Recall that any system of linear equation has three options for it’s number of solutions. It can have one solution (a unique solution), no solutions, or infinitely many solutions. Consider the following statement:
The statement if A is an n x n invertible matrix, then the equation Ax=b has a unique solution for any n x 1 column matrix b
Please discuss if you think this statement is true or not true, and most importantly, WHY you believe that. Dont copy others response
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