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Calcimator

Pool Pump Sizing Calculator

Size a pool pump based on turnover rate, pipe friction loss, and total dynamic head with energy cost estimates.

About this calculator

Sizing a pool pump is really two separate calculations chained together: how much water needs to move, and how hard the pump has to push to move it. This calculator starts with turnover — your pool volume divided by the number of hours you want to fully circulate that water (industry standard is 6-8 hours) — to get a required flow rate in gallons per minute. That GPM figure alone doesn't tell you what pump to buy, because the same flow rate through a narrow pipe demands far more pump power than through a wide one. So the second half runs a simplified version of the Hazen-Williams equation — the standard empirical friction-loss formula used throughout hydraulics engineering, here assuming PVC pipe with its accepted C-factor of 150 — using your required GPM, pipe diameter, and total run length to estimate how many feet of "head" the plumbing itself eats up.

That friction loss is added to your static head (the elevation change plus equipment resistance) to get Total Dynamic Head — the real number a pump has to overcome. From there, horsepower falls out of the standard hydraulic formula HP = (GPM × TDH) / (3960 × efficiency), assuming a typical 60% pump efficiency, and the annual energy estimate assumes 10 hours of daily runtime at $0.13/kWh. Use the GPM, TDH, and HP figures here to narrow your pump shopping list, not as a substitute for a manufacturer's pump curve: friction loss compounds fast with undersized pipe (note the exponent on GPM is nearly 1.85), so doubling flow through the same pipe roughly triples the friction loss. If your actual electric rate or typical runtime differs from the assumptions baked in, the energy cost will scale linearly with whichever number you correct.

Inputs

gal
hrs
in
ft
ft

Results

Required Flow Rate

31.3 GPM

Recommended Pump HP

0.09 HP

≈ 7 LED bulbs

Pipe Friction Loss1.98 ft head
Total Dynamic Head6.98 ft
Annual Energy Cost$31.86

Figures current as of 1906. Source: Hazen, A. and Williams, G.S. — empirical pipe-flow friction formula, standard in hydraulics engineering; C-factor of 150 is the accepted roughness coefficient for PVC pipe.

How to Use This Calculator
  1. Enter your pool volume in gallons — use the Pool Volume Calculator if needed.
  2. Set the desired turnover time in hours (8 hours is the standard for residential pools).
  3. Enter the main pipe diameter in inches and the total pipe run length in feet for friction loss calculation.
  4. Set the total head in feet — this is the sum of elevation change and equipment resistance (filter, heater).
  5. Review Required GPM and Pump HP to select the correct pump model for your system.
  6. Check Annual Energy Cost to compare single-speed vs. variable-speed pump savings over time.

How the result changes with Turnover Time

Turnover TimeRequired Flow RateRecommended Pump HP
462.5 GPM0.32 HP
641.7 GPM0.15 HP
1220.8 GPM0.05 HP

What each input means

Pool Volume
Total pool water volume in gallons.
Turnover Time
Desired turnover time — how many hours to circulate the entire pool volume (6-8 typical).
Pipe Diameter
Diameter of the plumbing pipe (1.5 or 2 inch typical for residential).
Static Head
Vertical height difference between pump and water return plus filter/equipment resistance.
Total Pipe Length
Total length of suction and return piping including equivalent lengths for fittings.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Pool Volume = 15000, Turnover Time = 8, Pipe Diameter = 2, Static Head = 5 = 5 input(s) provided
  2. Calculate Required Flow Rate
    Required Flow Rate
    31.3 = 31.3
  3. Calculate Recommended Pump HP
    Recommended Pump HP
    0.09 = 0.09
  4. Calculate Pipe Friction Loss
    Pipe Friction Loss
    1.98 = 1.98
  5. Calculate Total Dynamic Head
    Total Dynamic Head
    6.98 = 6.98

Figures and sources

Engine last updated . Checked against 1 independently-derived test — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.

Frequently Asked Questions

Why does turnover time change the required flow rate so much?

Required GPM is your pool's gallon volume divided by turnover hours times 60 minutes, so it's an inverse relationship: cutting turnover time in half doubles the required flow rate. This calculator defaults to 8 hours if you enter zero or a negative value, since the formula would otherwise divide by zero.

Why does dropping to a smaller pipe diameter increase the recommended horsepower so much?

The friction loss formula is the Hazen-Williams equation, first published by Allen Hazen and Gardner Stewart Williams in 1906 and still the standard empirical friction formula in hydraulics engineering today. It divides by pipe diameter raised to the 4.87 power, so even a small reduction in diameter produces a large jump in friction loss. That extra friction loss gets added directly to your static head to form Total Dynamic Head, which is what drives the horsepower calculation — so undersized pipe can force you into a noticeably bigger, noisier, and more expensive pump.

What assumptions does the Annual Energy Cost figure bake in?

It assumes the pump runs 10 hours a day, 365 days a year, at an electricity rate of $0.13 per kWh, converting your calculated horsepower to kilowatts at 0.746 kW per HP. Because the formula is linear in both hours and rate, you can scale the result directly if your utility rate or typical daily runtime differs — for example, double the figure if your rate is $0.26/kWh instead.

What pump efficiency does this calculator assume, and can I change it?

The horsepower formula divides by a fixed 60% pump efficiency (HP = GPM × TDH / (3960 × 0.6)), which is a reasonable average for a typical single-speed residential pump but isn't adjustable here. A more efficient variable-speed pump would need less horsepower to deliver the same GPM and TDH, so treat this HP figure as a same-efficiency-class estimate rather than a hard minimum.

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