Calculating Minor Head Losses for Pumped Liquid System | Fluid Dynamics Question

Therefore, the total minor head loss for the system would be 0.7 m. In summary, the conversation discusses finding minor head losses for a system using both the equivalent length method and number of velocity heads method. The system involves pumping liquid from an underground vessel to a pressurized container above ground level, with 4 90-degree bends. The equivalent length method yields a minor head loss of 0.703m using the modified Darcy equation and assuming a pipe friction coefficient of 0.005 and u^2 of 3.24. For the number of velocity heads method, a velocity of 1.5 m/s is assumed, resulting in a minor head loss of 0.7m calculated by multiplying the
  • #1
fowler2k
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I have a question where I have to find minor head losses for a system using both the equivalent length method and number of velocity heads method .

It will not let me attatch the drawing here but , a liquid is to be pumped from an underground vessel (which is vented) to a pressurissed container (200KPa absolute) above ground level. The system has 4 x 90 degree bends.
For the equivalent length method using the following data , (standard bend =37 eq length as pipe diameters , entry to pipe = 15 eq l as pipe diameters and exit from pipe = 50 eq l as pipe diameters ) I have worked out the answer to be 0.703m

This is using the modified Darcy equation , assuming typical pipe friction coefficient to be 0.005 and u^2 is 3.24 .

Can anybody please confirm whether this is correct or incorrect please and any feedback would be grateful

Regards
 
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  • #2
For the number of velocity heads method, you need to know the velocity of the liquid in the pipe. Assuming it is 1.5 m/s, then the minor head loss would be 0.7 m. This is calculated by multiplying the number of bends (4) by the velocity head (0.18 m).
 

1. What is fluid dynamics?

Fluid dynamics is the branch of physics that studies the motion of fluids (liquids and gases) and the forces acting on them. It involves the study of how fluids move, how they interact with their surroundings, and how they can be manipulated.

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The main principles of fluid dynamics include conservation of mass, conservation of energy, and the Navier-Stokes equations which describe the motion of fluids. Other important principles include Bernoulli's principle, which explains the relationship between fluid speed and pressure, and the continuity equation, which states that the rate of flow into a given volume must equal the rate of flow out.

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Fluid dynamics is closely related to other branches of physics, such as thermodynamics, electromagnetism, and mechanics. It also has applications in engineering fields such as aerodynamics, hydrodynamics, and acoustics. Additionally, it is closely related to other branches of science such as chemistry and biology, which both involve the study of fluid behavior and interactions.

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