29. A conical vessel with radius 20 cm and height 30 cm is full of water. The water of the vessel is transferred to cylindrical vessel of radius 8 cm. Find up to what height will the cylindrical vessel fill.
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Answered by
14
Volume of water in conical vessels= πr²h/3
= π* 20²*30/3
= π*4000 cm²
The watered is transfered to cylindrical vessel R=8cm and height=H
Then πR²*H = π*4000
⇒ 8²*H = 4000
H = 62.5 cm
It will fill to the height of 62.5cm
= π* 20²*30/3
= π*4000 cm²
The watered is transfered to cylindrical vessel R=8cm and height=H
Then πR²*H = π*4000
⇒ 8²*H = 4000
H = 62.5 cm
It will fill to the height of 62.5cm
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Answered by
12
volume of water = π 20² 30 / 3 = 4000π cm³
height in cylinder = H
so π 8² H = 4000 π
H = 4000/64 = 62.5 cm
height in cylinder = H
so π 8² H = 4000 π
H = 4000/64 = 62.5 cm
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