Bernoulli's Equation Pressure at Blockage

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SUMMARY

This discussion centers on Bernoulli's Equation and its application to pressure differences in fluid dynamics, specifically when comparing two distinct streams. It is established that when analyzing two different streams, their pressures do not correlate, as each stream operates independently. The conversation highlights that introducing a constant pressure in one stream does not affect the flow characteristics of the other stream, emphasizing the importance of understanding the system's configuration.

PREREQUISITES
  • Understanding of Bernoulli's Equation
  • Basic principles of fluid dynamics
  • Knowledge of pressure and flow relationships
  • Ability to interpret fluid flow diagrams
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  • Study the effects of pressure changes in fluid systems
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Engineers, physicists, and students studying fluid dynamics, particularly those interested in the practical applications of Bernoulli's Equation in complex flow systems.

quark002
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Homework Statement
Bernoulli's equation tells us that a portion of a stream that is slower-moving has a higher pressure than a portion of the same stream that is faster-moving. What would happen if I blocked the flow of two different streams, a faster-moving stream and a slower-moving stream? Why would I experience a higher pressure when blocking the faster-moving stream?
Relevant Equations
$$\frac{p}{\rho} + \frac{v^2}{2} = \text{cst}$$
Would it be because I'm comparing two different streams as opposed to two portions of the same stream?
 
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Can you please describe this system in more detail, with a diagram.
 
quark002 said:
if I blocked the flow of two different streams, a faster-moving stream and a slower-moving stream?
If there are two different streams there is no relationship between their pressures. You could add a constant pressure throughout one of the streams and nothing would change in the flow.
 

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