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JEE Mains · Maths · STD 12 - 3 and 4 . metrices and determinant

माना \(A\) कोटि \(3\) का एक व्युत्क्रमणीय आव्यूह है। यदि \(\det(3 \, \operatorname{adj}(2 \, \operatorname{adj}((\det A)A))) = 3^{-13} \cdot 2^{-10}\) और \(\det(3 \, \operatorname{adj}(2A)) = 2^{m} \cdot 3^{n}\) तो \(|3m + 2n|\) = ...........

  1. A \(19\)
  2. B \(16\)
  3. C \(14\)
  4. D \(10\)
Verified Solution

Answer & Solution

Correct Answer

(C) \(14\)

Step-by-step Solution

Detailed explanation

\( |3 \operatorname{adj}(2 \operatorname{adj}(|\mathrm{A}| \mathrm{A}))|=\mid 3 \operatorname{adj}\left(2|\mathrm{~A}|^2 \operatorname{adj}(\mathrm{A}) \mid\right. \)…
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