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If A1, A2 and A3 denote the areas of three adjacent faces of a cuboid, then its volume is

A. A1A2A3

B. 2 A1A2A3

C. \(\sqrt{A_1A_2A_3}\)

D. \(\sqrt[3]{A_1A_2A_3}\)

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Correct option is C. \(\sqrt{A_1A_2A_3}\) 

Given, A1, A,A3 = areas of 3 adjacent faces of cuboid

V = volume of cuboid

Let dimensions of cuboid = \(l\times b\times h\)

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