Condenser Pump Head Calculator

Outlet Pressure (p2) in Pascals:



Inlet Pressure (p1) in Pascals:



Outlet Velocity (c2) in m/s:



Inlet Velocity (c1) in m/s:



Outlet Elevation (z2) in meters:



Inlet Elevation (z1) in meters:



Gravitational Acceleration (g) in m/s²:





Condenser Pump Head (CPH) in meters:



The Condenser Pump Head Calculator helps engineers and technicians determine the energy required by a pump to move fluid through a condenser system. This is essential for HVAC systems, industrial setups, and fluid dynamics analysis. Accurate pump head estimation ensures proper system efficiency and avoids underperformance or mechanical failure.

Formula
The formula to calculate the condenser pump head (CPH) is:
CPH = (p2 − p1) / (ρ * g) + (c2² − c1²) / (2 * g) + (z2 − z1)
Where:

  • p2 = outlet pressure
  • p1 = inlet pressure
  • c2 = outlet velocity
  • c1 = inlet velocity
  • z2 = outlet elevation
  • z1 = inlet elevation
  • g = gravitational acceleration
  • ρ = fluid density (assumed in simplification to focus on g for basic calculation)

How to use

  1. Input outlet and inlet pressure (in Pascals).
  2. Enter outlet and inlet velocity (in meters per second).
  3. Fill in outlet and inlet elevation (in meters).
  4. Confirm or adjust the gravitational constant (default is 9.81 m/s²).
  5. Click “Calculate” to get the pump head in meters.

Example
Suppose:

  • p2 = 200000 Pa
  • p1 = 100000 Pa
  • c2 = 4 m/s
  • c1 = 2 m/s
  • z2 = 10 m
  • z1 = 5 m
  • g = 9.81 m/s²

Then,
CPH = (200000 – 100000) / (100000 * 9.81) + (16 – 4) / (2 * 9.81) + (10 – 5)
Simplifying gives the total pump head required.

FAQs

  1. What is condenser pump head?
    It’s the total energy per unit weight needed to move fluid through a condenser system.
  2. Why is pump head important?
    It ensures your pump is powerful enough to move fluid through pressure, velocity, and elevation changes.
  3. What units should I use?
    Pressures in Pascals, velocities in m/s, elevations in meters, and gravity in m/s².
  4. Is this calculator only for condensers?
    No, it can be used for any fluid movement requiring pump head calculations.
  5. What is a typical gravitational constant?
    On Earth, it’s 9.81 m/s².
  6. Can I use this for gases?
    It’s best suited for liquids, but may be adapted for gas systems with correct assumptions.
  7. What does a higher pump head mean?
    More energy is required by the pump to move the fluid.
  8. What if my fluid has different density?
    You may need to include density in the pressure term for greater accuracy.
  9. Can this help with pump selection?
    Yes, it helps match the pump specifications to system requirements.
  10. What happens if inlet and outlet pressures are equal?
    That portion of the formula becomes zero—no pressure head contribution.
  11. Do I need to enter all values?
    Yes, to calculate a meaningful and accurate result.
  12. Can I ignore elevation changes?
    In flat systems, yes—but elevation often plays a role in real setups.
  13. Why do we square the velocity terms?
    Because kinetic energy is proportional to the square of velocity.
  14. Does this work in imperial units?
    This version is for metric; convert to compatible units if using imperial.
  15. How do I measure pressures?
    Use a pressure gauge at inlet and outlet points of the pump.
  16. Is atmospheric pressure considered?
    Usually, gauge pressure is used, so atmospheric pressure is already subtracted.
  17. Is this calculator real-time?
    Yes, it calculates instantly once you click the button.
  18. What if the result is negative?
    It indicates inlet pressure or energy is greater than outlet, which may be valid.
  19. Is it usable in mobile browsers?
    Yes, the calculator works on all modern devices.
  20. Do I need any software to run it?
    No, it’s a simple browser-based calculator using HTML and JavaScript.

Conclusion
The Condenser Pump Head Calculator simplifies a complex engineering process into a quick and easy calculation. Whether you’re designing HVAC systems or optimizing pump performance in industrial applications, this tool provides a valuable way to ensure accurate fluid movement and efficient energy use.