Matrix A and vector b are defined by I I 1 +0.1 +0.2 A = 5...

 

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Matrix A and vector b are defined by I I 1 +0.1 +0.2 A = 5 200 I 200 I 200 I 200 I 200 I 200 2 (a) (b) +0.7 +1.3 +1.1 +0.5 +0.1 200 I 200 I 200 I 200 I 200 I 200 +0.8 +1.4 +1.1 +0.6 +0.9 200 I 200 I 200 I 200 1 200 200 +0.3 +0.9 +1.5 +1.1 +0.7 +0.8 I 200 I 200 I 200 I 200 I 200 1 200 +0.4 +1.0 +1.6 +1.1 +1.1 +0.7 200 I 200 200 1 200 1 200 I 200 +0.5 +1.1 +1.7 +1.1 +1.1 +0.6 200 I 200 I 200 200 I 200 I 200 +0.6 +1.2 +1.8. 1.1 +1.1 +0.5 + 500000 050000 0 05 0 00 000 500 000 050 000 005 Solve the linear system of equations Ax=b using MATLAB. Find A and verify that A¹A=I, where I is the 6x6 identity matrix. Compute x=A¹¹b using MATLAB and check the result with that of (a). Matrix A and vector b are defined by I I 1 +0.1 +0.2 A = 5 200 I 200 I 200 I 200 I 200 I 200 2 (a) (b) +0.7 +1.3 +1.1 +0.5 +0.1 200 I 200 I 200 I 200 I 200 I 200 +0.8 +1.4 +1.1 +0.6 +0.9 200 I 200 I 200 I 200 1 200 200 +0.3 +0.9 +1.5 +1.1 +0.7 +0.8 I 200 I 200 I 200 I 200 I 200 1 200 +0.4 +1.0 +1.6 +1.1 +1.1 +0.7 200 I 200 200 1 200 1 200 I 200 +0.5 +1.1 +1.7 +1.1 +1.1 +0.6 200 I 200 I 200 200 I 200 I 200 +0.6 +1.2 +1.8. 1.1 +1.1 +0.5 + 500000 050000 0 05 0 00 000 500 000 050 000 005 Solve the linear system of equations Ax=b using MATLAB. Find A and verify that A¹A=I, where I is the 6x6 identity matrix. Compute x=A¹¹b using MATLAB and check the result with that of (a).

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Solve the linear system of equations Ax b using MATLAB A 10234 00500 00000 00000 00000 00500 00050 0... View the full answer