Consider the pseudocode for a generic iterative calculation given below:

$1$ter $-1$

sol $=0$

$es-100$

$$

solold $=$ sol

$ea=$approx. emror

sol $-...$

fter $-1$ ter $+1$

$If$ sol $+0ea-abs(\frac{\text{s}\text{o}\text{l}-\text{s}\text{o}\text{l}\text{o}\text{l}\text{d}}{s}ol)*100$

$IfeaesOR$ Iter ~~ maxit EXIT

ENO $DO$

Iterteth $-$ sol

$es=$ specilied error

sol $-$ current value

solold $=$ perevious value

Write Matlab code to determine a positive root of the following polynomial using the Falseposition method. Consider $xl=0$ and $xu=1.$ The code should be repeated until it has performed maximum $10$ iterations or $a1\%.[10$ points$]$

$x_r=x_u-\frac{f(x_u)(x_l-x_u)}{f(x_l)-f(x_u)}$