Kidney · Freeform · Estimates

Kidney Pool Volume Calculator

This kidney pool volume calculator estimates gallons from the overall length, the width of each lobe and the average depth. For freeform shapes, the split-and-sum and width-station methods below give a closer answer.

By the Pool Water Calculator editorial team · Updated · How we calculate

Aerial view of a kidney-shaped freeform inground pool with curved edges surrounded by natural landscaping

Kidney-shaped pool volume calculator

Width of the narrower end (A).
Same as shallow if the floor is flat.
Estimated gallons in kidney-shaped pools (5 ft average depth)
LengthWidth AWidth BGallons
24 ft10 ft14 ft9,690
28 ft12 ft16 ft13,200
32 ft14 ft18 ft17,240
36 ft15 ft20 ft21,210
40 ft16 ft22 ft25,580
Freeform pools vary; treat this as an estimate and confirm with a salt or dye test if precision matters.

How to use the kidney pool volume calculator

Enter the overall length, Width A (the narrower lobe), Width B (the wider lobe), and the water depth at the shallow and deep ends. The calculator applies the kidney shortcut and returns gallons and liters.

Kidney pools are the most forgiving shape to measure badly and the hardest to measure well. The shortcut gets you close. If your pool is a looser freeform, or if you are about to add salt or stabilizer, use one of the more careful methods further down.

What is the kidney pool formula?

Gallons = 0.45 × (A + B) × length × average depth × 7.48. A and B are the lobe widths, length is the longest dimension end to end, and 7.48 converts cubic feet to US gallons, the figure listed in the USGS water conversion factors.

Why 0.45?

0.45 × (A + B) is the same as 0.9 × the average of the two widths. In plain terms, the formula takes a rectangle as long as the pool and as wide as its average width, then trims about 10% for the curves and the pinched middle. It is a rule of thumb, not geometry, which is why kidney results are estimates.

Worked example: 32 ft kidney pool, lobes 10 ft and 16 ft

The shallow lobe is 3.5 ft deep and the deep lobe is 5.5 ft.

  1. Average depth: (3.5 + 5.5) ÷ 2 = 4.5 ft.
  2. Surface area: 0.45 × (10 + 16) × 32 = 0.45 × 26 × 32 = 374.4 sq ft.
  3. Cubic feet: 374.4 × 4.5 = 1,684.8 cu ft.
  4. Gallons: 1,684.8 × 7.48 = about 12,603 gallons.
  5. Liters: 12,603 × 3.785 = about 47,708 liters.

A smaller kidney, 28 ft long with 8 ft and 14 ft lobes averaging 4 ft deep, works out to about 8,294 gallons.

How do I measure a kidney-shaped pool?

Measure inside the wall at the waterline, using the pool’s long axis as your reference line.

  1. Length: stretch a tape between the two farthest points of the pool. That line is the long axis.
  2. Width A and Width B: at each lobe, measure the widest distance across, keeping the tape at right angles to the long axis.
  3. Depth: take readings in the shallow lobe, the deep lobe and the middle.

Two people make this much easier: one holds the zero end, the other walks the tape and keeps it taut. A string line pegged along the long axis helps you keep the width measurements square to it.

Better methods for freeform pools

Freeform pools wander more than a classic kidney, and the 0.45 factor can drift well off. Two methods follow the real outline.

Method 1: split the outline into simple shapes

Sketch the pool from above and divide it into rectangles, circles and half-circles that roughly match the outline. Calculate each piece with its own average depth and add them up.

Worked example. A freeform pool splits into three pieces:

Section Size Average depth Gallons
Shallow end 14 × 12 ft 3.5 ft about 4,399
Main body 18 × 14 ft 5 ft about 9,425
Narrow arm 10 × 8 ft 3 ft about 1,795
Total about 15,619

Where a curve bulges outside your rectangle, let it cancel against a spot where the rectangle overshoots the curve. Close enough is the goal.

Method 2: width stations along the length

This is the most accurate tape-measure method for irregular shapes.

  1. Run a string line down the pool’s long axis.
  2. Every 4 ft along the string, measure the width of the pool straight across.
  3. Add the widths, counting the first and last ones at half value.
  4. Multiply that total by the spacing to get the surface area.
  5. Multiply by average depth × 7.48.

Worked example. A 32 ft freeform pool, measured every 4 ft, gives widths of 6, 11, 13, 12, 11, 14, 16, 15 and 9 ft. Half the end widths (3 + 4.5) plus the seven middle widths (92) is 99.5. Area: 99.5 × 4 = 398 sq ft. At a 4.5 ft average depth: 398 × 4.5 × 7.48 = about 13,398 gallons (50,715 liters).

Closer spacing, such as every 2 ft, improves accuracy on tight curves.

Can I measure a kidney pool from plans or an aerial photo?

Yes, as a starting point. Original construction drawings usually show the outline with dimensions, and many online map tools let you measure distances on aerial imagery. Both give you a length and lobe widths without getting wet.

Treat those numbers as rough. Plans may not match what was built, aerial images can be slightly distorted, and the outline you see from above often includes the coping. Confirm at least the overall length and the two lobe widths with a tape before you dose salt or stabilizer, and always measure depth in the water.

Kidney volume in meters

The formula works the same way in meters, without the 7.48 step: liters = 0.45 × (A + B) × length × average depth × 1,000. A 10 m kidney with lobes of 3 m and 5 m, averaging 1.4 m deep, works out to 0.45 × 8 × 10 × 1.4 = 50.4 m³, or about 50,400 liters (about 13,314 US gallons).

How close is close enough for a freeform pool?

For chlorine and pH, a freeform estimate within 10% is fine, because you dose, circulate and retest anyway. Start with about three-quarters of the calculated dose if you are unsure, then top up after testing.

Salt and stabilizer are different. Both can only be lowered by draining, so an inflated volume estimate can push them past your target. If your pool uses either, confirm the number with the salt-reading cross-check on the main pool volume calculator page, which measures volume from the rise in salt after adding a known weight.

Common mistakes with kidney and freeform pools

  • Using a bounding rectangle. A 16 × 32 ft rectangle at 4.5 ft holds about 17,235 gallons, roughly 37% more than the kidney example above.
  • Measuring widths at an angle. A diagonal width reads long. Keep the tape square to the long axis.
  • Counting a tanning ledge or bench at full depth. Treat shallow features as their own piece.
  • Forgetting an attached spa. If the spa spills into the pool and shares its water, calculate it separately and add it.
  • Guessing depth. In freeform pools, depth often varies more than the outline does. Take several readings.

Frequently asked questions

Where do I measure width A and width B on a kidney pool?

Measure each lobe at its widest point, straight across and at right angles to the pool's long axis. A is the narrower lobe and B the wider one. Measure inside the wall at the waterline. The pinched middle of the kidney is not entered; the 0.45 factor accounts for it.

How accurate is a kidney pool volume calculation?

It is an estimate. Real kidney and freeform pools vary in how deeply the curves pinch in, so the 0.45 shortcut can be off by several percent or more. For routine chlorine and pH dosing that is fine because you retest and adjust. For salt or stabilizer, a split-and-sum estimate or a salt-reading check is worth the extra effort.

How many gallons is a 16 × 32 kidney pool?

It depends on the lobe widths. If 16 ft is the wider lobe and the narrower lobe is 10 ft, a 32 ft kidney averaging 4.5 ft deep holds about 12,603 gallons. A 16 × 32 rectangle at the same depth would hold about 17,235, which is why rectangle math overstates kidney pools.

Can I use the oval formula for a kidney pool?

Only as a rough check. A kidney pinches in at the middle, so it holds less than an oval of the same overall size whenever one lobe is much narrower. The kidney formula, or splitting the outline into pieces, follows the real shape more closely.

How do I find the average depth of a freeform pool?

Take depth readings at several spread-out points, including both lobes and the middle, then average them. If one area is much larger than the others, take more readings there so it counts for more. A shallow lobe and a deep lobe often average close to their midpoint.

Sources and further reading

  1. U.S. Geological Survey — Estimated Use of Water in the United States in 2000: Conversion Factors (Circular 1268)