In a cuboid, there are three pairs of opposite faces, and each pair can be considered perpendicular to the other pairs. Therefore, a cuboid has a total of six edges, and each edge is perpendicular to four other edges. Overall, in a cuboid, there are 12 perpendicular relationships between edges.
24
two.
A cuboid has a total of six faces. Each face of the cuboid is perpendicular to four other faces. Specifically, each face is parallel to one opposite face and perpendicular to the other four faces.
A cuboid has 12 edges, and each edge is perpendicular to 4 other edges. Thus, in total, there are 12 pairs of edges that are perpendicular to each other. However, if considering distinct perpendicular lines, a cuboid effectively has 3 sets of three mutually perpendicular lines, corresponding to its three dimensions (length, width, and height).
A cuboid has 12 edges, and each edge is perpendicular to 4 other edges. Specifically, for each of the three dimensions (length, width, height), there are 4 edges that are perpendicular to the edges of that dimension. Thus, while there are many pairs of perpendicular edges, the total number of perpendicular edges can be considered as 12 in the context of their relationships with one another.
the cuboid has 2
24
24
two.
A cuboid has a total of six faces. Each face of the cuboid is perpendicular to four other faces. Specifically, each face is parallel to one opposite face and perpendicular to the other four faces.
A cuboid has 12 edges, and each edge is perpendicular to 4 other edges. Thus, in total, there are 12 pairs of edges that are perpendicular to each other. However, if considering distinct perpendicular lines, a cuboid effectively has 3 sets of three mutually perpendicular lines, corresponding to its three dimensions (length, width, and height).
A cuboid
A cuboid has 6 faces, 12 edges and 8 vertices which all meet at right angles.
A cuboid has 12 edges, and each edge is perpendicular to 4 other edges. Specifically, for each of the three dimensions (length, width, height), there are 4 edges that are perpendicular to the edges of that dimension. Thus, while there are many pairs of perpendicular edges, the total number of perpendicular edges can be considered as 12 in the context of their relationships with one another.
Yes because they meet at right angles
A cuboid would fit the given description
A cuboid.A cuboid.A cuboid.A cuboid.