Using Python 3 leverage the bisection method in the following way:

Bisection method 5 points Implement the bisection method on the provided function f. Stop if your last two a values differ by less than 103 Print your x values as you go along INPUT .f, a function for which you should find a root . xe and x1, two starting values OUTPUT . zero, your approximation to the zero of the function .A plot of f with your zero marked (already produced by the provided plotting code) Problem set-up code (click to vieny) This is the code that is used to set up the problem and produce test data for your submission. It is reproduced here for your information, or if you would like to run your submission outside of. You should not copy/paste this code into the code box below. This code is run automatically 'behind the scenes' before your submitted code import numpy as np import numpy. linalg as la def f(x): return 1p.exp(x"np. sin(x))-0.5 x8-0.5 x12.0 Starter code (eick to view) while. zero . # plotting code below, no need to modify import matplotlib.pyplot as pt import numpy as np plot_x - np.linspace (, 3) pt.plot (plot x, f(plot_x)) pt.plot (zero, f(zero), "or")