using octave and numerical analysis program the schroder root finding method. It should simply be named shroder.m$,$then find all the roots of x$^5-5$x$^4+10$x$^3-10$x$^2+5$x $-1=0$ Start at x$=2$and m$=5$ and Repeat with your poly$\_$newton$\_$all$($see problem $5)$and compare and contrast.

What are the orders of each root?

$5.$program the newton method that finds all the roots of a polynomial that we talked about in class. Find all the roots of the following polynomial to an accuracy of ${10}^{-4}.$

$x^5-x^4-x^3+x^2-2x+2=0$

Turn in your poly$\_$newton$\_$all with this assignment.