URGENT!!! FIG. $9\mathrm{.}4.$ Normalized ice crystal growth rate as a function of temperature. $($Adapted from Byers, $1965.)$

$\frac{dm}{dt}=\frac{4C(S_i-1)}{[(\frac{L_s}{R_{v}T}-1)\frac{L_s}{KT}+\frac{R_{v}T}{e_i(T)D}]}$The above figure shows the Normalized ice crystal growth rate as a function of temperature for two different pressures, indicating that it reaches a maximum around $-15.$ Using the above formula, draw a graph representing the Normalized ice crystal growth rate as a function of temperature for $70$ kPa and $100$ kPa, and explain the solving process in detail provide programming code

In the above formula, C has different values depending on the shape of the ice crystal, and Si represents the saturation ratio of ice under saturated conditions for water and is a function of temperature. K is the Thermal conductivity of air, which is a function of temperature, and D is the Diffusion coefficient of water vapor, which is a function of temperature and pressure.