Fluid flow through a cone equation ?

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SUMMARY

The discussion centers on fluid flow equations relevant to automotive scoop design, specifically focusing on the relationship between pressure, velocity, and area. The fundamental equation provided is ρ V A = constant, where ρ represents density, V is flow velocity, and A is the cross-sectional area. For a deeper understanding of fluid dynamics in this context, "Fundamentals of Aerodynamics" by John D. Anderson is recommended, particularly Chapter 10, which covers flows through nozzles and diffusers.

PREREQUISITES
  • Understanding of fluid dynamics principles
  • Familiarity with the equation of continuity in fluid mechanics
  • Knowledge of pressure and velocity relationships in fluid flow
  • Access to "Fundamentals of Aerodynamics" by John D. Anderson
NEXT STEPS
  • Study the equation of continuity in fluid mechanics
  • Learn about pressure drop calculations in automotive applications
  • Explore the design principles of nozzles and diffusers
  • Review Chapter 10 of "Fundamentals of Aerodynamics" for detailed fluid flow analysis
USEFUL FOR

Automotive engineers, fluid dynamics researchers, and anyone involved in the design and optimization of aerodynamic components such as scoops and funnels.

clarky456
I'm in the process of designing a scoop used for automotive purposes. Anybody know some formulas pertaining to pressure, velocity and area dealing with scoops (Funnels, cones, etc)? Thanks for the help! Joe
 
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The basic formula is:

ρ V A = constant

Where ρ is density, V is velocity of the flow, and A is the cross-sectional area.

"Fundamentals of Aerodynamics" by John D. Anderson provides a very in-depth look at flows through nozzles, diffusers and wind tunnels in Chapter 10, if you need more information (it's way more than I can easily go through here)

EDIT: On second thought, I could go through it... I just don't have time until the weekend. If no one else can fill you in before then, I'll write it up. PM me if I forget, please.
 
Last edited:
Hey, my library has a copy of the book reserved for me! Thank you for your help and willingness to do more. Off to communications class, Joe
 

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