How Do You Determine Pipeline Pressure with a Faulty Manometer?

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SUMMARY

This discussion addresses the determination of pipeline pressure using a faulty mercury manometer and a bourdon gauge. The participant concludes that with no gas flow, the bourdon gauge reading of 6.2 psi corresponds to a mercury height of 1121 mm in the manometer. When gas flow resumes and the manometer level rises by 30 mm, the total gauge pressure in the pipeline is calculated to be 6.7801 psi. Key concepts include the relationship between gauge pressure and atmospheric pressure, as well as the behavior of fluids in a static system.

PREREQUISITES
  • Understanding of gauge pressure and absolute pressure calculations
  • Familiarity with the operation of bourdon gauges
  • Knowledge of fluid mechanics principles, particularly hydrostatic pressure
  • Basic proficiency in unit conversions between psi and mmHg
NEXT STEPS
  • Study the principles of hydrostatic pressure in fluid mechanics
  • Learn about the calibration and operation of bourdon gauges
  • Explore the relationship between gauge pressure and atmospheric pressure using Pabs = Pgauge + Patm
  • Investigate the effects of fluid dynamics on pressure measurements in pipelines
USEFUL FOR

Engineers, technicians, and students in fields related to fluid mechanics, instrumentation, and process engineering who are involved in pressure measurement and analysis in pipelines.

GOPgabe
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Homework Statement


You are given an open-ended mercury manometer and asked to determine the
pressure in a pipeline that supplies feed gas to a reactor. However, when you connect the
manometer to the pipeline, you notice that the calibration markings in the leg that
connects to the pipeline are faded and not readable. You need to improvise.

(a) With the manometer still connected, you turn off the gas flow and use a bourdon
gauge to measure the pressure in the pipeline at several positions. Would you
expect any difference between the gauge readings? Briefly justify your answer.

(b) With no gas flowing, the bourdon gauge reading is 6.2 psi and the mercury level
in the open leg is 800 mm above the base of the manometer. What should be the
corresponding height of mercury in the manometer leg connected to the pipe line?

(c) Now you turn back the gas flow and observe that the manometer level in the open
leg increases by 30 mm. What is the gauge pressure in the gas pipe line?


Homework Equations



Pabs = Pgauge + Patm

The Attempt at a Solution



a.) My answer would be no. There's no fluid in the pipe and so there won't be a change in pressure along the path of the pipe.

b.) My first question is: why is there a pressure in the pipe? There's nothing colliding against the walls. That aside, 6.2 psi = 321 mmHg, that means it will displace 321 mmHg. This will result in a height of 1121 mmHg.

c. 30 mmHg = .5801 psi, the total gauge pressure would just be 6.7801, correct?

I feel as if I'm missing some important concepts here. I just don't have an intuitive grasp of the concept of pressure despite it simply being the ratio of a force to an area.
 
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b) Unless the pipe is evacuated, there is always some pressure inside. Just because there is no flow, it does not follow that there is no pressure.
 

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