Question: Let A be an m x n matrix. Suppose that is a (m + k) x n matrix whose first m rows are the same
Let A be an m x n matrix. Suppose that
is a (m + k) x n matrix whose first m rows are the same as A. Prove that kerC ker A. Thus, appending more rows cannot increase the size of a matrix's kernel. Give an example where kerC ker A
-(2)
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