Question

the liquid filled in a cuboidal tin 60 cm*15cm*12cm is pouerd into a cylinder with area of base is 540 cm2 .find the height of the liquid in the cylinder

Answer 1

volume of cuboid =volume of cylinder
l*b*h=pie r square h
60*15*12=540*h

10800=540h
h=20cm

Answer 2

The height of the liquid in the cylinder is 20 cm

Step-by-step explanation:

Length of cuboidal tin = 60 cm

Breadth of cuboidal tin = 15 cm

Height of cuboidal tin = 12 cm

Volume of tin =$Length \times Breadth \times Height = 60 \times 15 \times 12 =10800 cm^3$

Base of cylinder = $\pi r^2 = 540 cm^2$

Volume of cylinder =$\pi r^2 h=540h$

We are given that the liquid filled in a cuboid tin is poured into a cylinder

So, Volume of cylinder = Volume of tin

$540h=10800$

$h=\frac{10800}{540}$

$h=20$

Hence the height of the liquid in the cylinder is 20 cm

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If the area of base of cylinder is 90cm^2 and height is 12cm. then find volume of cylinder ​

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