This must be done in matlab only. Develop a live script to calculate the surface area of a rectangular box for various values of the box's length $(I),$ width $(w),$ and height $(h).$ Calculate the surface area when $($a$)I=5,w=7,$ and $h=9,($b$)I=2\mathrm{.}5,w=6\mathrm{.}7,$ and $h=3\mathrm{.}3,($c$)I=112,w=345,$ and $h=267,($d$)I=0\mathrm{.}52,w=0\mathrm{.}83,$ and $h=0\mathrm{.}06.$ Save the live script as an $.$mlx file.

Develop a live script to calculate:

$N=\frac{(5x-2)ln\sqrt[\phantom{2}]{x}}{(x^2-1)(sinx)}$

Calculate $N$ when $($a$)x=2\mathrm{.}4,($b$)x=12\mathrm{.}1,($c$)x=0\mathrm{.}07,$ and $($d$)x=1.$ Save the live script as an $.$mlx file.

$3.$ Create a row vector named vector$3$ of values from $16$ to $109$ with $10$ evenly spaced elements. Save your work by printing the MATLAB Command Window to a PDF file.

$4.$ Create an evenly spaced column vector of values from $2\mathrm{.}2$ to $5\mathrm{.}3$ in increments of $0\mathrm{.}1.$ Save your work by printing the MATLAB Command Window to a PDF file.

$5.$ Calculate the surface area and volume of a cube for the side $($s$)$ values provided below using a column vector of your creation. The output table should display $s$ in the first column, the surface area in the second column, and the volume in the third column. Save your work by printing the MATLAB Command Window to a PDF file.

$s=(6,2\mathrm{.}3,35,92\mathrm{.}7,0\mathrm{.}5,50,100,0\mathrm{.}043,492,16\mathrm{.}3)$

Calculate:

$z=tan$

for values of $$ that start at $0$ and go to $2$ in increments of $\frac{}{32}.$ The output table should display $$ in the first column and $z$ in the second column. Save your work by printing the MATLAB Command Window to a PDF file.