Please write a "MATLAB" code for the following question. thank you. Please provide your answer as text and not a photo, so that it is easier for us to work and develop on it.

Problem 3 : Fixed-point Iterations The purpose of this exercise is to apply fixed-point iterations to solve the root-finding problem f(x)=e+x7=0 There is a root of f in (0.2), which you will attempt to approximate with fixed-point iterations. There are two ways to turn this problem to a fxed-point problem (x)=x, by defining either the function 1(x)=7et or 2(x)=ln(7x). Write a function with three inputs argument, an anonymous function , the starting point x0 and the number of iterations is N. function [r]= fixed point(phi, 0,N) In your prob30.1 - generate twenty (20) terms of each of the two sequences ai=1(ak1), and bk=1(bi1). where a0=b0=1. - plot each sequence in its own figure. - Provide the graph of 1(x)=7ex or 2(x)=ln(7x) in a new figure. - add a comment on the convergence of the sequences obtained, and explain how the theory supports your results