sush54
Materials
- Feb 22, 2004
- 3
Gentlemen:
I'm more than a little out of my field here so please bear with me. We have a proprietary job that requires some unusal fixes.
By way of example, let's assume we have a 5' high vertical pipe with inner dimensions of 1-1/4" X 1-1/4" (1.5625" square inch cross section).
Water supplied at the bottom by a magnetic centrifigal pump--7' max. lift. Top is open.
Now, let's change this "pipes" cross section to various rectangular profiles, keeping the same 1.5625" total cross section, ie;
5/8" X 2-1/2"
5/16" X 5"
1/16" X 25"
As the "pipe" narrows more and more towards a "slot" the square inch cross section remains the same, but the relative internal surface area of the pipe increases dramatically.
Questions:
1. As the profile progresses towards a narrow "slot", does maximum lift figure for the pump decline?
2. Does the outward force exerted against the pipe wall increase? Would it be greatest at the bottom?
3. In the case of the 1/16" profile, there will only be a little more than 2 quarts of water in the the full pipe. Does the weight of the water have any or much bearing on the force exerted against the bottom of the pipe wall?
4. What role does friction play and what are the calculations for determining the forces at work? (Layman)
(Using the 1/16" example, if I were to hazard a guess, I'd say that as the water column rises, friction resistance begins to generate increasing pressure which would tend to cause maximum deflection at the flat center of the "pipe". I envision that since the left and right sides are rigidly sealed at the edges, they would tend to go concave as the center begins to bow out. Anything resembling reality here?)
Yours truly,
Sush54
I'm more than a little out of my field here so please bear with me. We have a proprietary job that requires some unusal fixes.
By way of example, let's assume we have a 5' high vertical pipe with inner dimensions of 1-1/4" X 1-1/4" (1.5625" square inch cross section).
Water supplied at the bottom by a magnetic centrifigal pump--7' max. lift. Top is open.
Now, let's change this "pipes" cross section to various rectangular profiles, keeping the same 1.5625" total cross section, ie;
5/8" X 2-1/2"
5/16" X 5"
1/16" X 25"
As the "pipe" narrows more and more towards a "slot" the square inch cross section remains the same, but the relative internal surface area of the pipe increases dramatically.
Questions:
1. As the profile progresses towards a narrow "slot", does maximum lift figure for the pump decline?
2. Does the outward force exerted against the pipe wall increase? Would it be greatest at the bottom?
3. In the case of the 1/16" profile, there will only be a little more than 2 quarts of water in the the full pipe. Does the weight of the water have any or much bearing on the force exerted against the bottom of the pipe wall?
4. What role does friction play and what are the calculations for determining the forces at work? (Layman)
(Using the 1/16" example, if I were to hazard a guess, I'd say that as the water column rises, friction resistance begins to generate increasing pressure which would tend to cause maximum deflection at the flat center of the "pipe". I envision that since the left and right sides are rigidly sealed at the edges, they would tend to go concave as the center begins to bow out. Anything resembling reality here?)
Yours truly,
Sush54