the areas of three adjacent faces of a cuboid are 1,4,,9 find volume
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Answer:
Let the 3 dimensions of the cuboid be l,b and h
So,
x=lb
y=bh
z=hl
multiplying above three equations,
xyz=lb×bh×hl
=l
2
b
2
h
2
As,
V=lbh
So,
V
2
=l
2
b
2
h
2
V
2
=xyz
Hence Proved
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