How Does Throttling Affect Enthalpy and Velocity in a Converging Nozzle?

AI Thread Summary
Throttling in a converging nozzle typically assumes constant enthalpy, leading to the conclusion that h1 equals h2. The enthalpy drop can be calculated using the formula h1 - h2 = (v2^2/2) - (v1^2/2), indicating that kinetic energy changes during the process. However, in a throttling scenario, the kinetic and potential energies are often neglected, reinforcing the idea of constant enthalpy. The first law of thermodynamics supports that total energy before and after expansion remains equal, assuming no heat or work interactions. Thus, while kinetic energy may increase, it is generally considered negligible in the context of throttling.
leon25034796
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Can someone explain something to me:

I believe when throttling h1=h2.
When calculating enthalpy drop across a FIXED converging nozzle then kinetic energy is caluclated using the following formula:
h1-h2 = v2^2/2 - v1^2/2
If the nozzle is converging then there will be an increase in kinetic energy, but, if assuming the nozzle is throttling with a respective pressure drop then how can h1=h2 as this would mean v1=v2?

Thanks
 
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leon25034796 said:
Can someone explain something to me:

I believe when throttling h1=h2.
When calculating enthalpy drop across a FIXED converging nozzle then kinetic energy is caluclated using the following formula:
h1-h2 = v2^2/2 - v1^2/2
If the nozzle is converging then there will be an increase in kinetic energy, but, if assuming the nozzle is throttling with a respective pressure drop then how can h1=h2 as this would mean v1=v2?

Thanks

The typical assumption for a throttling device is that the kinetic and potential energies are neglected. Hence the enthalpy is constant.

CS
 
Hi leon
leon25034796 said:
When calculating enthalpy drop across a FIXED converging nozzle then kinetic energy is caluclated using the following formula:
h1-h2 = v2^2/2 - v1^2/2
Note that this equation can be rewritten:
h1 + v1^2/2 = h2 + v2^2/2
This is the first law of thermo with the velocity added into account for kinetic energy. It says that the total energy prior to expansion is equal to the total energy after expansion. This obviously assumes no heat or work was done on or by the fluid.

As stewart mentions, kinetic energy is normally very small and can be neglected.
 
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