Use python please :

Use the bisection, Fixed$-$Point, Newton$$s$,$ and Secant methods to find solutions accurate to within $105$ for the following problems:

$($a$)$ x$24$x $+4$ ln x $=0$ for $1<=$ x $<=2$ and $2<=$ x $<=4$

$($b$)$ x $+12$ sin $\backslash$pi x $=0$ for $0<=$ x $<=0\mathrm{.}5$ and $0\mathrm{.}5<=$ x $<=1$

Write a code to solve the above problems using the specified methods. Provide a plot illustrating the convergence of the error versus the number of iterations. For the fixed$-$point, Newton$$s$,$ and Secant methods set x$0$ to be the minimum point for the specified range. In addition to the plot, show a table with four entries of the values of x$,$ f$($x$)$ and the error $$ f$($x$).$ You may treat x as $$x in these cases. Out of the four entries, provide the initial value, the final values and two intermediary values during the convergence of the algorithm.Dont