In a T-branch pipe flow, if the supply pipe has a flow rate of x volume per unit time and the resistance is equal in both branches, the flow through each split will be x/2 volume per unit time. This means that each branch will have half the flow rate of the supply pipe. Additionally, if the cross-sectional areas of the branches are the same, the velocity of the fluid in each branch will also be half that of the supply pipe. Therefore, the flow characteristics in a T-branch depend on both flow rate and pipe dimensions. Understanding these principles is essential for effective fluid dynamics analysis.
#1
TSN79
422
0
I have a supply pipe that splits into two using a T-branch. If the flow through the supply is x, will the flow through the two splits then have half the speed of the supply?
The flow into the T-branch is x volume per unit time. If the resistance is the same in each branch, then the flow through each branch is (x/2) volume per unit time. That's the same as x volume / 2 units of time.
Hi all, I have a question. So from the derivation of the Isentropic process relationship PV^gamma = constant, there is a step dW = PdV, which can only be said for quasi-equilibrium (or reversible) processes. As such I believe PV^gamma = constant (and the family of equations) should not be applicable to just adiabatic processes? Ie, it should be applicable only for adiabatic + reversible = isentropic processes?
However, I've seen couple of online notes/books, and...
I have an engine that uses a dry sump oiling system. The oil collection pan has three AN fittings to use for scavenging. Two of the fittings are approximately on the same level, the third is about 1/2 to 3/4 inch higher than the other two.
The system ran for years with no problem using a three stage pump (one pressure and two scavenge stages). The two scavenge stages were connected at times to any two of the three AN fittings on the tank. Recently I tried an upgrade to a four stage pump...