![]() Since a cuboid is a 3D figure, the surface area will depend on the length, breadth, and height. The total area occupied by a cuboid shape is considered the surface area of a cuboid. Therefore, 4 space diagonals can be drawn inside it.Ĭonsidering the three main dimensions of a cuboid to be the length (l), width (w), and height (h), observe the basic formulas of a cuboid shape in the following table. The space diagonals pass through the interior of the cuboid. Since a cuboid has 6 faces, a total of 12 face diagonals can be drawn in a cuboid.Ī space diagonal is a line segment that joins the opposite vertices of a cuboid. Observe the following figure which shows a face diagonal and a space diagonal of a cuboid.įace diagonals can be drawn by connecting the opposite vertices on a particular face of a cuboid and we know that only two diagonals can be drawn on one face of a cuboid. Since a cuboid is a 3D shape, there are two types of diagonals in it: Apart from these, the face of a cuboid is the flat surface the edge is the line segment connecting two adjacent vertices, and the vertex is a point at which two or more edges meet. These dimensions of a cuboid are denoted by 'l' for length, 'w' for width (breadth), and 'h' for height.
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