non homogeneous system of linear equation Ax=B is consistent if
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Only if the ranking of the coefficients equals the ranking of the augmented matrix, a system of system of equations expressed in matrix form as AX = B is consistent.
The consistency of a homogenous system of linear equations is guaranteed in a matrix.
If the dimensions of the left and right sides of an equation are the same in a matrix , therefore the equation is proved to be dimension valid, according to the homogeneity principle. However, the homogeneity principle fails to provide information about a dimensionless constant of the matrix.
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