a conical vessel whose internal depth is 42 cm and and internal diameter is 48cm is full of water. if 1 cubic dm of water weighs 1 kg wt, then the weight if water in the conical vessel is
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0
Answer:
Step-by-step explanation:
Volume of water in the conical vessel will be equal to the volume of water in the cylindrical vessel.
Volume of a Cylinder of Radius "R" and height "h" =πR
2
h
Volume of a cone =
3
1
πr
2
h, where r is the radius of the base of the cone and h is the height.
Hence,
7
22
×10×10×h=
3
1
×
7
22
×5
2
×24
⇒h=2 cm
Hence, height of water in the cylindrical vessel is 2 cm.
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Answered by
5
Step-by-step explanation:
Volume of conical vessel =
3 πr²
h= 31 ×3.74×1×10×48=5024cm
Let height of cylindrical vessel be 'h' then
⇒ Volume of cylindrical vessel = Volume of water
⇒πr²
h=5024⇒3.14×(20) 2
×h=5024⇒h=4cm
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