Develop a Matlab function that finds a root of a function $g(x)$ starting from the given initial estimates $x^{(-1)}$ and $x^{(0)}$

with a tolerance in function of at least $lo{n}_{OK}$ using the secant method. Name the function mysecant using as input

the anonymous function $g,$ the initial estimates $x00$ and $x0,$ the maximum number of iterations to perform $N,$ and

the required tolerance in function epsok. As output, the function shall return four scalar variables: the numerical

solution $x,$ its tolerance in function tolFunc, its estimated relative error ere, and the number of iterations performed

$n.$ If the requested tolerance in function cannot be reached within $N$ iterations, the function shall execute Matlab's

error $("..")$ function with an appropriate error message. Other than this potential error message, do not print

out any results to screen or do any plotting within the function. You must minimize the number of function calls

$g(x)$ required per iteration, by storing function call results in temporary storage variables. You may use only $1$

function call to $g$ to update the solution per iteration.