Question
Applying the concept, indicate whether the multiplication of two matrices whose order is (3 x 3) is feasible or not. and (2 x 3), in addition, if feasible, indicate the dimensions of the result matrix.
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Answer to a math question Applying the concept, indicate whether the multiplication of two matrices whose order is (3 x 3) is feasible or not. and (2 x 3), in addition, if feasible, indicate the dimensions of the result matrix.
Frederik
4.696 Answers
To multiply two matrices, the number of columns in the first matrix must be equal to the number of rows in the second matrix.
Given matrices:
Matrix A has dimensions 3 x 3 (3 rows, 3 columns)
Matrix B has dimensions 2 x 3 (2 rows, 3 columns)
Since the number of columns in matrix A (3) is not equal to the number of rows in matrix B (2), it is not feasible to multiply these two matrices.
Therefore, the multiplication of matrices A (3 x 3) and B (2 x 3) is not feasible.
\boxed{Answer}
Given matrices:
Matrix A has dimensions 3 x 3 (3 rows, 3 columns)
Matrix B has dimensions 2 x 3 (2 rows, 3 columns)
Since the number of columns in matrix A (3) is not equal to the number of rows in matrix B (2), it is not feasible to multiply these two matrices.
Therefore, the multiplication of matrices A (3 x 3) and B (2 x 3) is not feasible.
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