Irregular Pool Volume Calculator in Litres and Gallons
How much water your irregular shape pool can hold? Measure and enter your swimming pool’s length and width of different sections into our irregular pool volume calculator for an instant, accurate result.
Irregular Pool Volume Calculator
The longest length of the pool
The widest width of the pool
The average depth of the entire pool
Pool Volume:
gallons
liters
How to Calculate the Volume of an Irregular Shape Pool
An irregular-shaped swimming pool has a custom, freeform shape that doesn’t fit into simple categories like round or rectangle. To estimate its water volume, you need to break the pool into smaller, simple shapes, calculate each one’s volume, and then add them together.
Basic Fundamentals You Need to Know
1. Length and Width of Different Sections
- Divide your pool into smaller, regular shapes like rectangles, circles, or triangles.
- Measure the length and width of each.
2. Depth of the Pool
- Measure at the shallow end and the deep end.
- If depth varies, find the average.
3. Unit of Measurement
Make sure all measurements are in the same unit (feet, meters, etc.)
4. Conversion Factor
To convert cubic feet to gallons:
- 1 cubic foot = 7.48 US gallons
Or cubic meters to liters:
- 1 cubic meter = 1,000 liters
Section Method to Calculate Irregular or Free Form Shape Pool
Step 1: Break the Pool Into Simpler Shapes
Look at your pool’s layout and split it into parts shaped like:
- Rectangles
- Circles
- Triangles
- Ovals
Example:
- Section A = Rectangle
- Section B = Circle
- Section C = Triangle
Step 2: Measure the Length, Width, and Radius
For each section, measure:
- Length and width (for rectangles and triangles)
- Radius (for circles)
- Depth at shallow and deep ends, then find the average.
Example:
- Section A (Rectangle): 20 ft × 10 ft
- Section B (Circle): Radius 5 ft
- Section C (Triangle): Base 10 ft × Height 6 ft
- Shallow Depth: 3 ft
- Deep Depth: 6 ft
Average Depth = (3 + 6) ÷ 2 = 4.5 ft
Step 3: Calculate Volume for Each Section (in Cubic Feet)
Formulas:
- Rectangle: Length × Width × Average Depth
- Circle: 3.1416 × Radius² × Average Depth
- Triangle: (0.5 × Base × Height) × Average Depth
Example:
- Section A (Rectangle):
20 × 10 × 4.5 = 900 cubic feet - Section B (Circle):
3.1416 × 5 × 5 × 4.5 = 353.43 cubic feet - Section C (Triangle):
0.5 × 10 × 6 × 4.5 = 135 cubic feet
Step 4: Add All the Volumes Together
900 + 353.43 + 135 = 1,388.43 cubic feet
Step 5: Convert Cubic Feet to Gallons
Use the conversion factor:
- 1 cubic foot = 7.48 gallons
Now multiply:
- 1,388.43 × 7.48 = 10,389.7 gallons
Your irregular-shaped pool can hold about 10,390 gallons of water.
Common Irregular Pool Sizes (Estimated Surface Areas)
Surface Area (sq. ft.) | Approx. Gallons (5.5 ft avg. depth) |
---|---|
250 sq. ft. | 10,312 gallons |
350 sq. ft. | 14,437 gallons |
450 sq. ft. | 18,562 gallons |
550 sq. ft. | 22,687 gallons |
650 sq. ft. | 26,812 gallons |
750 sq. ft. | 30,937 gallons |
850 sq. ft. | 35,062 gallons |
950 sq. ft. | 39,187 gallons |
1,050 sq. ft. | 43,312 gallons |
1,200 sq. ft. | 49,500 gallons |