If area of the adjacent faces of a cuboid is given as p, q and r respectively and the volume isgiven as 'V' then the square of the volume will be
Let the length, breadth and height of the cubhoid be l, b and h respectively.
Therefore of adjacent faces will be lb, bh and hl.
If lb= p, then bh= q and hl=r.
Volume (V) = lbh
$$V^2=\left(lbh\right)^2$$
or, $$V^2=pqr$$
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