Look at the cube below.
Can a cuboid have a height that is different to its length?
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Look at the cube below.
Can a cuboid have a height that is different to its length?
To solve this problem, we'll clarify the definitions and properties of a cuboid:
Given these definitions, we analyze the problem:
Since a cuboid's dimensions can be different, it follows that the height of a cuboid can indeed be different from its length. This contrasts with a cube where all dimensions must be equal.
Hence, we conclude that it is possible for a cuboid to have a height that is different from its length.
Therefore, the answer to the question is Yes.
Yes.
A cube has a total of 14 edges.
A cube is a special type of cuboid where all three dimensions are equal. A cuboid can have different length, width, and height measurements.
Absolutely! In a cuboid, the height can be greater than, less than, or equal to the length. There are no restrictions on which dimension must be largest.
Look for six rectangular faces where opposite faces are identical and parallel. If all faces are squares, it's specifically a cube (a special cuboid).
Yes! Think of a shoebox (longer than tall), a bookcase (taller than wide), or a laptop (wider than thick). Most rectangular objects around us are cuboids, not cubes.
No! Whether you place a cuboid on its side, end, or any face, it's still the same cuboid. The shape itself determines if it's a cuboid, not how it's positioned.
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