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Please answer using MATHLAB. I need the code and the answer.

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Use MATLAB or Scilab to perform the following matrix operations 1) Find the determinant of ſi 7 -2 31 5 -1 9 13 2 51 31 4 6 1
2) Find the inverse (A-2) of ſi 7 -2 3] 5 -1 9 13 2 51 314 6 18 -4 2
3) Given the following set of linear equations X, + 2 x, – x3 + xy = 5 - X. - 2x2 – 3x3 + 2 x, = 7 2x + x, - xz - 5x, = -1 X,
• Solve using Gauss Jordan.
• Solve using Cramers Rule.
4) Verify that u1, u2 and u3 are an orthogonal set and then find the orthogonal projection of y into Span{u1, u2, u3 } 31 y=
5) Find the eigenvalues and the associated eigenvectors of A = ſi 7 -2 37 5 -1 9 13 2 51 31 4 6 18 -4 21 And diagonalize it u
6) Given the following set of linear equations x + 2x, - x3 + xy = 5 - x - 2x2 – 3x3 + 2x4 = 7 2x, + x, – x3 - 5x, = -1 x + x
0 0
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Answer #1

It. Matlab code • 4F1! 7-23; 5 -9.13; 2 51 314) 6 18 -427 d = det (A) you will get the result as = 2 9472 d. Matlab code for

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