.Calculating the results with the appropriate method: numerical method 2. Calculating the results with the appropriate method:1).(a)From the function f(x)= x-A, try to formulate an iteration algorithm to find thesquare root of a positive constant A.(b) Starting with po=2 and using the formula you derived to find /10 with at least fivedecimal figures of accuracy. (list results in a table)

Answered: Image /qna-images/answer/aa51cde8-c8a0-4526-a5d3-c4ae3e303167.jpg

Answered: 2. Calculating the results with the…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 64E

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Similar questions

Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. 1. x3-2x2-5=0, when x = [1, 4]
Solve the approximate root of f(x) = x^5 - 3 using at least 5 iterations on Bisection Method with range from a = 0 and b = 10.
Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. (x-2)2-ln x =0, when x = [1,2]
Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. sin x - e-x=0, when x = [0,1]
Determine the real root of f (x) = f (x) = 2x3-11.7x2 + 17.7x - 5a) Fixed-point iteration method (three iterations, x0 = 3). Note: Makecertain that you develop a solution that converges on the root.b) Newton-Raphson method (three iterations, x0 = 3).c) Secant method (three iterations, x-1 = 3, x0 = 4).
Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. x3-2x2-5=0, when x = [1, 4] sin x - e-x=0, when x = [0,1] (x-2)2-ln x =0, when x = [1,2]
Implement the Gauss-Jacobi Method. Iterate until the Relative True Error is less than 0.00001. Start at x=1 for all values of x. Determine: 1. What is the value of x6 at the 6th iteration? 2. What is the value of x7 at the 5th iteration? 3. What is the value of x3 at the 11th iteration? 4. What is the value of x4 at the 9th iteration?
Use (a) Fixed Point Iteration method (b) Newton-Rhapson method and (c) Secant Method to find the solution to the following within error of 10-6. Show your manual solution for first three iterations, then prepare an Excel file for the finding the root until the error is within 10-6 showing also the graph of the function. sin x - e-x=0, when x = [0,1]
Solve the question by Euler's method and Heun's method without iteration.
Shot that f(x) = x^2+ x - 3 has a solution in the interval [0,2]. Determine the number of iterations necessary to solve f(x) = 0 with the accuracy 10^-3 using a = 0 and b = 2.
Find the optimum of f(x) = 2.2x – 1.7x2 + x3 – 0.25x4 Perform: (Round-off all computed values to 4 decimal places.)a) (2 iterations) Golden-Section Search using XL = –2.4 and XU = 4.5 For each iteration, show the following: d, X1, X2, decision rule, ea, and the next XL andXU Are you approaching a local or global optimum? ____________ Are you approaching a minimum or maximum optimum? __________
Solve for the root of f(x)= X^3 - X - 1 Using Incremental search Method. Use X(i) = 1 and X(i+1) = 2. Stop iteration when F(xi) F(i+1) = 0.00000094, 8 decimal places.

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