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Tank Volume Calculator

Tank Volume Calculator

Calculate tank volume and capacity for 10 different tank shapes with precision

Tank Configuration

Vertical Cylinder: Standing cylindrical tank

m
m
m

Height of liquid in the tank

Volume Results

Total Tank Volume

0.0
Liters
0.0
US Gallons
0.00
Cubic Feet
0.000
Cubic Meters

Tank Type: Vertical Cylinder

Dimensions: Ø0 × 0 m

Example Calculation

Vertical Cylindrical Water Tank

Dimensions: 2m diameter × 3m height

Fill Level: 2.5m (83.3% full)

Application: Residential water storage

Step-by-step Calculation

1. Calculate radius: r = 2m ÷ 2 = 1m

2. Total volume: V = π × r² × h = 3.14159 × 1² × 3 = 9.42 m³

3. Filled volume: V = π × r² × f = 3.14159 × 1² × 2.5 = 7.85 m³

4. Convert to liters: 9,420L total, 7,854L filled

5. Fill percentage: 7.85 ÷ 9.42 × 100 = 83.3%

Result: 9,420L capacity with 7,854L water (83.3% full)

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Tank Shape Guide

C

Cylinder

Most common tank shape

Water, fuel, storage

R

Rectangular

Easy to manufacture

Industrial applications

F

Frustum

Cone-shaped tank

Hoppers, silos

Tank Applications

Water Storage

Vertical cylinders, 1,000-50,000L

Residential & commercial use

Fuel Tanks

Horizontal cylinders, capsules

Underground storage

Industrial

Rectangular, cone bottom

Chemical processing

Volume Conversions

1 m³1,000 L
1 m³264.17 US gal
1 m³35.31 ft³
1 oil barrel218.7 L
1 US gallon3.785 L

Understanding Tank Volume Calculations

Why Tank Volume Matters

Accurate tank volume calculations are critical for storage capacity planning, material estimation, safety compliance, and cost calculations in construction and industrial applications.

Key Applications

  • Water storage systems and distribution networks
  • Fuel storage and transportation planning
  • Chemical processing and industrial storage
  • Agricultural liquid storage and irrigation
  • Waste management and treatment facilities

Volume Formulas

Cylinder

V = π × r² × h

r = radius, h = height

Rectangular

V = l × w × h

l = length, w = width, h = height

Capsule

V = π × r² × (4r/3 + l)

Cylinder + hemispheres

Note: Partially filled tanks require complex geometric calculations, especially for horizontal cylinders and irregular shapes.

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