Math, asked by nayaksunita7755, 5 months ago

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

Answers

Answered by bsm891983
5

Answer:

Step-by-step explanation:

☆ Godown

Given,

length of godown =40m

breadth of godown =25m

height of godown =10m

Now,

Volume of godown = l × b × h

= (40 × 25 × 10)m³

= 15000m³

☆Cuboidal box

Given,

length of cuboidal box=2m

breadth of cuboidal box =1.25m

height of cuboidal box =1m

Now,

volume of cuboidal box = l × b × h

=(2 × 1.25 × 1)m³

=0.9375m³

Number of boxes = volume of godown/volume of 1 cuboidal box

=>15000/0.9375

=>4000

Answered by Anonymous
15

 \LARGE{ \underline{\underline{ \orange{ \bf{Required \: answer:}}}}}

Given:

dimensions of the godown = 40m x 25m x 10m

dimensions of the cuboidal boxes = 2m x 1.25m x 1m

To find:

The number of boxes to be kept in the godown.

Lets find:

The volume of the godown = 40m x 25m x 10m = 10,000m³

The volume of the cuboidal boxes = 2m x 1.25m x 1m = 2.5m³

Now,

We know that,

The volume of the godown / The volume of the cuboidal boxes = Number of cuboidal boxes to be kept in the godown.

So, A/Q

10,000 / 2.5 = 4,000

Therefore, 4,000 cuboidal boxes can be kept in the godown.

 \LARGE{ \blue{ \bf{4,000 \: cuboidal \: boxes \: Ans}}}

Similar questions