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Theory behind Hutton’s equation?

Theory behind Hutton’s equation for the mean squared rate of change of velocity:
The mean squared rate of change of velocity $U_c$ for a dilute fluid is given by the equation:
$$U_c= \int u^2 du$$
Hutton’s equation for this is given by
$$U_c=2k_BT\frac{0.228(T_m+T_i)}{T_m}$$
where the variables are the temperature of the liquid, the temperature of the gas, the mass flux of the liquid, the molecular weight of the liquid and the amount of free energy per mole of the ideal gas.
I wonder about this equation and how this is derived. I also wonder about why this equation works for a dilute fluid?

A:

The theory behind Hutton’s equation is simply that the isothermal surface of the molecules of a liquid is a sphere and that the equation of state of the ideal gas is
$$ \begin{align} \varnothing &= \frac 3 {2n} k_B T,\\
c_v &= k_B T \end{align}
$$
Putting in the values, we find
$$ \frac 43 n k_B T = \varnothing = \left(\frac {\partial \varnothing}{\partial n}\right)_\text{S} $$
and hence
$$ n = \frac 3 {4k_B T} $$
which is the surface number density of the molecules (close to the number density of the molecules in a hypothetical state of zero pressure, which is uniform and infinitely dilute).

True
Is (-7)/56 – (-47)/8 a composite number?
True
Suppose 0 = -5*

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