The volume of the smallest cube that can enclose a cuboid of dimensions 10 cm × 5 cm × 2 cm, in any possible orientation, cannot be less than a 100 cm3 b (125)^3/2 cm3 c (129)^3/2 cm3 d None of these

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Manu Jindal · Answer

The longest possible diagonal in the cube = sqrt(100+25+4)= sqrt(129)Volume = (129)raise to power 3/2

The volume of the smallest cube that can enclose a cuboid of dimensions 10 cm × 5 cm × 2 cm, in any possible orientation, cannot be less than a 100 cm3 b (125)^3/2 cm3 c (129)^3/2 cm3 d None of these

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