line
A. Ray B. Segment E. Point F. Line 😊
A plane is the two-dimensional analogue of a point (zero dimensions), a line (one dimension) and three-dimensional space.
zero-dimensional examples: Endpoints of edges (vertices and corners) Zero-dimensional figures lie in two-dimensional planes. one-dimensional examples: Edges of figures (sides and arcs) One-dimensional figures lie in two-dimensional planes.
two-dimensionalOn a+ the answer is three-dimensional
zero-dimensional examples: Endpoints of edges (vertices and corners) Zero-dimensional figures lie in two-dimensional planes. one-dimensional examples: Edges of figures (sides and arcs) One-dimensional figures lie in two-dimensional planes.
line
Yes.
A point zero dimensional can exist in a to dimensional plane because it occupies the zero point in both dimensions.
In mathematics, a zero-dimensional topological space is a topological space that ... any point in the space is contained in exactly one open set of this refinement.
Segment, point, line, and ray
a ray and a line
A. Ray B. Segment E. Point F. Line 😊
' -6 ' and ' 6 ' are not points. On a 2-dimensional (flat) graph, you need two coordinates to locate one point. (On a 3-dimensional (solid) graph, you need three coordinates to locate one point. And there's no such thing as a 1-dimensional graph.)
No, they intersect at a line.
A zero-dimensional object cannot move along any dimension, so it (and everything else in this dimension) appears as one incredibly tiny speck. A point is zero-dimensional. A one-dimensional object is a step up from a zero-dimensional one, since objects can move in only in one direction, and objects appear along an impossibly narrow line. These include the line, ray, and segment.
A plane is the two-dimensional analogue of a point (zero dimensions), a line (one dimension) and three-dimensional space.