Theorem : If A is an invertible square matrix, then (adj A)' = (adj A ′).

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If A is an invertible square matrix; then `adj A^T = (adjA)^T` If A is an invertible square matrix; then `adj A^T = (adjA)^T`
If A is an invertible square matrix; then `adj A^T = (adjA)^T` If A is an invertible square matrix; then `adj A^T = (adjA)^T`
if A is an invertible square matrix then Adj A^T=(AdjA)^T if A is an invertible square matrix then Adj A^T=(AdjA)^T
Theorem : If A is an invertible square matrix of order n, then adj(adj A ) = | A |^n-2. A Theorem : If A is an invertible square matrix of order n, then adj(adj A ) = | A |^n-2. A
Theorem : If A be an invertible square matrix of order n, then | adj A | = |A|^n-1. Theorem : If A be an invertible square matrix of order n, then | adj A | = |A|^n-1.
If A is an invertible square matrix of order n, then adj (adj A)=|A|^n-1 A. (True/False) If A is an invertible square matrix of order n, then adj (adj A)=|A|^n-1 A. (True/False)
38. Determinants - Ex#2- If A is an invertible matrix of order 3 and |A| = 3, then find |A adjA| 38. Determinants - Ex#2- If A is an invertible matrix of order 3 and |A| = 3, then find |A adjA|
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