Question: (a) Show that if is a block diagonal matrix, where A and B are square matrices, then det D = det A det B. (b)
is a block diagonal matrix, where A and B are square matrices, then det D = det A det B.
(b) Prove that the same holds for a block upper triangular matrix
(c) Use this method to compute the determinant of the following matrices:
(i)
-3.png)
(ii)
-4.png)
(iii)
-5.png)
(iv)
-6.png)
8 det(3 S) = det A det B 257 243 5532 2012 2]00 1300 04-0 2130 1300 0025 0049 1542 5223
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a We can individually reduce A and B to upper trian... View full answer
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