If A is an invertible matrix of order 2, then det (A⁻¹) is equal to
(A) det (A)
(B)
(C) 1
(D) 0
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1/det(A)
Proof
A . A-1 = Identity
take determinent on both sides
det A . det A-1 = 1
det A-1 = 1/det A
Proof
A . A-1 = Identity
take determinent on both sides
det A . det A-1 = 1
det A-1 = 1/det A
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