cross at exactly one point?

To intersect.


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.


How many Two planes intersect in exactly?

Two distinct planes will intersect in one straight line.


Can two lines intersect in exactly one line?

always


Could three planes intersect in exactly one point?

no