Surface Tension Calculator

Calculate surface tension effects: capillary rise, droplet pressure, bubble pressure, and contact angle. Liquid database with comparison table.

Liquid Presets

°
mm
mm
mm
Surface Tension (γ)
72.80 mN/m
0.0728 N/m = 72.80 dyn/cm
Capillary Rise
29.74 mm
In tube of radius 0.5 mm, angle 0°
Droplet Excess Pressure
145.6 Pa
ΔP = 2γ/r for spherical droplet
Bubble Excess Pressure
291.2 Pa
ΔP = 4γ/r (two surfaces)
Wire Frame Force
7.280 mN
F = 2γL for 50 mm wire
Capillary Length
2.73 mm
λ_c = √(γ/ρg) — gravity vs. surface tension
Surface Energy
72.80 mJ/m²
Energy per unit area of surface

Capillary Rise Visualization

29.7 mm

Liquid Surface Tension Comparison

Liquidγ (mN/m)ρ (kg/m³)Cap. Rise (mm)*Cap. Length (mm)
Water (20°C)72.899829.742.73
Water (100°C)58.995825.072.50
Mercury485.013,54614.601.91
Ethanol22.378911.521.70
Acetone23.779012.231.75
Glycerol63.41,26120.502.26
Soap solution25.01,00010.191.60
Blood58.01,06022.312.36
*At current tube radius and contact angle
Planning notes, formulas, and examples

About the Surface Tension Calculator

Surface tension is a property of liquid surfaces that makes them behave like a stretched elastic membrane. It arises from the cohesive forces between liquid molecules — molecules at the surface experience a net inward pull, creating a tension that minimizes the surface area.

This calculator quantifies several important surface tension effects. Capillary rise determines how high a liquid climbs in a narrow tube, critical for understanding microfluidics, soil water transport, and ink delivery systems. The Young-Laplace equation gives the excess pressure inside droplets and bubbles, essential for aerosol science and foam engineering. The wire frame force calculation demonstrates the direct measurement of surface tension.

With a built-in liquid database covering water, mercury, ethanol, blood, and other common fluids, you can quickly compare surface tension behaviors. The contact angle input lets you model both wetting (hydrophilic) and non-wetting (hydrophobic) surfaces, showing how surface chemistry affects capillary phenomena.

When This Page Helps

Surface tension governs phenomena from industrial coating processes to biological systems. It gives quick quantitative answers for capillary design, droplet analysis, and wettability assessment without complex computation.

The liquid comparison table is especially useful for material selection — choosing between solvents, coatings, or cleaning agents often comes down to their surface tension and wetting behavior on specific substrates.

How to Use the Inputs

  1. Select a liquid from the dropdown or click a preset button.
  2. For custom liquids, enter the surface tension (γ) in N/m and density in kg/m³.
  3. Set the contact angle — 0° for perfect wetting, 90° for neutral, >90° for non-wetting.
  4. Enter the capillary tube radius to calculate capillary rise.
  5. Enter the droplet/bubble radius for excess pressure calculations.
  6. Enter the wire frame length for surface tension force measurement.
  7. Compare all liquids in the reference table at your specified conditions.
Formula used
Capillary Rise: h = 2γcos(θ) / (ρgr) Droplet Pressure: ΔP = 2γ/r Bubble Pressure: ΔP = 4γ/r (two interfaces) Wire Force: F = 2γL (two sides) Capillary Length: λ_c = √(γ/ρg) Where: • γ = surface tension (N/m) • θ = contact angle • ρ = liquid density (kg/m³) • r = tube or droplet radius (m)

Example Calculation

Result: 29.7 mm capillary rise

h = 2 × 0.0728 × cos(0°) / (998 × 9.81 × 0.0005) = 0.1456 / 4.895 = 0.0297 m ≈ 29.7 mm. Water rises about 3 cm in a 1 mm diameter tube.

Tips & Best Practices

  • Surfactants (soaps) reduce water surface tension from ~73 to ~25 mN/m — useful for improving wetting in cleaning and coating.
  • Plants use capillary action in their xylem vessels (tiny tubes) to transport water from roots to leaves.
  • Very small capillary tubes have enormous capillary rise — a 10 µm tube can lift water over 1 meter.
  • Surface tension is temperature-dependent — use the appropriate value for your operating conditions.
  • For precise contact angle measurements, use the sessile drop method with a goniometer.
  • Surface energy (J/m²) and surface tension (N/m) have the same units and are numerically identical for liquids.

The Physics of Surface Tension

At the molecular level, molecules in the bulk of a liquid are pulled equally in all directions by their neighbors. Molecules at the surface, however, have no liquid neighbors above them and experience a net inward force. This imbalance creates a contractive tendency that minimizes the surface area, giving rise to surface tension. The energy required to increase the surface area by one unit is the surface energy, numerically equal to the surface tension.

Capillary Phenomena in Engineering

Capillary effects are critical in microfluidics, where channel dimensions are comparable to the capillary length. In inkjet printing, surface tension controls droplet formation and satellite droplet prevention. In oil recovery, capillary pressure in porous rock determines how much oil can be extracted. Understanding these phenomena enables better design of devices that operate at the micro and nano scales.

Measuring Surface Tension

The most common methods include the Wilhelmy plate (measuring force on a thin plate pulled from the surface), the du Noüy ring (similar with a ring geometry), pendant drop (analyzing the shape of a hanging droplet), and capillary rise (the direct method modeled in this calculator). Each method has advantages for different liquid types and accuracy requirements.

Sources & Methodology

Last updated:

Frequently Asked Questions

  • Contact angle θ is the angle between the liquid surface and the solid surface at the contact line. θ < 90° means the liquid wets the surface (hydrophilic); θ > 90° means it beads up (hydrophobic).