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A and B are determinants of order of 2, such that A = 3B. If |B| = 1. Find |A|1. 32. 93. 14. Can't be determined |
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Answer» Correct Answer - Option 2 : 9 Concept: Suppose two matrix A and B of order n. Let A = kB then, |A| = kn|B|.
Calculation: Given: A = 3B and |B| = 1 To find:|A| We know that for n order matrix, |A| = kn|B|. If A = kB A = 3B Taking determinants both sides, we get |A| = |3B| So, |A| = 32|B| ⇒ |A| = 9 |
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