I need this in a matlab script file, like an m file. This would help me to understand it a lot. We know a thermometer tells us the ambient temperature. However, we also know that depending

on other conditions, like humidity or wind velocity, the "feels like" temperature will be different.

The wind chill temperature, $T_{WC}($in $F),$ is the temperature you feel on your exposed skin when it is

cold.

The equation for wind chill apparent temperature when is given by:

$T_{wc}=35\mathrm{.}74+0\mathrm{.}6215*T-35\mathrm{.}75*v^{0\mathrm{.}16}+0\mathrm{.}4275*T*v^{0\mathrm{.}16}$

Where $T_{wc}$ is the wind chill apparent temperature, $T$ is the ambient temperature in $F,$ and $v$ is the

wind speed in miles$/$hour$.$

The equation for the heat index is determined as follows when $T80F$ :

$T_{HI}=c_1+c_2*T+c_3*R+c_4*T*R+c_5*T^2+c_6*R^2+c_7*T^2*R+c_8*T*R^2+c_9*T^2*R^2$

Where $T_{HI}$ is Heat Index apparent temperature, $T$ is ambient temperature $(F),R$ is Relative Humidity

$(\%),c_1=-42\mathrm{.}379,c_2=2\mathrm{.}049015,c_3=10\mathrm{.}1433,c_4=-0\mathrm{.}224755,c_5=-0\mathrm{.}00683783,c_6=-0\mathrm{.}0548172,$

$c_7=0\mathrm{.}00122874,c_8=0\mathrm{.}00085282,$ and $c_9=-0\mathrm{.}00000199.$ The function output should be rounded to

the nearest tenth degree.

If the temperature is between $51$ and $79\mathrm{.}99,$ the apparent temperature is the ambient temperature.

Write an m $-$file function with two inputs and one output for the "feels like temperature". The

function should be named "feels$\_$like.m$".$ The first input to the function needs to be

temperature $($in $F)$ and the second needs to be wind speed $($in mph$)$ if the temperature is less than

$51F$ or humidity $($in $\%)$ if the temperature is greater than $80F.$ The m $-$file should then calculate and

output the apparent temperature. Example output is shown in Figure $1$ to test your function.

$>T=feel{s}_l$ike $(25,10)\%25F$ and $10mph$ wind speed

$T=$

$15\mathrm{.}10$

$T=feel{s}_l$ike $(75,10)\%75F$ and $10is$ not used

$T=$

$75\mathrm{.}00$

$T=feel{s}_l$ike $(95,10)\%95F$ and $10\%$ humidity

$T=$

$90\mathrm{.}20$

Figure $1$: Wind Chill Script Input and Output Format