Write a Matlab code which is able to implement bisection, fixed point iterations, method for any given problem. Test your code for the problem below for given

stopped criteria.

"Submit a file which includes both your code and a report prepared based on outputs of your codes and your comments."

$f(x)=x^3+4x^2-10=0,$ find the real root of $f(x)$ using xin$[1,2]$; initial guess $x_0=1\mathrm{.}5$

$(50)$ a$)$ the bisection,

$(50)$ b$)$fixed point iteration methods,

Compare the results in terms of both method and stopping criteria $($as error value$)$

Continue the iterations until different the error values as $E=1^{**}{10}^{-1},E=1^{**}{10}^{-5},$ respectively. Also take consider six significant figures.f$($x$)=$x$3+4$x$2-10=0,$ find the real root of f$($x$)$ using x $[1,2]$ ; initial guess x$0=1\mathrm{.}5$

$(50)$ a$)$ the bisection,

$(50)$ b$)$fixed point iteration methods,

Compare the results in terms of both method and stopping criteria $($as error value$)$

Continue the iterations until different the error values as E$=1*10-1,$ E$=1*10-5,$ respectively. Also take consider six significant figures.