If all three parameters of a cuboid are in meters $(m)$ , then unit of volume of a cuboid is:

m

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m^{2}

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m^{3}

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c m^{3}

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Solution

The correct option is A $m^{3}$
As the volume of a cube is $l e n g t h \times l e n g t h \times l e n g t h$
If lengths of all are measured in meters.
Then the volume will be measured in $m^{3}$ .
Hence, the answer is $m^{3}$ .

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The dimensions of a cuboid are in the ratio of 1 : 2 : 3 and its total surface area is 88 $m^{2}$ . The volume of cuboid is___ $m^{3}$

\times

\times

m^{3}

42 m \times 35 m \times 21 m

0.7 m^{3}

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