The number of cuboidal containers of dimensions 15 cm - 10 cm - 5 cm- that can be stored in a box which is 3m long- 2m wide and 75 cm deep is

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Question

The number of cuboidal containers of dimensions $15 c m \times 10 c m \times 5 c m$ , that can be stored in a box which is $3 m$ long, $2 m$ wide and $75 c m$ deep is

4000

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15000

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6000

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8000

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Solution

The correct option is D $6000$
We have $1 m = 100 c m$
$3 m = 300 c m$
$2 m = 200 c m$
Volume of first cuboid $= 15 \times 10 \times 5$ cc
Volume of second cuboid $= 300 \times 200 \times 5$ cc
Number of cuboidal containers $= \frac{300 \times 200 \times 5}{15 \times 10 \times 5} = 300 \times 20 = 6000$

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The number of cuboidal containers of dimensions 15cm×10cm×5cm, that can be stored in a box which is 3m long, 2m wide and 75cm deep is

The correct option is D 6000We have 1 m=100 cm3 m=300 cm2 m=200 cmVolume of first cuboid=15×10×5ccVolume of second cuboid=300×200×5cc Number of cuboidal containers=300×200×515×10×5=300×20=6000

The number of cuboidal containers of dimensions $15 c m \times 10 c m \times 5 c m$ , that can be stored in a box which is $3 m$ long, $2 m$ wide and $75 c m$ deep is