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Solve using Gauss Jordan 3) Given the following set of linear equations x, +2x2-x3 +x4=5 -xi-2x2-3x3...
USING MATLAB/SCILAB: Given the following set of linear equations, solve using LU DECOMPOSITION x1 + 2x2 - x3 + x4 = 5 -x1 - 2x2 - 3x3 + 2x4 = 7 2x1 + x2 - x3 - 5x4 = -1 x1 + x2 + x3 + x4 = 10 Please show me pictures of the matlab/scilab compiler or copy-paste code and output
Solve the given system of equations using either Gaussian or Gauss-Jordan elimination x1 + 2x2-3x3 = 19 2x1 -X2+ X3 - 4X1- x2 + x3= 8
Solve the system of linear equations using the Gauss-Jordan elimination method. 3x1 2x2X316 x1 + 2x2 + 2x3 = 12 (X1, X2, X3) =
Solve the given system of linear equations by Gauss-Jordan elimination: -X1 + x2 + x3 = 5 5x + 3x, – x3 = 3 2x + 4x2 + x3 = 11 [6 marks]
4. Solve the following system of linear equations using Gauss-Jordan elimination: X1 + 32 - 2x3 + 24 + 3x5 = 1 2x 1 - X2 + 2x3 + 2x4 + 6x5 = 2 3x1 + 2x2 - 4x3 - 3.24 - 9.25 = 3
Solve the following system of equations using a) Gauss elimination method (upper triangle matrix) and report values of x1, X2, X3 and 2. X4: b) Gauss-Jordan elimination method (diagonal matrix) and report values of x1, X2, X3 and Xa: 4x1-2x2-3x3 +6x4 = 12 -6x1+7x2+6.5x3 -6x4 -6.5 X1+ 7.5x2 +6.25x3 + 5.5x4 16 -12x1 +22x2 +15.5x3-X4 17
Q.2) Solve the following set of linear equation by Gauss-Siedel Iteration method with initial guesses of(X10-X20 = X30-1). Compute only for three iterations. 2X1-3X2 + X3=1 xi 2x2+3x3 10 4x1+ X2 2x3 12 Q.2) Solve the following set of linear equation by Gauss-Siedel Iteration method with initial guesses of(X10-X20 = X30-1). Compute only for three iterations. 2X1-3X2 + X3=1 xi 2x2+3x3 10 4x1+ X2 2x3 12
Solve using MATLAB solve for xi and x2 in the following set of equations -x, + 2x2 = e-x2 solve for xi and x2 in the following set of equations -x, + 2x2 = e-x2
matlab 1. Given the system of equations 9 + x2 +x3 +x4 = 75 xi +8x2 x3x54 X1+X1 +7X3 + X4 = 43 xi+x2 +x6x434 Write a code to find the solution of linear equations using a) Gauss elimination method b) Gauss-Seidel iterative method c) Jacobi's iterative method d) Compare the number of iterations required for b) and c) to the exact solution Assume an initial guess of the solution as (X1, X2, X3, X4) = (0,0,0,0).
Solving Systems of Linear Equations Using Linear Transformations In problems 1-5 find a basis for the solution set of the homogeneous linear systems. 2. X1 + x2 + x3 = 0 X1 – X2 – X3 = 0 3. x1 + 3x2 + x3 + x4 = 0 2xı – 2x2 + x3 + 2x4 = 0 x1 – 5x2 + x4 = 0 X1 + 2x2 – 2x3 + x4 = 0 X1 – 2x2 + 2x3 + x4...