In a nozzle designed for the maximum discharge conditions, the flow velocity in the convergent section of the nozzle
is subsonic
This question concerns the behavior of fluid flow within the convergent section of a nozzle, particularly when it's designed for maximum discharge conditions.
A nozzle's function is typically to accelerate a fluid. In a convergent nozzle (where the flow area decreases in the direction of flow), the fluid experiences acceleration. This acceleration is driven by the pressure difference between the inlet and the exit.
A flow becomes sonic (Mach = 1) only at a specific point where the area is minimum (like the throat of a convergent-divergent nozzle or the exit of a convergent nozzle under choked conditions). It cannot be sonic throughout the convergent section.
Supersonic flow (Mach > 1) cannot be achieved in a simple convergent passage starting from subsonic conditions. To achieve supersonic flow, a divergent section is required after the sonic throat.
While the initial pressure and conditions do influence the overall flow rate and the final velocity achieved, they don't change the fundamental nature of the flow within the convergent section itself, which starts as subsonic and accelerates towards the exit.
For a nozzle designed for maximum discharge, the flow accelerates within the convergent section, but the velocity remains subsonic until it potentially reaches sonic velocity at the exit throat.
The smallest section of a nozzle is known as the:
In a nozzle, steam is flowing. If the back pressure is equal to the critical pressure, the mass flow rate of steam is :
Supersaturated expansion of steam through the nozzle results in:
Which type of duct can be used to convert a subsonic flow to supersonic flow?
The velocity of steam at exit from the nozzle using motive steam for ejector is