If
write A–1 in terms of A.
Given,
![]()
We know that A-1 is given as:
if |A| ≠ 0
|A| = ![]()
∴ A is invertible; now we can proceed to find the adj(A)
Adj(A) = transpose of co-factor matrix of A.
∴ Adj(A) = ![]()
We can observe by comparing A and adj(A) that:
Adj(A) = -A
∵ A-1 = ![]()
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