A cone filled with water is revolved in a vertical circle of radius 4 m and the water does not fall down. What must be the maximum period of revolution?
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Answered by
5
At the top most position
three forces will act on the water
1 weight in the downward direction
2 normal reaction by bucket in the downward direction
3 centrifugal force in the upward direction
so mg + N =mv2/r
for water just does not fall N ≥ 0
so mg = mv2/r
v =√gr
so time period T = 2∏r/v
=2*3.14*4 /√4g
=3.14*4 /√9.8
=4.01
it is approx.
Anonymous:
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Answered by
1
Answer:
ANSWER
For the water not to fall down, the weight of the water must be balanced by the centrifugal force.
mg=m
r
v
min
2
v
min
=
gr
For 1 revolution,
v=
T
2πr
∴T=
v
2πr
∴T=
gr
2πr
∴T=2π
g
r
∴T=
g
4π
⟹T=4.01 sec
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