A matrix is said to be skew symmetric if S T = S. Let A be any

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A matrix is said to be skew symmetric if ST = −S. Let A be any square matrix.

a. Show that A − AT is skew symmetric.

b. Determine matrices C and D such that A = C + D and C is symmetric and D is skew symmetric.

c. Demonstrate that all diagonal entries on a general skew symmetric matrix S are zero.

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