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3 matrix

3 3 0

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Matrix Prob 1: Prob2: Find the row-reduced echelon matrices that are row-equivalent to the following matrices: a, b, c, d, e, Prob 3:  3  1 2 − 3     A = − 2, B =  2, C = 1   4 − 3 4 − 1 Let , Calculate a, (A+B)+C b, A+(B+C) c, 3A Prob 4: 2  1 − 1 3 2.1    1,  3    6 − 1.− 2   2,   1  1 2 2.2   1 3 1 3, 3 2 1  3 1.2   1  4, − 1 − 1   1 1 0 1  3    0 2.2   3   5,  2 1 .[1 3]   3 6, 7,  2 [1 3].4 1 Prob 5: Calculate the inverse of the following matrices: 1 3 A = 2 3 1 8 1, 1 2 A=  0  2, 1 − 3 A = 0  0  3, 1 −  0 − 3  A= 0 2   0   4, 2 − 1 A=  3  5,  − 2 A = −   − 2 6, Prob 6:  − 1 2 2  1   A= 3, B = 1 − 2, C =   − 1 − − 1  3  Verify that (AB)C=A(BC) (association) ... − 1 ? ?3 2.1    1,  ? ?3    6 − 1.− 2   2,   1  1 2 2.2   1 3? ?? 1 3, ? ?3 2 1  ? ?3 1.2   1  4, − 1 − 1   1 1 0 1  ? ?3    0 2.2   ? ?3? ??  ... .[1 3]   ? ?3? ?? 6, 7,  2 [1 3] .4 1 Prob 5: Calculate the inverse of the following matrices: 1 3? ?? A = 2 3? ?? 1 8 1, 1 2 A=  0  2, 1 − 3? ?? A = 0  0  3, 1 −  0 − 3? ??... A= 0 2   0   4, 2 − 1 A=  ? ?3  5,  − 2 A = −   − 2 6, Prob 6:  − 1 2 2  1   A= 3? ??, B = 1 − 2, C =   − 1 − − 1  ? ?3  Verify that (AB)C=A(BC) (association)

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