An edge.
an edge.
All bisectors intersect the line segment at the midpoint. There can be multiple bisectors, intersecting at the midpoint at different angles, but they all intersect the line segment at its midpoint. The midpoint separates the line segment into two equal halves.
No. Consider two adjacent faces on a cuboid. Both planes are parallel to the edge at which the intersect. But the fact that they do intersect illustrates that they are not parallel.
How am i supposed to kow this??? I am in second grade!
Take a compass, extend it about 3/4 of the length of the segment. Then from one end of the segment, draw a 180 degree arc. From the other end draw another arc. Connect the points where the arcs intersect. Where the line intersects with the segment is the midpoint of the segment. That is how you bisect a segment to find the midpoint - geometrically.
It is an edge.
EDGE
an edge.
An edge.
That would be classified as an edge.
The faces of a three-dimensional object meet at edges. An edge is the line segment where two faces intersect, forming a boundary between them. In a polyhedron, for example, these edges connect the vertices of the object, defining its shape and structure.
When two faces of a polyhedron share a side, they form an edge. This edge is a line segment where the two faces meet. Each edge connects two vertices and contributes to the overall structure of the polyhedron. The arrangement of these edges, along with the faces and vertices, defines the shape of the polyhedron.
The line segments that are common to intersecting faces of a polyhedron are called edges. Each edge is formed by the intersection of two faces and serves as a boundary between them. In a polyhedron, edges connect the vertices and help define the overall shape of the three-dimensional figure.
Yes, a polyhedron is a solid bounded by polygonal regions, which are the faces of the polyhedron. These faces are formed by the intersection of planes, and the edges of the polyhedron are the line segments where these faces meet. The vertices are the points where the edges converge. Thus, a polyhedron is defined by its flat faces, straight edges, and vertices.
All bisectors intersect the line segment at the midpoint. There can be multiple bisectors, intersecting at the midpoint at different angles, but they all intersect the line segment at its midpoint. The midpoint separates the line segment into two equal halves.
Two planes that intersect do that at a line. neither a segment that has two endpoints or a ray that has one endpoint.
90 degrees