[4] Problem 4. Consider the following system [28' 12 3 x] after one iteration of Gauss-Seidel...
Problem 2 (50 points): Estimate x1 and x2 from the following system of equations using 4 iterations of the Gauss-Seidel method with α,-1 and an initial guess of x,-1 and X2-1. x2-3x, +1.9 0 x,+x-3.0 = 0 Problem 2 (50 points): Estimate x1 and x2 from the following system of equations using 4 iterations of the Gauss-Seidel method with α,-1 and an initial guess of x,-1 and X2-1. x2-3x, +1.9 0 x,+x-3.0 = 0
Chapter 04.08:Problem #1 Solve the following system of equations using the Gauss-Seidel method. 1 12х, + 7х, + 3x, %317 Зх, + 6х, + 2х, %3D9 2x, + 7x, -11х, %3D 49 Conduct 3 iterations. Calculate the maximum absolute relative approximate error at x x[ 3 s] as your initial guess the end of each iteration. Choose Chapter 04.08:Problem #1 Solve the following system of equations using the Gauss-Seidel method. 1 12х, + 7х, + 3x, %317 Зх, + 6х,...
Using the Gauss-Seidel Method to solve the equations in the same order listed below with an initial guess of x1 = X2 = X3 = 1, what is the estimated value of x2 after 1 iteration? -8x1 + x2 - 2x3 = -20 2x1 - 6x2 - x3 = -38 -3x1 - x2 + 7x3 = -34 0 6.50 O 6.96 0 100 0 2.38
Chapter 04.08:Problem #1 1. Solve the following system of equations using the Gauss-Seidel method. 12x, + 7х, + 3x, %3D17 Зх, + 6х, +2х, 3D9 2x1+7x2-11x,49 = Conduct 3 iterations. Calculate the maximum absolute relative approximate error at the end of each iteration. Choose [x, x,J= [1 3 5 as your initial guess. x, Chapter 04.08:Problem #1 1. Solve the following system of equations using the Gauss-Seidel method. 12x, + 7х, + 3x, %3D17 Зх, + 6х, +2х, 3D9 2x1+7x2-11x,49...
Solve the following system of equations using Gauss-Seidel method. 3x1 +6x2 +2x3 = 9 12% + 7x2 +3x,-17 2x, +7x2 -11x, 49 Conduct 3 iterations. Calculate the maximum absolute relative approximate error at the end of each iteration, and Choose [x, ]-l 3 5las your initial guess.
Question 11 In Exercises 9-12, show that the Gauss-Seidel method diverges for the given system using the initial approximation (x1, x2,...,x) = (0,0,...,0). 9. x– 2x2 = -1 2xy + x2 = 3 11. 2x, – 3x2 = -7 x1 + 3x2 – 10x3 = 9 3x + x3 = 13 10. - x + 4x, = 1 3xı – 2x2 = 2 12. x, + 3x, – x3 = 5 3x1 - x2 = 5 x2 + 2x3 =...
helpp I'm this exam 2) Use the Gauss-Seidel method to solve the following system until the percentage relative error is below 0.5% -2x1 + 2x2 – X3 = 25 - 3x1 - 6x2 + 2x3 = -40.5 X1 + x2 + 5x3 = -25.5 a) Record the table-style values. (Iteration, X1, X2, X3, Error X1, Error X2, Error X3). х iteration error X1 x2 x3
Gauss-Seidel method is used for solving simultaneous equations in load flow studies. Determine Vi and V2 by solving the following two equations. Use Gauss-Seidel method and stop after the Sth iteration if you think the solution is leading to convergence. Take the initial values as Vi- V2-0. 3V1-2V,-1.5 Gauss-Seidel method is used for solving simultaneous equations in load flow studies. Determine Vi and V2 by solving the following two equations. Use Gauss-Seidel method and stop after the Sth iteration if...
Alpha=9 beta=3 yazarsin 4. Consider the following system. 2.0 1 -12 + 0.83 2x1 - 2x2 - 13 xi - 12 +2.13 -1 B -2 a) ( 18p.) Find z(2) using the Gauss-Seidel iterative method with x = 0, z = 0 and 2 = 0. b) (17p.) Does the Gauss-Seidel iterative method converge for this problem?
Please answer this MATLAB questions when able. Thanks. 4. Laboratory Problem Description In this laboratory you are required to Find the solution of the following systems of linear equation: 1) xl + x2 + x3 3 4x1 - x2 x3-2 x1 2x2 x3-2 2) 2 -1 3 A 1 3 -2. B-2 Given the following system 4x1+3x2+7x3- 3 3x1+2x2+1x3 1 2x1+3x2+4x3- 2 Using MATLAB commands solve the following system using Gaussian elimination with partial pivoting. Find P, L, and U...