Pipes In series
i. The Pressure loss in the sum of the
individual losses.
hL = hL1 + hL2 + .. + hLn
(1)
where,
hL = Total pressure loss
(Pa, psi)
hL1 ..n =
Individual pressure loss (Pa, psi)
ii. The
Flow rate is the same in all pipes.
Q = Q1 = Q2 = .. = Qn
where,
Q = Flow rate
Q1 ..n =
Individual flow rate
Pipes in Parallel
i. The
pressure loss is the same in all pipes.
hL = hL1 = hL2 = .. = hLn
where,
hL = Total pressure loss
(Pa, psi)
hL1 ..n =
Individual pressure loss (Pa, psi)
ii. The
total flow rate is the sum of the flow rate in each pipe.
Q = Q1 + Q2 + .. + Qn
where,
Q = Flow rate
Q1 ..n =
Individual flow rate
Simplify
Comparison
|
|
Series
|
Parallel
|
hL = hL1 +
hL2 + .. + hLn
|
hL = hL1 =
hL2 = .. = hLn
|
Q = Q1 = Q2 = .. = Qn
|
Q = Q1 + Q2 + .. + Qn
|
*NOTE: The pressure drops in the equation above can
be substituted with generic expression for pressure drop like the D’arcy-Weisbach
egquation.
2)
Example Questions of Pipe in Series
Determine the head loss and discharge for pipe
system network if entrance and exit section is sharp
Take f = 0.01 (by using
.
.
Example Questions of Pipe in Parallel
Two pipes connect two reservoirs (A and B) which
have a height difference of 10m. Pipe 1 has diameter 50mm and length 100m. Pipe
2 has diameter 100mm and length 100m. Both have entry loss kL
= 0.5 and exit loss kL=1.0 and Darcy f of
0.008. Calculate the rate of flow for each pipe.
Figure
1
2)
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