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The area of three adjacent faces of a cuboid are p, q and r. The volume of cuboid is V. Prove that V2 = pqr. |
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Answer» Let l, b and h be the dimensions of cuboid respectively. Then, p = lb q = bh r = hl ∴ pqr = (lb) (bh) (hl) = l2b2h2 = (lbh)2 = V2 ⇒V2 = pqr |
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