the area of 3 adjacent faces of a cuboid are x, y=z .if the volume Is V prove that vsq =xyz
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let the dimensions of cuboid are
Length=I
breadth=b
height=h
given area of three faces x,y and z
lb= x--(1)
bh-y---(2) Ih=z---(3)
multiply (1), (2) and (3)
lbxbhxlh= xyz
1^2xb^2xh^2=xyz
(lbh)^2= xyz
V^2= xyz
since volume of the cuboid=v=lbh
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