Create scripts in Matlab with algorithms that solve a nonlinear equation with one unknown using the following methods:

$1.$ Secant method

The scripts should print the solution, i$.$e$.$ the zero$-$point x$0,$ f$($x$0)$ and the required number of iterations until convergence to the given tolerance with a corresponding message.

If convergence is not achieved within the given maximum number of iterations, it is necessary to print the last value of the solution x$0$ and f$($x$0),$ along with a corresponding message.

Test each method on a given function with given initial parameters. The fixed point method needs to be run on both sides of the given interval.

Function: f$($x$)=2*$x$4-15*$x$2+5*$x $+5$ Interval: $[0,2]$

Tolerance: $10-12$ Maximum number of iterations: $100$

It is necessary to submit as a solution:

a$)$ Printing of Matlab program code from scripts, be sure to comment the code and what is done in which part of the code

b$)$ Program code in matlab

b$)$ Printout of results and tabular comparison of default methods and launch variants $--->$ it is mandatory to make a table

$7)$ Conclusion $--->$ briefly describe what happens in each step