On Canvas, you will find a Matlab function file process. $p$ that takes as input the variable $x$ and returns as output

the result of a complicated process $g(x).$ Copy the file into your working directory and use it as any other Matlab $.$m

file. The only difference between a $.$p and a $.$m file is that the source code of the $.$p file is not visible.

Find all roots of $g(x)$ in the interval $-10x10$ to a tolerance in function of at least ${10}^{-10}$ using mysecant from

problem $3.$ Recall that any $.$m or $.$p function file can be passed as an argument into another function by prefacing the

function name by a @$,$ e$.$g$.,$ @ process.

Store all found unique roots in a column vector root, the corresponding tolerances in function in a column vector

tf$,$ and the corresponding estimated relative errors in a column vector ere. The length of these vectors must be the

number of unique roots you found.

Printout the values of all roots stored in root, their tolerances in function stored in $tf$ and estimated relative errors

ere as well as the number of iterations needed to find each root $($not stored$).$ Confirm that these values reported by

MatlabGrader are the same as the ones you find in your own Matlab.