The rows of C are linear com… Show more If A, B and C are

Academic Help algerbra The rows of C are linear com… Show more If A, B and C are

algerbra

The rows of C are linear com… Show more If A, B and C are

The rows of C are linear com… Show more If A, B and C are matrices, and AB = C, answer the following questions: The rows of C are linear combinations of the rows of? The rank of C is not higher than the rank of? Since B^T*A^T = C^T, the rank of C is also not higher than the rank of? The latter is since the columns of C are linear combinations of? • Show less

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