b$.$ Modify the code so that it yields values not exceeding $50000.$

$8.$ Using the Simpsons' rule, one can estimate the definite integral using $10$ step sizes as follows;

${\displaystyle \underset{1}{\overset{2}{}}}\frac{1}{x}dx$~~$\frac{1}{30}[1+\frac{4}{1\mathrm{.}1}+\frac{2}{1\mathrm{.}2}+\frac{4}{1\mathrm{.}3}+\frac{2}{1\mathrm{.}4}+\frac{4}{1\mathrm{.}5}+\frac{2}{1\mathrm{.}6}+\frac{4}{1\mathrm{.}7}+\frac{2}{1\mathrm{.}8}+\frac{4}{1\mathrm{.}9}+\frac{1}{2}]$

Write a MATLAB code that would use the approximation to estimate the integral.