a rectangular vessel 33 cm into 18 cm into 12 cm is full of water if the water is poured into an empty cylindrical vessel of radius 9 cm find the height of water in the cylindrical vessel
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The diameter of the cylinder = the height of the cylinder
⇒ h = 2r, where h – height of the cylinder and r – radius of the cylinder
We know that,
Volume of a cylinder = πr2h
So, volume of the cylindrical vessel = πr22r = 2πr3 (as h = 2r)….. (i)
Now,
Volume of each identical vessel = πr2h
Diameter = 42 cm, so the radius = 21 cm
Height = 21 cm
So, the volume of two identical vessels = 2 x π 212 × 21 ….. (ii)
Since the volumes on equation (i) and (ii) are equal
On equating both the equations, we have
2πr3= 2 x π 212 × 21
r3 = (21)3
r = 21 cm
So, d = 42 cm
Therefore, the diameter of the cylindrical vessel is 42 cm
Answered by
1
r3=(21)3
r=21
so d= 42.
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