The relationship between entropy (S), Boltzmann's constant (k), and the number of microstates (W) in a system is described by the equation S k log W. This equation shows that entropy is directly proportional to the logarithm of the number of microstates, with Boltzmann's constant serving as a proportionality factor.
When acceleration is constant, the relationship between velocity, time, and displacement can be described by the equations of motion. The velocity of an object changes linearly with time when acceleration is constant. The displacement of the object is directly proportional to the square of the time elapsed.
The relationship between the adiabatic constant pressure, temperature, and volume of a system is described by the ideal gas law. When pressure is constant in an adiabatic process, the temperature and volume of the system are inversely proportional. This means that as the temperature of the system increases, the volume of the system will also increase, and vice versa.
The amount of gas and the temperature of the gas are kept constant in Boyle's Law. The relationship described by Boyle's Law holds true when pressure and volume change inversely while the other variables are held steady.
In quantum mechanics, the relationship between energy (e) and frequency () is described by the equation e . This equation shows that energy is directly proportional to frequency, where is the reduced Planck's constant. This means that as the frequency of a quantum system increases, its energy also increases proportionally.
The relationship between photon frequency and energy is direct and proportional. As the frequency of a photon increases, its energy also increases. This relationship is described by the equation E hf, where E is the energy of the photon, h is Planck's constant, and f is the frequency of the photon.
Boltzmanns constant
Direct Proportion
dependent
When acceleration is constant, the relationship between velocity, time, and displacement can be described by the equations of motion. The velocity of an object changes linearly with time when acceleration is constant. The displacement of the object is directly proportional to the square of the time elapsed.
Yes, the rate constant of a reaction is typically dependent on temperature. As temperature increases, the rate constant usually increases as well. This relationship is described by the Arrhenius equation, which shows how the rate constant changes with temperature.
Directly. (F = m a) If a (acceleration) is a constant then the relationship between farce and mass is constant.
When the ratio of two variables is constant, their relationship can be described as directly proportional. This means that as one variable increases or decreases, the other variable changes in a consistent manner, maintaining the same ratio. Mathematically, this can be expressed as ( y = kx ), where ( k ) is the constant of proportionality.
In a gas system, pressure and volume are inversely related. This means that as pressure increases, volume decreases, and vice versa. This relationship is described by Boyle's Law, which states that the product of pressure and volume is constant as long as the temperature remains constant.
The relationship between the adiabatic constant pressure, temperature, and volume of a system is described by the ideal gas law. When pressure is constant in an adiabatic process, the temperature and volume of the system are inversely proportional. This means that as the temperature of the system increases, the volume of the system will also increase, and vice versa.
c, but the word is DIRECTLY, not dirctly!
The relationship is a linear one. For example when driving at a constant speed, the relationship between distance driven and the time driven is linear with a constant ratio (of the constant speed).
The relationship between two quantities with a constant rate of change or ratio is described as a linear relationship. In this case, the quantities can be expressed in the form of an equation, typically (y = mx + b), where (m) represents the constant rate of change (slope) and (b) is the y-intercept. If the ratio of the two quantities is constant, they are also said to be directly proportional, meaning that as one quantity increases or decreases, the other does so in a consistent manner.