The radius of a capillary is directly proportional to the surface tension. This means that as the radius of the capillary decreases, the surface tension increases, and vice versa. This is because a smaller radius creates a greater curvature of the liquid, which requires a higher amount of energy to overcome the cohesive forces of the molecules on the surface.
The relationship between capillary radius and surface tension is known as the Laplace equation. It states that surface tension is inversely proportional to the radius of the capillary. In other words, as the radius decreases, the surface tension increases.
Surface tension changes inversely with different capillary radii. This means that as the radius of the capillary decreases, the surface tension increases, and vice versa. This is because a smaller radius creates a greater curvature of the liquid, which requires a higher amount of energy to overcome the cohesive forces of the molecules on the surface.
Yes, the surface tension of a liquid changes with the radius of the capillary. As the radius decreases, the surface tension increases, and vice versa. This is due to the Laplace equation, which states that surface tension is inversely proportional to the radius of the capillary.
The radius of a capillary directly affects the strength of surface tension. As the radius decreases, the surface tension increases, and vice versa. This is because a smaller radius creates a greater curvature of the liquid, requiring a higher amount of energy to overcome the cohesive forces of the molecules on the surface. As a result, the surface tension becomes stronger with a smaller capillary radius.