For the following two problems, use MATLAB.

Exercise 1.2.43. Given a function f(x) =x^33x+ 1, we know one root of f is located in (1,1). Make a function called x0=hybrid (n, eps) that first runs bisection method with the starting interval (1,1) for n iterations to get a rough approximation of the root.Then use the Newton's method to further get an accurate estimate where the error |f(x0)| < eps.For the Newton's method, choose initial guess as the ending point with positive function value from the bisection method. Your code should give wrong approximation for n= 0.