(2) Calculate by hand three iterations of the Golden-Section Search algorithm to approximate the maximum of f(x) = -0.1x² - ex. Use an initial bracket of XL = 0 and xu = 3. Show work, and for each iteration indicate the value of Xopt.
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- I have the answers but I want to know the steps with calculation to reach these answers. blank1 = 1.764 , blank2 = -2.18 , blank3= 43.307 , blank4 = 1.764Use bisection to determine the drag coefficient needed so that an 80-kg parachutist has a velocity of 36 m/s after 4 s of free fall. Note: The acceleration of gravity is 9.81 m/s2 . Start with initial guesses of xl = 0.1 and xu = 0.2 and iterate until the approximate relative error falls below 2%.Please help, this for Matlab the image is the first question with following 2 and 3 they go together. 2. Solving the question by using bisection.m with the stopping criterion at 1%. Report the root and # of iterations. 3. by using newton-Raphson matlab script with the stopping criterion at 0.1%. Report the root and # of iterations.
- The natural exponential function can be expressed by . Determine e2by calculating the sum of the series for:(a) n = 5, (b) n = 15, (c) n = 25For each part create a vector n in which the first element is 0, the incrementis 1, and the last term is 5, 15, or 25. Then use element-by-element calculations to create a vector in which the elements are . Finally, use the MATLAB built-in function sum to add the terms of the series. Compare thevalues obtained in parts (a), (b), and (c) with the value of e2calculated byMATLAB.This for Matlab Please modify the script bisect.m to report/create the iteration table.for 0 < x < 1 у (х) %3 Зех - 5 Use the Bisection Method to look for a root of the equation. Begin with values of x = 0.5 and = 0.6. Complete three iterations of the method by filling out the table below. Show your %3D calculations. Xc f(x,) f (x.) Iterations Xr 1 0.5 0.8