Surface tension is expressed in SI unit as
Surface tension is a fundamental property of liquids that describes the tendency of liquid surfaces to resist an external force and behave like a stretched elastic membrane. It arises from the cohesive forces between liquid molecules. Molecules at the surface experience a net inward force, causing the surface to contract to the smallest possible area.
Surface tension ($\gamma$) is quantitatively defined as the force ($F$) acting perpendicularly on the surface along an imaginary line, divided by the unit length ($L$) of that line.
Mathematically, it can be represented as:
$$ \gamma = \frac{F}{L} $$
Where:
To find the SI unit of surface tension, we look at the SI units of the quantities in the formula $\gamma = \frac{F}{L}$.
Substituting these SI units into the formula:
$$ \text{SI unit of } \gamma = \frac{\text{SI unit of } F}{\text{SI unit of } L} = \frac{\text{N}}{\text{m}} $$
Therefore, the SI unit for surface tension is Newtons per meter (N/m).
Let's analyze each option provided:
Based on the definition and the SI system of units, the correct SI unit for surface tension is Newtons per meter (N/m).
Which of the following statements is NOT correct about surface tension?
If a liquid droplet and a soap bubble are formed from the same liquid and have the same radius $R$, how does the excess pressure inside the soap bubble ($\Delta P_{bubble}$) compare to the excess pressure inside the liquid droplet ($\Delta P_{droplet}$)?
Mercury does NOT wet the glass. This is due to the property of the liquid known as
________ is a surface phenomenon.
A liquid drop is spherical in shape due to