Surface tension
Surface tension is the force per unit length at a liquid surface.
Surface tension is a property of liquids that arises from the presence of a surface, measured as energy per unit area or, equivalently, force per unit length. While the term "surface energy" is used more broadly for solids as well, "surface tension" specifically refers to liquids; for solids, "surface stress" or "surface energy" are the preferred terms. One key consequence is that liquid surfaces at rest naturally try to shrink to the smallest possible area. Water, due to strong hydrogen bonds between its molecules, has a relatively high surface tension—72.8 millinewtons per meter at 20 °C—which allows dense objects like razor blades or water striders to rest on its surface without sinking.
The strength of surface tension depends on the forces between molecules at the surface. Surfactants, such as those in detergents, are often added to lower surface tension, improving contact between the liquid and another material. This property also influences the pressure inside bubbles and is a well-studied characteristic common to all liquids.
**Causes**
Inside a liquid, cohesive forces pull a molecule equally in all directions, resulting in no net force. But molecules at the surface have fewer neighbors above them, so they are pulled inward. This creates internal pressure and forces the surface to contract to the smallest possible area. There is also a tension parallel to the surface at the liquid-air interface that resists external forces, again due to cohesion.
Cohesive forces act between molecules of the same type, while adhesive forces act between different types. The balance between these determines wetting, contact angle, and meniscus shape. If cohesion dominates (adhesion energy less than half of cohesion energy), wetting is low and the meniscus is convex at a vertical wall, as with mercury in glass. If adhesion dominates (adhesion energy more than half of cohesion energy), wetting is high and the meniscus is concave, as with water in glass.
Surface tension also shapes liquid droplets. Though easily deformed, water droplets are pulled into a spherical form by the imbalance of cohesive forces at the surface. In the absence of other forces, nearly all liquid drops would be spherical, minimizing the necessary "wall tension" according to Laplace's law.
Another way to understand surface tension is through energy. A molecule with neighbors has lower energy than one alone. Interior molecules have as many neighbors as possible, but boundary molecules have fewer, giving them higher energy. To minimize its total energy, a liquid reduces the number of these high-energy boundary molecules, which results in the smallest possible surface area. Consequently, surfaces tend to become smooth.
**Physics**
**Physical units** Surface tension is denoted by the symbol γ (or σ or T) and measured in force per unit length. The SI unit is newton per meter, while the cgs unit dyne per centimeter is also common, especially in older texts. For example, 1 dyne/cm equals 1 erg/cm², which is 0.001 N/m or 0.001 J/m².
**Definition** Surface tension can be defined either by force or by energy. In terms of force, γ is the force per unit length. For instance, in a rectangular frame with three fixed sides and one movable side, surface tension pulls the movable side inward; the force needed to hold it in place is proportional to the length of that side.
- field
- Physics, Chemistry
- known_for
- Causing liquid surfaces to minimize area, enabling objects denser than water to float, and determining droplet shape
- SI_unit
- newton per metre
- cgs_unit
- dyne per centimetre
- water_value_at_20C
- 72.8 millinewtons per meter
Lore & Background
Due to cohesive forces, a molecule located away from the surface is pulled equally in every direction by neighboring liquid molecules, resulting in a net force of zero. The molecules at the surface do not have an equal number of molecules on all sides of them and therefore are pulled inward. This creates some internal pressure and forces liquid surfaces to contract to the minimum area. There is also a tension parallel to the surface at the liquid-air interface which will resist an external force, due to the cohesive forces between the molecules. The forces of attraction acting between molecules of the same type are called cohesive forces, while those acting between molecules of different types are called adhesive forces. The balance between the cohesion of the liquid and its adhesion to the material of the container determines the degree of wetting, the contact angle, and the shape of the meniscus.
Reader's Guide
Surface tension is a classic, well-studied property common to all liquids. It is responsible for the shape of liquid droplets, which in the absence of other forces would be approximately spherical, minimizing the necessary wall tension according to Laplace's law. Because of the relatively high attraction of water molecules to each other through a web of hydrogen bonds, water has a higher surface tension (72.8 millinewtons per meter at 20 °C) than most other liquids. This allows objects with a higher density than water such as razor blades and insects (e.g. water striders) to float on a water surface without becoming even partly submerged. Surfactants are often used to reduce surface tension so there is more contact between the liquid and another material, for instance detergents. Surface tension can also lead to pressure inside water bubbles, as well as many other phenomena. The equivalence of measurement of energy per unit area to force per unit length can be proven by dimensional analysis.
Did You Know?
- Surface tension can be measured in force per unit length (newton per metre) or energy per unit area (joule per square metre).
- Water has a surface tension of 72.8 millinewtons per meter at 20 °C, higher than most other liquids.
- A molecule at the surface is pulled inward because it has fewer neighbors than an interior molecule.
- Surfactants reduce surface tension to increase contact between a liquid and another material.
Defining the Phenomenon and Its Units
Surface tension is the energy per unit area that arises simply from the existence of a liquid surface. Equivalently, it carries the dimension of force per unit length, and the two descriptions are mathematically interchangeable. The quantity is conventionally denoted by the Greek letter γ, though σ or T also appear in the literature. When the energy-per-area perspective is emphasized, the broader label "surface energy" is preferred because it extends to solids as well. For liquids, "surface tension" remains the standard term, whereas solids more often invoke "surface stress." A classic illustration uses a U-shaped frame with a fourth, freely sliding side. The force required to hold that side stationary is directly proportional to its length, and the resulting ratio depends solely on the liquid's intrinsic properties—its composition and temperature—rather than on the particular geometry of the frame.
The Molecular Story Behind the Pull
At the molecular level, surface tension emerges from an asymmetry in the forces surrounding individual molecules. A molecule deep inside a liquid is encircled by neighbors on every side, so the cohesive attractions pulling it in all directions cancel and the net force is zero. Surface molecules, by contrast, lack neighbors on the air-facing side. This imbalance produces a net inward pull, creating internal pressure and driving the liquid surface to contract toward the smallest possible area. There is also a tension running parallel to the liquid-air interface that resists any external force applied along the surface. From an energy viewpoint, a molecule in contact with a neighbor occupies a lower energy state than one standing alone. Interior molecules enjoy the maximum number of neighbors, but boundary molecules are missing some, placing them at higher energy. The liquid minimizes its total energy by reducing the number of these higher-energy boundary molecules, which in turn minimizes surface area and yields a smooth surface shape.
Water, Droplets, and the Geometry of Tension
Water's surface tension stands out at 72.8 millinewtons per metre at 20 °C, a value made possible by the dense web of hydrogen bonds linking its molecules. This relatively high tension allows objects denser than water—razor blades, water-strider insects—to rest on the surface without sinking even slightly below it. The same cohesive imbalance that draws surface molecules inward also governs the shape of liquid droplets. Although easily deformed, drops of water tend to be pulled into a spherical form by the imbalance in cohesive forces of the surface layer. In the absence of other forces, drops of virtually all liquids would be approximately spherical, because a sphere minimizes the necessary wall tension of the surface layer in accordance with Laplace's law. The balance between a liquid's internal cohesion and its adhesion to a container wall determines the degree of wetting, the contact angle, and the meniscus shape. When adhesion energy exceeds half the cohesion energy, wetting is high and the meniscus curves concavely, as water does in a glass tube. When cohesion dominates, wetting is low and the meniscus is convex, the classic case being mercury in glass.
Taming Tension: Surfactants, Bubbles, and Everyday Utility
Because surface tension is directly tied to the forces between molecules at the boundary, it can be deliberately reduced by introducing surfactants. Detergents, for instance, lower the tension so that a liquid makes more contact with another material, a principle that underpins much of everyday cleaning. Conversely, surface tension also generates measurable pressure inside water bubbles, connecting it to the broader physics of curved liquid interfaces. The property is neither exotic nor rare; it is a classic, well-studied characteristic common to all liquids. Whether the goal is to minimize surface area, as in the natural formation of spherical droplets, or to increase contact between a liquid and a solid, as in wetting and adhesion, surface tension provides the unifying physical quantity. Its magnitude is intimately connected to the strength of intermolecular forces at the boundary, and its effects range from the microscopic hydrogen-bond network in water to the macroscopic behavior of industrial fluids. Understanding and manipulating this single property opens the door to a wide array of practical and scientific applications.
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