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pressure vs speed for liquids ? :( |
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| Sep1-05, 04:41 PM | #1 |
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pressure vs speed for liquids ? :(
Think of a pipe positioned horizontally.
Some fluid is flowing from left to right.(e.g. water) Right side of the pipe is well narrower than left side. Is the speed of a fluid particle at the right greater than the speed of a particle at the left? What about their pressures? (Perfect world no energy loss) OR perhaps I can NOT make such a comparison without considering any value constant. -------------------------------------------------------------------------------------------------------------------------- I am really confused please help , basically I am looking for an example which prooves inverse proportion of speed and pressure of LIQUIDS. Can you give me an example like mine? Thank you for your help... |
| Sep1-05, 05:03 PM | #2 |
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Let's assume an incompressible fluid - the density does not change - and apply conservation of mass.
[itex]\rho_1 * V_1 * A_1 = \rho_2 * V_2 * A_2 [/itex] for incompressible flow [itex]\rho_1 = \rho_2 = \rho [/itex] which then leaves [itex]V_1 * A_1 = V_2 * A_2 [/itex] So what does the say about the relationship between fluid velocity (speed) and area? |
| Sep1-05, 05:12 PM | #3 |
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ok that's well ...
that means fluid flows faster in the narrow section. That is completely different from my thought. |
| Sep1-05, 05:18 PM | #4 |
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pressure vs speed for liquids ? :(
Is it the same if we use Bernoulli's equation to see that?
I could't see where is the pressure difference |
| Sep1-05, 05:23 PM | #5 |
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Considering the fluid is incompressible, helps by making density constant. Is it the pressure difference, that causes the fluid to flow faster at the place where the pipe narrows???
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| Sep2-05, 05:37 AM | #6 |
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You should take it the other way round(you should obviously apply Bernoulli's equation), that static head drop occurs due to increase in velocity head.
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