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A solid metal bar is in the shape of a cuboid of length 250 cm and volume 4840 cm3. The cross-section is a square of side x cm. Find x. - Mathematics

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Question

A solid metal bar is in the shape of a cuboid of length 250 cm and volume 4840 cm3. The cross-section is a square of side x cm. Find x.

Sum
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Solution

We have,

A solid metal bar is in the shape of a cuboid of length 250 cm and volume 4840 cm3.

Now we know that,

Volume of a cuboid = (Length) × (Breadth) × (Height)

Given that, the cross-section is a square of side x cm

Then,

Volume of a cuboid = Area of square × Length

Volume of a cuboid = x × x × Length

x2 × 250 = 4840

`x^2 = 4840/250 = 19.36`

`x = sqrt(1936/100)`

= `44/10`

= 4.4 cm

Therefore, the value of x is 4.4 cm

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Chapter 18: Surface Area and Volume of Solids - EXERCISE 18 [Page 223]

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B Nirmala Shastry Mathematics [English] Class 9 ICSE
Chapter 18 Surface Area and Volume of Solids
EXERCISE 18 | Q 2. (i) | Page 223
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