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Apply computational thinking (ENGR 1330) principles and hydraulics/fluid mechanics principles to analyze flow distribution in a pipe network.
Completion, plausible solutions, use JupyterLab as a calculator.
Figure 1 is a gravity-flow pipe network with water supplied from a fixed-grade reservoir (pool elevation 100 meters) connected to node N2. All pipes are ductile iron.
The pipe dimensions and node demands are shown in the tables below.
Pipe ID | Length(m) | Diameter(mm) |
---|---|---|
1 | 1,220 | 254 |
2 | 1,829 | 254 |
3 | 1,829 | 305 |
4 | 1,982 | 610 |
5 | 2,134 | 254 |
6 | 915 | 457 |
7 | 1,524 | 254 |
8 | 91 | 305 |
Node ID | Elevation(m) | Demand(liters/sec) |
---|---|---|
N1 | 51.8 | 31.5 |
N2 | 54.9 | 31.5 |
N3 | 50.3 | 31.5 |
N4 | 47.3 | 94.6 |
N5 | 45.7 | 63.1 |
N6 | 44.2 | 94.6 |
Determine:
# sketch here
# list known quantities
# list unknown quantities
# governing principles (fluid mechanics)
# solution (using JupyterLab notebook) (computational thinking/algorithm development)
# discussion