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Hydraulics problem - calculate pressure at different points |
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| Apr21-12, 05:51 AM | #1 |
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Hydraulics problem - calculate pressure at different points
1. The problem statement, all variables and given/known data
Hey, stuck on this question in my hydraulics course: Question involves lubricating oil pumped around a large piece of machinery. Density of oil = 810 km/m3. Viscosity = 0.01 kg/m.s throughout the system. Flow rate is 0.140 Litres/sec Pipe diameter = 3mm Pressure at point A = 1.55 kPa. Point A is 5m above the ground. Point B is 36.5m above the ground. Question requires pressure to be found at this point ignoring minor losses and friction. 2. Relevant equations Bernoulli 3. The attempt at a solution I attempted to solve this problem using Bernoulli equation: (pA/Pg)+(VA2/2g) + ZA = (pB/Pg)+(VB2/2g)+ZB, However the result I get is negative and looks all wrong. We were given very limited information but I assume we have enough info to answer the question. I don't see how the pressure at point A could possibly be only 1.55 kPa, given the oil is being lifted 31.5m high and 1.55 kPa is many times less pressure than even a car tyre. The flow rate also seems unrealistically high, and the pipe diameter seems unrealistically narrow. The question only specifies "pressure = 1.55 kPa". Is it possible they meant dynamic pressure? 1. The problem statement, all variables and given/known data 2. Relevant equations 3. The attempt at a solution |
| Apr21-12, 03:13 PM | #2 |
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Something seems wrong with the numbers given in the problem. They seem unrealistic to me as well. Besides pressure issues as you say, the velocity is almost 20 m/sec. That would cause a lot of heating of the oil and large pressure drops.
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| Apr21-12, 04:52 PM | #3 |
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For the purposes of answering the question, that would not matter as we have been told to ignore minor losses and friction losses. However I cannot get my head around the pressure drop.
Also, I have asked to lecturers for clarification on the question, but they have been very lazy about getting back to me... I thought perhaps they meant MPa instead of kPa. |
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| bernoulli, hydraulics, oil, pressure |
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