Pressure Drop Calculation Using U-Tube Manometer

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SUMMARY

The discussion focuses on calculating pressure drop using a U-tube manometer for water flow in a pipe. The pressure drop formula is confirmed as P1 - P2 = ρgh, where ρ represents the density difference between the manometer fluid and the water. It is established that using a manometer fluid with lower density than the water can lead to inaccuracies, and a higher density fluid, such as mercury, is recommended for more compact measurement instruments.

PREREQUISITES
  • Understanding of fluid mechanics principles
  • Familiarity with U-tube manometer operation
  • Knowledge of pressure drop calculations
  • Basic concepts of fluid density
NEXT STEPS
  • Research the properties and applications of different manometer fluids
  • Learn about pressure measurement techniques in fluid systems
  • Explore the implications of using various densities in manometer calculations
  • Study the design considerations for pressure measurement instruments
USEFUL FOR

Engineers, fluid mechanics students, and professionals involved in pressure measurement and instrumentation design will benefit from this discussion.

Physicist3
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I have been told to calculate the pressure drop between two points in a pipe carrying water using a U-tube manometer. I understand that the pressure drop (P1 - P2) is given by pgh and that h is the difference in manometer fluid levels and g is gravity, but is p the density of the manometer fluid or the water flowing through the pipe?
 
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Exactly, p1-p2 = gh(density(manometer fluid) - density(water))
 
pukb said:
Exactly, p1-p2 = gh(density(manometer fluid) - density(water))

In the case I am referring to, the manometer fluid has a lower density than the water. For a pipe, is the pressure drop measured using a utube manometer simply ρmanometergh?
 
it is not a good idea to use a fluid of lower density in manometer than the density of fluid in the pipe. a higher density fluid is used to make measuring instruments smaller. for example, mercury will require a space 13.6 times smaller than water for same pressure rise or drop.
 

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