1. In some cases, a matrix may be row reduced to more than one matrix in reduced row echelon form, using different sequences of row operations
2. The row echelon form of a matrix is unique
3. The positions of the leading 1's in the row echelon form of the matrix depend on whether row interchanges are used during Gausian elimination
4. Whenever a system has free variables , the solution set contains many solutionsIndicate whether each statement is true or false justify by giving a logical argument or counterexample......?
1. there is only one unique RE form of a given matrix
2. other than upper VS lower E. form I believe u are right
3. TRUE
4. trueIndicate whether each statement is true or false justify by giving a logical argument or counterexample......?
I don't know. BLAGH!
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