Solve the following system of equations, using Cramer's rule. First write the equations in matrices form, then use Gauss elimination to find the determinant of coefficients matrix. 7x1 + 7x2 + 5x3 = 23 2x1 – 6x2 + 10r3 = 14 X1 + x2 + 2r3 = -9 To find unique solution, the rank of matrix A will be

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8
Solve the following system
of equations, using
Cramer's rule. First write
the equations in matrices
form, then use Gauss
elimination to find the
determinant of
coefficients matrix.
7a1 + 7а2 + 523 — 23
%3D
2л1 -622 + 102з — 14
a1 + x2 + 2x3 = -9
|3D
To find unique solution,
the rank of matrix A will be
Answer:
Transcribed Image Text:Solve the following system of equations, using Cramer's rule. First write the equations in matrices form, then use Gauss elimination to find the determinant of coefficients matrix. 7a1 + 7а2 + 523 — 23 %3D 2л1 -622 + 102з — 14 a1 + x2 + 2x3 = -9 |3D To find unique solution, the rank of matrix A will be Answer:
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