A cuboid having surface areas of three adjacent faces as x y z has the volume
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3
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The volume of the cube is
= length ×breadth ×height
Here,
x=length , y=breadth, z=height
The volume of the cube
=(X× Y× Z) unit cube
= (XYZ)3 unitcube
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Answered by
1
Step-by-step explanation:
- Let the sides of the cuboid be a, b and c.
Given x, y and z are areas of three adjacent faces of the cuboid
Hence x=ab, y=bc, z=ca
(x)(y)(z) = (ab)(bc)(ca)
xyz= (abc)2
abc = √xyz
Thus the volume of cuboid, V= abc = √xyz
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