Volume of a cuboid is 12 $c m^{3} .$ The volume $(i n c m^{3})$ of a cuboid whose sides are double of the above cuboid is

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Solution

The correct option is D
96

$Volume of the cuboid = 12 c m^{3}$

$By doubling the sides of the cuboid the volume will be = 12 c m^{3} \times 2 \times 2 \times 2$

$= 96 c m^{3}$

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Volume of a cuboid is 12cm3. The volume (in cm3) of a cuboid whose sides are double of the above cuboid is

The correct option is D 96 Volume of the cuboid = 12 cm3 By doubling the sides of the cuboid the volume will be = 12 cm3×2×2×2 =96 cm3

Volume of a cuboid is 12 $c m^{3} .$ The volume $(i n c m^{3})$ of a cuboid whose sides are double of the above cuboid is

The correct option is D
96

$Volume of the cuboid = 12 c m^{3}$

$By doubling the sides of the cuboid the volume will be = 12 c m^{3} \times 2 \times 2 \times 2$

$= 96 c m^{3}$