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Bernoulli Theorem Design Equations and Formulas Calculator
Fluid Mechanics and Hydraulics
Solving For Static Head or Elevation at Point 1
Inputs:
Conversions:
| static head or elevation (Z2) | = | 0 | = | 0 | meter | |
| pressure (P1) | = | 0 | = | 0 | pascal | |
| pressure (P2) | = | 0 | = | 0 | pascal | |
| velocity (V1) | = | 0 | = | 0 | meter/second | |
| velocity (V2) | = | 0 | = | 0 | meter/second | |
| density (p) | = | 0 | = | 0 | kilogram/meter^3 | |
| acceleration of gravity (g) | = | 0 | = | 0 | meter/second^2 | |
| head loss (h) | = | 0 | = | 0 | meter |
Solution:
| static head or elevation (Z1) | = | HAS NOT BEEN CALCULATED |
Other Units:
Change Equation
Note Bernoulli Equation Assumes:
Select an equation to solve for a different unknown
Where
Note Bernoulli Equation Assumes:
| 1. | flow is streamline |
| 2. | steady state flow |
| 3. | inviscid fluid |
| 4. | incompressible fluid |
Select an equation to solve for a different unknown
 |
Solve for head loss |
 |
Solve for static head or elevation at point 1 |
 |
Solve for pressure at point 1 |
 |
Solve for velocity at point 1 |
Where
| h | = | head loss |
| Z | = | static head or elevation |
| P | = | Pressure |
| V | = | fluid velocity |
| p | = | fluid density |
| g | = | acceleration of gravity |
| Q | = | flow rate |
Reference - Books:
1) P. Aarne Vesilind, J. Jeffrey Peirce and Ruth F. Weiner. 1994. Environmental Engineering. Butterworth Heinemann. 3rd ed.
AJ Design - Online Science Mathematics Engineering Software Programs | 2 | 3 | 4 | 5
by Jimmy Raymond
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