I need the answer as soon as possible Q2/ Consider the conical water tank system shown below. The flow through the valve isturbulent and is related to the head (h) by:q = 0.008 h*Where q: is the flow rate measured in (m'/sec).h: is the head measured in (m).Suppose that the head is (3 m) at (t = 0). What will be the head at (t = 1 min)?2m4mdon domping ? ifves

We have the given data asTurbulent value related to head (H) Q=0.008HQ=Measured in m3/sH-meterHead=…

Q2/ Consider the conical water tank system shown below. The flow through the valve is turbulent and is related to the head (h) by: q = 0.008 Vh* Where q: is the flow rate measured in (m/sec). h: is the head measured in (m). Suppose that the head is (3 m) at (t = 0). What will be the head at (t = 1 min)? 2m 4m

Q2/ Consider the conical water tank system shown below. The flow through the valve is turbulent and is related to the head (h) by: q = 0.008 Vh* Where q: is the flow rate measured in (m/sec). h: is the head measured in (m). Suppose that the head is (3 m) at (t = 0). What will be the head at (t = 1 min)? 2m 4m

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Q2/ Consider the conical water tank system shown below. The flow through the valve is
turbulent and is related to the head (h) by:
q = 0.008 h*
Where q: is the flow rate measured in (m'/sec).
h: is the head measured in (m).
Suppose that the head is (3 m) at (t = 0). What will be the head at (t = 1 min)?
2m
4m
don domping ? ifves

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hints: The ﬂask will be filled with water (at a constant rate of 500 gallons per minute). It will take me exactly 10 minutes to escape from the chains. The diameter of the tank at 1 foot intervals. I am 5 feet 9 inches tall, and I'm pretty skinny so that you can ignore both my volume and the volume of the stool in your analysis. A gallon is equal to 0.13368 cubic feet. You can think of the volume and the height of the water as functions of time. You can easily find an expression for V (t), and then use your expression for volume in terms of height to solve for h(t). after 10 minutes amount of water in the tank=66.84 ft3 t=69.3 minutes h(t)=e66.84t/100? -1 h(10)=e66.84(10)/100? -1=7.39 ft Height of stool=1.64 ft Height of water in the tank=7.39 ft Questions: show work How fast is the water rising? I would like to know how long I will have to hold my breath during the last part of the stunt.
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