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Show that any homogeneous system of linear equations either has only the trivial solution or infinitely many solutions and so every homogeneous linear system


Show that any homogeneous system of linear equations either has only the trivial solution or infinitely many solutions and so every homogeneous linear system is consistent. b) Give example of a homogeneous linear system with only the trivial solution. c) Give example of a homogeneous linear system having infinitely many non-trivial solutions. d) By using the Cramer's rule, solve the following system: X X X + 2y + 3y + 3y - = Z 2 2 + 3z = + 5z =

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