Let A be any 3 3 invertible matrix. Then which one of the following is not always true?

Mathematics · JEE Main · NTA ExamsMatrices and Determinants

Let A be any \(3 \times 3\) invertible matrix. Then which one of the following is not always true?
  1. \(\operatorname{ad}(\operatorname{ad}(A))=|A|^{2} \operatorname{ad}(A)^{-1}\)
  2. \(\operatorname{ad}(\operatorname{tad}(A))=|A| \ln d(A)^{-1}\)
  3. \(\operatorname{ad}(\operatorname{tad}(A))=|A| A\)
  4. \(\operatorname{ad}(A)=|A| A^{-1}\)

Answer

(B) ad ( tad (A))=|A| d(A)^ -1

Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.

Related practice questions

More Matrices and Determinants questions · Browse all practice questions