Question

The total volume of two identical cubical container is 3456 cm find the edge of one container

Answer 1

Hope u like my process
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Let a be the edge of a container

Total volume of 2 containers = 3456 cm³

Total volume of 1 container(a³)

$= \bf \frac{3456}{2} = 1728 \: \: c {m}^{3}$
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So,

$= > \bf {a}^{3} = 1728 \\ \\ = > \bf \: a = \sqrt[3]{1728} = \underline{12}$
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So the required edge of a container = 12 cm

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Hope this is ur required answer

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Answer 2

Answer:

Edge  = 12 cm

Step-by-step explanation:

Let x be the edge.

Total volume of both the containers = 3456 cm cube

Volume of both containers  = 2(x cube)

According to the ques.

2(x cube) = 3456 cm cube

x cube = 3456\2

x cube = 1728

Cube root of 1728 = 12

Thus ,edge of the container = 12cm

Hope it helps you!