Chemical Engineering - Fluid Mechanics - Discussion
Discussion Forum : Fluid Mechanics - Section 1 (Q.No. 40)
40.
Maximum theoretical suction lift for water at 15°C by a centrifugal pump is 34 ft. The same for water at 90°C will be __________ ft.
Discussion:
14 comments Page 1 of 2.
Himanshu said:
5 years ago
AT a 90 c temperature water is converted into the vapour phase so the centrifugal pump is used for transfer liquid and also cavitation is generated by a vapour through the impeller. So their fluid transfer capacity is reduced.
So, the Answer is 8.
So, the Answer is 8.
(4)
Ivana said:
7 years ago
When the water temperature is raised to 90 degrees the vapour pressure of the liquid. Increases so we have to raise NPSH are in order to make liquid pressure equal to or greater than VP of liquid. So we decrease the suction pipe length.
(1)
Abhishek said:
8 years ago
Due to cavitation in pump suction.
(1)
Muklis said:
8 years ago
Thanks for the given explanation.
Ramesh Vishwakarma said:
9 years ago
8 ft according to equation.
Gideon said:
9 years ago
Nice work guys. Thank you all.
Sandy said:
9 years ago
Tb/Ta = (Pb/Pa)^1-Cv/Cp
1-Cv/Cp~0.65 for water.
90/15 = (rho*g*h2/rho*g*34)^0.65
h2~8
1-Cv/Cp~0.65 for water.
90/15 = (rho*g*h2/rho*g*34)^0.65
h2~8
(6)
Surya Teja said:
9 years ago
The pressure due to water should be more than the atmospheric pressure. Until and unless the pressure of water is more than atmosphere pressure pumping is possible.
1. In the first case, at 15 C, the water pressure is almost equal to the atmospheric pressure at 34 feet.
2. In the second case, at 90 C, the water pressure will be lesser than the atmospheric pressure at 34 feet. It means the height should be adjusted in such a way that the atmospheric pressure must equal the water pressure at 90 C.
Find the water pressure data from internet and calculate. As Div and I said, it will be lesser than 34 ft. But, according to my calculations, I got 24 ft. The number is wrong, but, I think, the approach is right.
1. In the first case, at 15 C, the water pressure is almost equal to the atmospheric pressure at 34 feet.
2. In the second case, at 90 C, the water pressure will be lesser than the atmospheric pressure at 34 feet. It means the height should be adjusted in such a way that the atmospheric pressure must equal the water pressure at 90 C.
Find the water pressure data from internet and calculate. As Div and I said, it will be lesser than 34 ft. But, according to my calculations, I got 24 ft. The number is wrong, but, I think, the approach is right.
(1)
Kartik said:
9 years ago
Please explain the solution.
Akhil said:
9 years ago
Please anybody explain it.
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