for the conical tank shown, considering that the flow rate through the valve is: Q=0.005√H, where the flow rate is in m/sec and H in metres. Suppose that at t=0 the height of the level is 2 metres ,determine: (a) the differential equation of the emptying of the tank, (b) what level will exist after 60sec. c) In how much time 15% of the initial volume is reached. d) Sketch H vs t
for the conical tank shown, considering that the flow rate through the valve is: Q=0.005√H, where the flow rate is in m/sec and H in metres. Suppose that at t=0 the height of the level is 2 metres ,determine: (a) the differential equation of the emptying of the tank, (b) what level will exist after 60sec. c) In how much time 15% of the initial volume is reached. d) Sketch H vs t
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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for the conical tank shown, considering that the flow rate through the valve is: Q=0.005√H, where the flow rate is in m/sec and H in metres. Suppose that at t=0 the height of the level is 2 metres ,determine:
(a) the differential equation of the emptying of the tank, (b) what level will exist after 60sec.
c) In how much time 15% of the initial volume is reached.
d) Sketch H vs t
Transcribed Image Text:-2 m
3 m
2 m
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