The dimensions of a godown are 40 m, 25 m and 10 m. If it is filled with cuboidal boxes each of dimensions $2$ m $\times 1.25$ m $\times 1$ m, then find the number of boxes.

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Solution

Given that,
the dimensions of the godown are 40 m, 25 m and 10 m
$Volume = 40 m \times 25 m \times 10 m = 10000 m^{3}$
Given that,
$Volume of each cuboidal box is 2 m \times 1.25 m \times 1 m = 2.5 m^{3}$
Hence, the total number of boxes to be filled in the godown is $\frac{10000}{2.5} = 4000$

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The dimensions of a godown are 40 m, 25 m and 10 m. If it is filled with cuboidal boxes each of dimensions 2 m ×1.25 m ×1 m, then find the number of boxes.

Given that, the dimensions of the godown are 40 m, 25 m and 10 m Volume =40 m×25 m×10 m=10000 m3 Given that, Volume of each cuboidal box is 2 m×1.25 m×1 m=2.5 m3 Hence, the total number of boxes to be filled in the godown is 100002.5=4000

The dimensions of a godown are 40 m, 25 m and 10 m. If it is filled with cuboidal boxes each of dimensions $2$ m $\times 1.25$ m $\times 1$ m, then find the number of boxes.

Given that,
the dimensions of the godown are 40 m, 25 m and 10 m
$Volume = 40 m \times 25 m \times 10 m = 10000 m^{3}$
Given that,
$Volume of each cuboidal box is 2 m \times 1.25 m \times 1 m = 2.5 m^{3}$
Hence, the total number of boxes to be filled in the godown is $\frac{10000}{2.5} = 4000$