Question: In each case, find a symmetric matrix A such that q = XTBX takes the form q = XTAX. (a) (b) (c) (d) 2 101
(a)
-1.png)
(b)
-2.png)
(c)
-3.png)
(d)
-4.png)
2 101 011 103 212 145
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