To calculate the Reynolds Number for a circular plate perpendicular to external flow, use the diameter of the plate as the characteristic length. The challenge lies in determining the appropriate length for a flat plate in this orientation, as existing equations typically address parallel flow scenarios. The diameter of the plate is 3 inches, while the length of the tube is approximately 3 feet. Further research is needed to find or derive an equation suitable for this specific flow condition. Understanding the flow dynamics around the plate is essential for accurate Reynolds Number calculation.
#1
bmv19
2
0
Hello, I am trying to obtain how to find the Reynolds Number of a circular plate perpendicular to external flow. Thanks
The problem is what is the "length" of a flat perpendicular plate?
#4
bmv19
2
0
The diameter of the cylinder is 3 inches. The length of the tube is approximately 3 feet. The set of equations that I am using say that there is an equation for a flat plate in a external perpendicular flow. I have found equations for flat plates with the external flow parallel to the plate's length as represented in the wiki-site and different school notes. However, I have yet to obtain an equation for a flat plate with a flow perpendicular to the diameter.
The problem is diagrammed below... (This flow is not a pipe. Completely filled volume)
Flow:
--> ______________ __
--> /\ ......\ |
--> | |...... | Diameter
--> \/_____________/ _|_
-->
...|-----Length----|
Do we even know? My understanding of dark energy is that particles come into existence, exert and outward force, then vanish. My problem with that is how, of course, then how does dark energy know to push everything in the same direction? The pressure exerted would be in all directions, even if the space was moving so why isn't stuff pushed all over the sky?
Thanks - rev