Surface Tension Calculator

Calculate surface tension from capillary rise, force per length, or droplet pressure.

m
m
kg/m³
°
m/s²

For a wetting liquid rising in a circular tube: γ = ρgrh / (2 cos θ).

Surface tension (γ)

0.07280567 N/m

Millinewtons per metre
72.80567 mN/m
Dynes per centimetre
72.80567 dyn/cm
Method
Capillary rise

What is surface tension?

Surface tension is the energy required to increase a liquid's surface area, equivalently force per unit length. Cohesive molecular forces make droplets tend toward a minimum-area shape.

Typical values at 20 °C

  • Water: 0.0728 N/m
  • Mercury: 0.4865 N/m
  • Ethanol: 0.0221 N/m
  • Olive oil: ≈ 0.032 N/m

surface tension formulas and interpretation

Surface tension describes interfacial force per unit length and results from molecular cohesion at a liquid surface.

The calculator preserves capillary, force, and pressure methods with fluid presets.

How to use the surface tension calculator

  1. Choose a model: Select the relationship matching the problem.
  2. Choose the unknown: Select the quantity to calculate.
  3. Enter values: Enter all known values with matching units and signs.
  4. Calculate: Review the result, formula, units, and direction.

Formula and variables

The direct force method divides tangential force by the wetted contact length.

γ = F/L
γSurface tension
Interfacial force per length (N/m)
FForce
Tangential surface force (N)
LLength
Contact-line length (m)

Force method example

A surface exerts 0.0072 N along a 0.1 m contact line.

Force
0.0072 N
Length
0.1 m
  1. γ = 0.0072/0.1
  2. γ = 0.072 N/m

Result: Surface tension is 0.072 N/m.

This is close to clean water near room temperature.

Understanding your results

Interpreting the result

Surface tension depends on temperature, contamination, and the two phases forming the interface.

Assumptions

  • The selected equation represents the physical system.
  • Inputs use a consistent reference direction.
  • Values are converted through coherent SI units.

Limitations

  • Vector components must be resolved along a common axis.
  • External forces or energy losses are not added automatically.
  • Results depend on the accuracy of entered measurements.

Common mistakes

  • Mixing incompatible units.
  • Dropping negative signs that represent direction.
  • Using weight where mass is required.
  • Entering a zero divisor.

Practical use cases

Physics problems

Check classroom, laboratory, and mechanics calculations.

Practical estimates

Estimate motion, forces, and energy for real systems.

Frequently asked questions

Can a result be negative?

Yes. For directional quantities, the sign indicates direction relative to the chosen positive axis.

Should I use SI units?

The interface can convert supported units, while the formulas are evaluated through coherent SI units.

Sources and review

Reviewed 2026-07-11.

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