Contact Angle Measurement Services

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Contact Angle Measurement by Washburn Method Testing Services

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₹ 80000 / Piece Get Latest Price

Measurement Range1–180°
Angle Resolution0.1°
Measurement ModeDynamic
Sample StageMotorized stage

Minimum order quantity: 1 Piece

The Washburn method measures the contact angle and surface free energy of porous materials like powders and textiles by observing how a liquid is drawn up into the material via capillary action.
A glass tube filled with powder is dipped in a test liquid, and the liquid’s mass uptake over time is recorded. Treating the powder as many tiny capillaries, the relationship between mass squared (m2m^2m2) and time (ttt) is linear and described by the Washburn equation:
m2=cσcos⁡θηρ×tm^2 = \frac{c \sigma \cos \theta}{\eta \rho} \times tm2=ηρcσcosθ​×t
ccc is a capillary constant related to pore size and packing,
θ\thetaθ is the contact angle,
σ,η,ρ\sigma, \eta, \rhoσ,η,ρ are the liquid’s surface tension, viscosity, and density.
To find ccc, measure with a fully wetting liquid (contact angle 0∘0^\circ0∘), then use this to calculate θ\thetaθ for other liquids.
Notes:
Powder packing must be consistent since ccc depends on bulk density.
Angles above 90° cannot be measured (no wetting). For these, drop shape analysis is used instead.

Contact Angle Measurement by Wilhelmy Method Testing Services

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₹ 100000 / Piece Get Latest Price

Product Brochure
Measurement Range0–180°
Measurement ModeDynamic

Description:

The Wilhelmy plate method measures:

  • Surface tension (SFT) of a liquid,

  • Interfacial tension (IFT) between liquids,

  • Contact angle (θ) between liquid and solid.

A thin plate is dipped vertically into the liquid, and the force FFF on it is measured. The force relates to surface tension and contact angle by:

F=σ×L×cos⁡θF = \sigma \times L \times \cos \thetaF=σ×L×cosθ
  • σ\sigmaσ = surface or interfacial tension,

  • LLL = wetted perimeter of the plate,

  • θ\thetaθ = contact angle.

For SFT/IFT:
A platinum plate is used, with contact angle ≈ 0°, so

σ=FL\sigma = \frac{F}{L}σ=LF​

For contact angle:
Dip the solid plate in a liquid with known σ\sigmaσ, then calculate

cos⁡θ=Fσ×L\cos \theta = \frac{F}{\sigma \times L}cosθ=σ×LF​

The method is static and can measure dynamic contact angles by immersing and withdrawing the plate. The wetted length LLL must be known and constant.

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