Find a least-squares solution of the inconsistent system Ax=b.
A=[[1,1,0,0],[1,1,0,0],[1,0,1,0],[1,0,1,0],[1,0,0,1],[1,0,0,1]],b=[[7],[8],[0],[2],[4],[1]]
[[(5)/(2)],[4],[-(3)/(2)],[0]]+x_(4)[[-1],[-1],[1],[1]]
B. [[(5)/(2)],[5],[-(3)/(2)],[0]]+x_(4)[[-1],[1],[1],[1]]
C. [[(5)/(2)],[5],[-(7)/(2)],[0]]+x_(4)[[-1],[1],[1],[1]]
D. [[(5)/(4)],[5],[-(3)/(2)],[0]]+x_(4)[[-1],[1],[1],[0]]
Find a least-squares solution of the inconsistent system Ax=b 1100 7 1100 8 1010 A= 0 b= 1010 2 1001 4 0 0
OA.
5/2
OB 5/2
-1 5 1 +x4 -3/2 1
4 1 +x4 -3/2
0
0
1
Oc.
5/2
-1
OD.
5/4
5 +x4 -7/2
1
5 +X4 -3/2
1
1
1
0
0
0