Using the inverses of the previous problem, find the solution of Ax = b and Bx = c for the vectors b = (3, 2, 1, 1, 4)^T and c = (1, 2, 1)^T , respectively. a. A-01 30 1------1 -2 1 12 −1 1a:b:=- 1A. A1This is the result of the inverses of the matrices:03/2--7/4 -3/2 5/4-7/4 -5/2 9/4 !7/41/2-1/4 0لادي1A" • A = /³/4 -7/2₂ 7/4O-12ܓ ܘ ܥ2 1-1/2-1/2 9 1 27/4-1/2 3/4/ 16. 1; b. B = 12013rrr1111;) +12769061002 1 0127 0оого700010O 1oo00✓Using the inverses of the previous problem, find the solution of Ax = b and Bx = c for thevectors b = (3, 2, 1, 1, 4)^T and c = (1, 2, 1)^T, respectively.

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a. A: = a: b: -1 1 1 0 A A This is the result of the inverses of the matrices: 3/2- -1/4 -3/2 5/4 0 −1 -2 2 -1/4 -5/2 9/4 7/4 1/2 -7/4 0 1 3 0 1 1 1 -1 1 لادي A · A = /³/4 -7/2₂ 7/4 -1/2 7/4-1/2 1 O RT 2 ܓ ܘ ܥ -1 ; 2 1 -1/2 0 1 2 3/4/ 16. 1 3rrr 1 b. B = 1 11 ;) = 1 2 2 10 12 1 01 2 7 0 7000 8000 оого 700 010 0 -0 1 oo 0 ✓ Using the inverses of the previous problem, find the solution of Ax = b and Bx = c for the vectors b = (3, 2, 1, 1, 4)^T and c = (1, 2, 1)^T, respectively.