Question

The dimensions of a godown are 40m, 25m and 10m. How many cuboidal boxes each of dimensions 2m x 1.25m x 1m, is needed to fill the godown.

Answer 1

Volume of a cuboid= l*b*h

therefore, volume of the godown= (40*25*10)m

                                                  = 10000m

now, dimensions of cuboidal boxes = 2m*1.25m*1m

therefore volume                            = 2.5m

So, no. of boxes which can fit the godown = 10000/2.5

                                                                  = 4000 boxes

Answer 2

4000boxes will be required to fill the godown.

Step-by-step explanation:

Given the dimension of the godown as:

l = 40m

b = 25m

h = 10m

∵ Volume of the godown = l * b * h

= 40 * 25 * 10

= 10000$m^{3}$.......(1)

Using the same formula:

Volume of each cuboidal box = l * b * h

= 2m * 1.25m * 1m

= 2.5 $m^{3}$.........(2)

Thus, the number of boxes required to fill the godown = (1) ÷ (2)

= 10000$m^{3}$/ 2.5 $m^{3}$

= 4000boxes

Learn more: Find the volume of the cuboidal box

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