2. A cylindrical tank 5 ft high has a constant diameter of 4 ft is full of water. The tank has a holein its bottom that measures 0.1 ft². All losses are insignificant. How long will it take for the tankto empty? Note that you can NOT assume a static head and constant flow rate because thewater head in the tank decreases as the water flows out of the tank.(A) 35 sec(B) 70 sec(C) 105 sec(D) 140 sec From the conservation of mass.min-mout=mcv=mcv0-mmoutout= -mcvpxaxV=-pxWhere, V = √ (2gH)dax√(2gH):dt 4axV (2g) XH1/ax√(2g) xdt=After integrating,ax√ (29) × /dt = - xD²×₁11x==d (7 ×D² xH)==-7t = 70.0296 st≈70 st=70 sπXD² xH)품0.1 x√ (2x32.2) xt=XD² xXD² x.(2g) xt=XD²Putting the known valuesdHH1/2πdHdtex√ (29) Xt=-=xD³² x [01/2-1/2]--H1/21/2میںOdHH H1/251/2·x4² xx1/2

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Description: 2. A cylindrical tank 5 ft high has a constant diameter of 4 ft is full of water. The tank has a holein its bottom that measures 0.1 ft². All losses are insignificant. How long will it take for the tankto empty? Note that you can NOT assume a static

Here we will apply the mass conservation theory.

Engineering

Mechanical Engineering

2. A cylindrical tank 5 ft high has a constant diameter of 4 ft is full of water. The tank has a hole in its bottom that measures 0.1 ft². All losses are insignificant. How long will it take for the tank to empty? Note that you can NOT assume a static head and constant flow rate because the water head in the tank decreases as the water flows out of the tank.

2. A cylindrical tank 5 ft high has a constant diameter of 4 ft is full of water. The tank has a hole in its bottom that measures 0.1 ft². All losses are insignificant. How long will it take for the tank to empty? Note that you can NOT assume a static head and constant flow rate because the water head in the tank decreases as the water flows out of the tank.

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)

8th Edition

ISBN:9781305387102

Author:Kreith, Frank; Manglik, Raj M.

Publisher:Kreith, Frank; Manglik, Raj M.

Chapter4: Numerical Analysis Of Heat Conduction

Section: Chapter Questions

Problem 4.17P

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