Water flows out through a circular pipe whose internal diameter is 2 centimetre at the rate of 6 metre per second into a cylindrical tank the radius of whose base is 60 cm find the rise in the level of water in 30 minutes
Answers
Answered by
83
The volume of the water that flows out through the circular pipe of radius 1cm, at the rate of 6 metres per second, in one second is same as the volume of a cylinder of radius 1cm and height=6 metres.
Therefore,
volume of the water that flows out through the circular pipe in 1 second=
2 3
22/7 × (1/100) × 6m
=> volume of the water that flows out through the circular pipe in 30 minutes
3
22/7 × 1/10000×6×30×60m
let the water level rise to a height of 'h' metres in 30 minutes in the cylindrical tank of base radius 60cm. Then,
Volume of the water collected in the tank in 30 minutes=
2
22/7 × (60/100) × h
Therefore,
2
22/7×(60/100)×h= 22/7×1/10000×6×30×60
=> 3 m
Therefore,
volume of the water that flows out through the circular pipe in 1 second=
2 3
22/7 × (1/100) × 6m
=> volume of the water that flows out through the circular pipe in 30 minutes
3
22/7 × 1/10000×6×30×60m
let the water level rise to a height of 'h' metres in 30 minutes in the cylindrical tank of base radius 60cm. Then,
Volume of the water collected in the tank in 30 minutes=
2
22/7 × (60/100) × h
Therefore,
2
22/7×(60/100)×h= 22/7×1/10000×6×30×60
=> 3 m
Attachments:
Answered by
21
Answer:
Answer is 3 m
hope it help you
mark as brainliest answer
Attachments:
Similar questions
Chemistry,
8 months ago
English,
8 months ago
Social Sciences,
8 months ago
Math,
1 year ago
Hindi,
1 year ago