Let us fill in the blanks:
(i) The number of diagonals of a cuboid is ________.
(ii) The length of diagonal on the surface of a cube = ________× the length of one edge.
(iii) If the length, breadth and height of a rectangular parallelepiped are equal, then the special name of this solid is _________.
(i) total number of diagonals of a cuboid =
surface diagonals + body diagonals
= 6 + 4 = 10
(ii) Length of surface diagonal = (a2 + a2) = (2a2) = 2 a
(iii) When the length of rectangular parallelepiped are equal then it becomes a CUBE.
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