Remember that as the diameter of a spherical cell increases, the surface area increases as the square of the diameter, and the volume increases as the cube of the diameter, so volume increases much faster than surface area. The same principle applies for other shapes than spherical cells, but the math is more complicated.
The surface area of a cube is directly related to the length of its sides. Specifically, the surface area ( A ) can be calculated using the formula ( A = 6s^2 ), where ( s ) is the length of a side. This means that if the side length increases, the surface area increases with the square of that length, demonstrating a quadratic relationship. Conversely, if the side length decreases, the surface area decreases in a similar manner.
decreases i believe(:
The relationship between resistivity and circumference is inverse.The resistance of a substance decreases as the surface area of that substance increases. The greater circumference presents a greater conduction surface.AnswerThe original answer describes resistance, NOT resistivity. Additionally, it is incorrect because resistance is inversely-proportional to cross-sectional area NOT circumference!There is NO relationship between resistivity and the circumference of a material. Resisitivity is a constant at any given temperature and is completely unaffected by the dimensions of a material.
As size increases, the s/v ratio decreases-- the s/v ratio of a cubic cell 1mm on a side is 6, but the s/v ratio of a cubic cell 3mm on a side is only 2.
The relationship between particle size and surface area in soil is inversely proportional; smaller particles have a larger surface area per unit weight compared to larger particles. This increased surface area enhances the soil's ability to retain water and nutrients, making fine particles, like clay, more reactive and capable of holding more nutrients than coarser particles, such as sand. Consequently, as particle size decreases, the surface area per unit weight increases, affecting soil properties such as fertility and drainage.
Pressure is inversely proportional to surface area. This means that as surface area decreases, pressure increases and vice versa, given a constant force. This relationship is described by the equation: Pressure = Force / Area.
increase as well, but at a slower rate than the volume. This is due to the relationship between surface area and volume in a cell. As the cell grows, its surface area to volume ratio decreases, causing it to become less efficient at exchanging nutrients and wastes with its environment.
As the depth increases, the density increases also.
The surface area of a cube is directly related to the length of its sides. Specifically, the surface area ( A ) can be calculated using the formula ( A = 6s^2 ), where ( s ) is the length of a side. This means that if the side length increases, the surface area increases with the square of that length, demonstrating a quadratic relationship. Conversely, if the side length decreases, the surface area decreases in a similar manner.
as surface temperature increases, luminosity increases
The increase in surface area of reactants increases the contact between reacting molecules, atoms or ions so the rate of reaction becomes increased.
The friction graph shows that as surface roughness increases, the force required to overcome friction also increases. This indicates that there is a positive relationship between surface roughness and the force needed to overcome friction.
Surface tension decreases with an increase in temperature. This is because as temperature increases, the kinetic energy of the water molecules also increases, which weakens the intermolecular forces responsible for surface tension.
As depth increases, current speed typically decreases due to friction with the riverbed. This is known as the velocity gradient, where the flow is faster at the surface and slower towards the bottom. It's important to consider this relationship when studying river dynamics or designing structures in rivers.
It decreases
decreases i believe(:
Porosity of surface soil typically decreases as particle size increases so permeability also decreases.