false
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.
Yes.
line
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 two-dimensional figure that has one endpoint is a ray. A ray starts at a single point, called the endpoint, and extends infinitely in one direction. It is defined by its endpoint and another point that indicates the direction.
A. Ray B. Segment E. Point F. Line 😊
A point is indeed considered one-dimensional because it has no length, width, or height; it simply represents a specific location in space. In mathematical terms, a point is defined by coordinates in a given space, such as (x, y) in two dimensions or (x, y, z) in three dimensions. While it occupies a position, it does not have any measurable extent, making it fundamentally one-dimensional.
' -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.