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17.  Let a Be a Nonsingular Square Matrix of Order 3 × 3. Then | Exercise 4.5 Chapter 4 Determinants Maths Class 12

17.  Let A be a nonsingular square matrix of order 3 × 3. Then |adj A| is equal to Chapter 4: Determinants Maths Class 12 solutions are developed for assisting understudies with working on their score and increase knowledge of the subjects. 17.  Let A be a nonsingular square matrix of order 3 × 3. Then |adj A| is equal to (A) |A|             (B) |A|2            (C) |A|3            (D) 3|A| is solved by our expert teachers. You can get ncert solutions and notes for class 12 chapter 4 absolutely free. NCERT Solutions for class 12 Maths Chapter 4: Determinants is very essencial for getting good marks in CBSE Board examinations

Question 17.  Let A be a nonsingular square matrix of order 3 × 3. Then |adj A| is equal to
(A) |A|             (B) |A|2            (C) |A|3            (D) 3|A|

Answer:We have the formula
Use property of determinant A.adj A = AI
Take mode both sides we get
|A.adj A| = |AI|
As A is matrix of 3x3 hence
|AI| = A3I
Hence
|A| |adj A| = |A|3
divide by |A| both side we get
|adj A| = |A2|
Hence option B is correct

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